From 2f1a749d70c18e59260c017fe221ae90d1b54726 Mon Sep 17 00:00:00 2001 From: harshjha15335 Date: Sun, 2 Aug 2026 18:04:00 +0530 Subject: [PATCH 1/2] Add MBIS multipole electrostatics example notebooks --- examples/multipole_peptide.ipynb | 494 + examples/multipole_water.ipynb | 564 + examples/peptide.fchk | 51886 +++++++++++++++++++++++++++++ examples/water.fchk | 5876 ++++ ffprime/utils/part.py | 8 +- 5 files changed, 58826 insertions(+), 2 deletions(-) create mode 100644 examples/multipole_peptide.ipynb create mode 100644 examples/multipole_water.ipynb create mode 100644 examples/peptide.fchk create mode 100644 examples/water.fchk diff --git a/examples/multipole_peptide.ipynb b/examples/multipole_peptide.ipynb new file mode 100644 index 0000000..b8d7cde --- /dev/null +++ b/examples/multipole_peptide.ipynb @@ -0,0 +1,494 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Electrostatic Potential of a Peptide from MBIS Atomic Multipoles\n", + "\n", + "This notebook demonstrates the FFprime multipole electrostatics workflow on a peptide structure: computing MBIS atomic multipoles, constructing a multipole expansion, and visualizing the resulting electrostatic potential." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Imports" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "id": "9fed5e8b", + "metadata": {}, + "outputs": [], + "source": [ + "import sys\n", + "from pathlib import Path\n", + "\n", + "# Allow importing the local ffprime package when running this notebook\n", + "sys.path.insert(0, str(Path.cwd().parent))\n", + "\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "\n", + "from ffprime.nb import Nonbonded\n", + "from ffprime.electrostatics.cartesian import total_potential\n" + ] + }, + { + "cell_type": "markdown", + "id": "da6e16bc", + "metadata": {}, + "source": [ + "## Load Molecule\n", + "\n", + "Load the peptide structure and compute MBIS atomic multipoles." + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "5b6d5495", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Warning: empty Nonbonded object created (no input atomic properties).\n", + "LOAD peptide.fchk, LOT=None\n", + "PREPARE molecule (12 atoms)\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "c:\\Users\\ranja\\miniconda3\\envs\\env_qcdevs\\lib\\site-packages\\grid\\atomgrid.py:895: UserWarning: Lebedev weights are negative which can introduce round-off errors.\n", + " sphere_grid = AngularGrid(degree=deg_i, method=method)\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "PART MBIS ...\n", + "Building local grids\n", + "Integral of density: 40.000304584947834\n", + "Optimization\n", + "#Iter #Call ekld kld -constraint grad.rms cputime (s)\n", + "----- ----- ----------- ----------- ----------- ----------- -----------\n", + " 1 1 1.3144532 1.3147578 -3.0458e-04 1.9792e-01 0.0781250\n", + " 2 2 0.8137006 0.3658150 4.4789e-01 1.0297e-01 0.0312500\n", + " 3 3 0.8825129 -0.8967302 1.7792e+00 2.2966e-01 0.0312500\n", + " 4 4 0.5797553 -1.1129467 1.6927e+00 7.7750e-02 0.0312500\n", + " 5 5 0.5582083 -1.0703005 1.6285e+00 6.7729e-02 0.0312500\n", + " 6 5 0.5582083 -1.0703005 1.6285e+00 6.7729e-02 0.0312500\n", + " 7 6 0.4553857 -0.3123853 7.6777e-01 3.8603e-02 0.0312500\n", + " 8 7 0.4117605 0.4112758 4.8469e-04 1.4730e-02 0.0468750\n", + " 9 8 0.4102579 0.3659374 4.4320e-02 1.5453e-02 0.0468750\n", + " 10 9 0.4029096 0.3384188 6.4491e-02 1.6381e-02 0.0468750\n", + " 11 10 0.3924233 0.2620101 1.3041e-01 1.5411e-02 0.0312500\n", + " 12 11 0.3847001 0.0550255 3.2967e-01 1.4710e-02 0.0312500\n", + " 13 11 0.3847001 0.0550255 3.2967e-01 1.4710e-02 0.0312500\n", + " 14 12 0.3798294 0.2749817 1.0485e-01 4.0035e-03 0.0468750\n", + " 15 13 0.3794165 0.2304064 1.4901e-01 4.2603e-03 0.0312500\n", + " 16 14 0.3788578 0.3612409 1.7617e-02 7.7067e-03 0.0468750\n", + " 17 15 0.3784111 0.3547701 2.3641e-02 4.4387e-03 0.0312500\n", + " 18 16 0.3780989 0.3375778 4.0521e-02 3.2567e-03 0.0312500\n", + " 19 16 0.3780989 0.3375778 4.0521e-02 3.2567e-03 0.0312500\n", + " 20 17 0.3779111 0.3753338 2.5773e-03 4.8864e-03 0.0468750\n", + " 21 18 0.3777312 0.3747186 3.0125e-03 2.0305e-03 0.0312500\n", + " 22 19 0.3776454 0.3698168 7.8286e-03 9.4222e-04 0.0312500\n", + " 23 20 0.3775757 0.3447917 3.2784e-02 9.2492e-04 0.0312500\n", + " 24 21 0.3775731 0.3453359 3.2237e-02 8.5786e-04 0.0312500\n", + " 25 22 0.3775156 0.3641336 1.3382e-02 1.4028e-03 0.0312500\n", + " 26 23 0.3774969 0.3636235 1.3873e-02 1.1528e-03 0.0312500\n", + " 27 24 0.3774240 0.3772963 1.2773e-04 7.1253e-04 0.0312500\n", + " 28 25 0.3774201 0.3670212 1.0399e-02 1.2567e-03 0.0312500\n", + " 29 26 0.3773971 0.3692233 8.1738e-03 7.5970e-04 0.0312500\n", + " 30 27 0.3773813 0.3608524 1.6529e-02 6.0812e-04 0.0468750\n", + " 31 27 0.3773813 0.3608524 1.6529e-02 6.0812e-04 0.0468750\n", + " 32 28 0.3773710 0.3766401 7.3086e-04 2.1988e-04 0.0156250\n", + " 33 29 0.3773682 0.3742447 3.1235e-03 2.2542e-04 0.0468750\n", + " 34 30 0.3773663 0.3754618 1.9045e-03 1.5288e-04 0.0312500\n", + " 35 31 0.3773643 0.3757656 1.5987e-03 2.5073e-04 0.0312500\n", + " 36 32 0.3773638 0.3756198 1.7440e-03 2.2749e-04 0.0312500\n", + " 37 33 0.3773608 0.3749706 2.3903e-03 1.7168e-04 0.0312500\n", + " 38 34 0.3773576 0.3759061 1.4515e-03 2.5781e-04 0.0312500\n", + " 39 35 0.3773570 0.3756627 1.6943e-03 2.0153e-04 0.0312500\n", + " 40 36 0.3773557 0.3744777 2.8780e-03 1.4009e-04 0.0312500\n", + " 41 37 0.3773552 0.3739873 3.3680e-03 1.3102e-04 0.0468750\n", + " 42 37 0.3773552 0.3739873 3.3680e-03 1.3102e-04 0.0468750\n", + " 43 38 0.3773544 0.3760799 1.2744e-03 6.4530e-05 0.0312500\n", + " 44 39 0.3773539 0.3770478 3.0611e-04 4.5471e-05 0.0312500\n", + " 45 40 0.3773537 0.3771238 2.2990e-04 4.1370e-05 0.0312500\n", + " 46 41 0.3773536 0.3768919 4.6171e-04 3.3929e-05 0.0312500\n", + " 47 42 0.3773535 0.3771235 2.3006e-04 2.6244e-05 0.0312500\n", + " 48 43 4.0183810 0.0015581 4.0168e+00 1.0334e+00 0.0312500\n", + " 49 44 12.9728136 -1.9347448 1.4908e+01 8.4765e-01 0.0312500\n", + " 50 45 6.6613237 -5.3632872 1.2025e+01 3.7100e-01 0.0312500\n", + " 51 46 4.1624653 -0.4182323 4.5807e+00 6.0483e-01 0.0312500\n", + " 52 47 0.3773535 0.3756064 1.7471e-03 5.4746e-05 0.0312500\n", + " 53 48 0.3773536 0.3786154 -1.2618e-03 4.5857e-05 0.0312500\n", + " 54 49 0.3773535 0.3766355 7.1797e-04 3.1405e-05 0.0312500\n", + " 55 50 0.3773534 0.3768303 5.2312e-04 2.4577e-05 0.0312500\n", + " 56 51 0.3773537 0.3761129 1.2407e-03 1.2239e-04 0.0312500\n", + " 57 52 0.3773534 0.3767856 5.6783e-04 3.6363e-05 0.0312500\n", + " 58 53 0.3773533 0.3769396 4.1372e-04 2.2389e-05 0.0312500\n", + " 59 53 0.3773533 0.3769396 4.1372e-04 2.2389e-05 0.0312500\n", + " 60 54 0.3773533 0.3773487 4.6328e-06 8.9434e-06 0.0468750\n", + " 61 55 0.3773533 0.3771718 1.8152e-04 8.1601e-06 0.0312500\n", + " 62 56 0.4722031 0.5584721 -8.6269e-02 7.1568e-02 0.0312500\n", + " 63 57 0.3773533 0.3772124 1.4086e-04 5.5634e-06 0.0312500\n", + " 64 57 0.3773533 0.3772124 1.4086e-04 5.5634e-06 0.0312500\n", + " 65 58 0.3773533 0.3773472 6.1228e-06 1.5530e-06 0.0312500\n", + " 66 59 0.3773533 0.3773316 2.1736e-05 9.1252e-07 0.0312500\n", + " 67 59 0.3773533 0.3773316 2.1736e-05 9.1252e-07 0.0312500\n", + " 68 60 0.3773533 0.3773470 6.2756e-06 4.2431e-07 0.0312500\n", + " 69 61 0.3773533 0.3773492 4.0837e-06 3.0501e-07 0.0468750\n", + " 70 62 0.3773533 0.3773492 4.0744e-06 2.6209e-07 0.0312500\n", + " 71 63 0.3773533 0.3773492 4.1293e-06 2.4872e-07 0.0312500\n", + " 72 64 0.3773533 0.3773506 2.6830e-06 3.5198e-07 0.0312500\n", + " 73 65 0.3773533 0.3773482 5.1431e-06 2.6928e-07 0.0312500\n", + " 74 66 2.0125761 3.2645479 -1.2520e+00 5.5545e-01 0.0312500\n", + " 75 67 0.9818640 0.5567057 4.2516e-01 1.2855e-01 0.0312500\n", + " 76 68 0.3773533 0.3773487 4.6511e-06 2.3737e-07 0.0468750\n", + " 77 69 0.3773533 0.3773477 5.5645e-06 2.8382e-07 0.0312500\n", + " 78 70 0.3773533 0.3773480 5.2808e-06 2.2907e-07 0.0312500\n", + " 79 70 0.3773533 0.3773480 5.2808e-06 2.2907e-07 0.0312500\n", + " 80 71 0.3773533 0.3773524 9.0332e-07 8.3302e-08 0.0312500\n", + " 81 72 0.3773533 0.3773524 8.9210e-07 4.1589e-08 0.0468750\n", + " 82 72 0.3773533 0.3773524 8.9210e-07 4.1589e-08 0.0468750\n", + " 83 73 0.3773533 0.3773531 2.3222e-07 9.1879e-09 0.0312500\n", + " 84 74 0.3773533 0.3773531 1.5906e-07 7.2432e-09 0.0156250\n", + "----- ----- ----------- ----------- ----------- ----------- -----------\n", + "Optimizer message: \"`gtol` termination condition is satisfied.\"\n", + "Total charge: -3.0458495e-04\n", + "Sum atomic charges: -3.0474401e-04\n", + "Compute Teochem_MBIS partitioning model:\n", + "[6 1 6 8 7 1 6 1 1 1 1 1]\n", + "\n", + "End PART for 1 molecules and 1 schemes.\n", + "\n" + ] + } + ], + "source": [ + "nb = Nonbonded.from_file(\n", + " \"peptide.fchk\",\n", + " schemes=[\"mbis\"],\n", + " args=\"fine\",\n", + ")\n" + ] + }, + { + "cell_type": "markdown", + "id": "43ddaa61", + "metadata": {}, + "source": [ + "## Sanity Checks" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "2e70f2e1", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "========================================\n", + "MBIS Multipole Summary\n", + "========================================\n", + "Atoms : 12\n", + "Coordinates : (12, 3)\n", + "Charges : (12,)\n", + "Dipoles : (12, 3)\n", + "Quadrupoles : (12, 6)\n", + "Total charge : -0.000305\n" + ] + } + ], + "source": [ + "print(\"=\" * 40)\n", + "print(\"MBIS Multipole Summary\")\n", + "print(\"=\" * 40)\n", + "print(f\"Atoms : {len(nb.atcoords)}\")\n", + "print(f\"Coordinates : {nb.atcoords.shape}\")\n", + "print(f\"Charges : {nb.atcharges.shape}\")\n", + "print(f\"Dipoles : {nb.atdipoles.shape}\")\n", + "print(f\"Quadrupoles : {nb.atquadrupoles.shape}\")\n", + "print(f\"Total charge : {np.sum(nb.atcharges):.6f}\")\n" + ] + }, + { + "cell_type": "markdown", + "id": "10d19050", + "metadata": {}, + "source": [ + "## Convert Flattened Quadrupoles to Tensor Form" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "2c38da61", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "(12, 3, 3)\n" + ] + } + ], + "source": [ + "def quadrupoles_flat_to_tensor(flat):\n", + " \"\"\"\n", + " Convert flattened Cartesian quadrupoles\n", + "\n", + " (xx, xy, xz, yy, yz, zz)\n", + "\n", + " into full symmetric 3x3 tensors.\n", + " \"\"\"\n", + " flat = np.asarray(flat)\n", + " tensor = np.zeros((flat.shape[0], 3, 3))\n", + "\n", + " # Diagonal terms\n", + " tensor[:, 0, 0] = flat[:, 0] # xx\n", + " tensor[:, 1, 1] = flat[:, 3] # yy\n", + " tensor[:, 2, 2] = flat[:, 5] # zz\n", + "\n", + " # Off-diagonal terms\n", + " tensor[:, 0, 1] = tensor[:, 1, 0] = flat[:, 1] # xy\n", + " tensor[:, 0, 2] = tensor[:, 2, 0] = flat[:, 2] # xz\n", + " tensor[:, 1, 2] = tensor[:, 2, 1] = flat[:, 4] # yz\n", + "\n", + " return tensor\n", + "\n", + "\n", + "quad_tensor = quadrupoles_flat_to_tensor(nb.atquadrupoles)\n", + "print(quad_tensor.shape)\n" + ] + }, + { + "cell_type": "markdown", + "id": "8b161c7b", + "metadata": {}, + "source": [ + "## Compute Electrostatic Potential\n", + "\n", + "Build an evaluation grid in the XY plane, automatically sized to the molecule, and evaluate the monopole-only and full multipole potentials on it." + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "60cd61b1", + "metadata": {}, + "outputs": [], + "source": [ + "# Automatically determine plotting region from the molecule's extent\n", + "margin = 2.0\n", + "\n", + "xmin = nb.atcoords[:, 0].min() - margin\n", + "xmax = nb.atcoords[:, 0].max() + margin\n", + "\n", + "ymin = nb.atcoords[:, 1].min() - margin\n", + "ymax = nb.atcoords[:, 1].max() + margin\n", + "\n", + "x = np.linspace(xmin, xmax, 300)\n", + "y = np.linspace(ymin, ymax, 300)\n", + "\n", + "X, Y = np.meshgrid(x, y)\n", + "Z = np.zeros_like(X)\n", + "\n", + "points = np.column_stack([\n", + " X.ravel(),\n", + " Y.ravel(),\n", + " Z.ravel(),\n", + "])\n" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "id": "7ed49e7d", + "metadata": {}, + "outputs": [], + "source": [ + "V_mono = total_potential(\n", + " atcoords=nb.atcoords,\n", + " points=points,\n", + " atcharges=nb.atcharges,\n", + ")\n", + "\n", + "V_full = total_potential(\n", + " atcoords=nb.atcoords,\n", + " points=points,\n", + " atcharges=nb.atcharges,\n", + " dipoles=nb.atdipoles,\n", + " quadrupoles=quad_tensor,\n", + ")\n", + "\n", + "V_diff = V_full - V_mono\n" + ] + }, + { + "cell_type": "markdown", + "id": "0f12622c", + "metadata": {}, + "source": [ + "## Reshape to Grid" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "id": "7c0e9f19", + "metadata": {}, + "outputs": [], + "source": [ + "V_mono = V_mono.reshape(X.shape)\n", + "V_full = V_full.reshape(X.shape)\n", + "V_diff = V_diff.reshape(X.shape)\n" + ] + }, + { + "cell_type": "markdown", + "id": "11b6478f", + "metadata": {}, + "source": [ + "## Visualize Results\n", + "\n", + "The figure compares the electrostatic potential obtained from a monopole-only approximation with the full MBIS multipole expansion (monopole + dipole + quadrupole). The third panel highlights the contribution of higher-order multipoles." + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "id": "7beb9eba", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Clip values for visualization\n", + "mono_clip = 2.0\n", + "full_clip = 2.0\n", + "diff_clip = 0.5\n", + "\n", + "Vmono_plot = np.clip(V_mono, -mono_clip, mono_clip)\n", + "Vfull_plot = np.clip(V_full, -full_clip, full_clip)\n", + "Vdiff_plot = np.clip(V_diff, -diff_clip, diff_clip)\n", + "\n", + "# Element-based atom coloring (fallback to gray for unlisted elements)\n", + "element_colors = {\n", + " 1: \"white\", # H\n", + " 6: \"dimgray\", # C\n", + " 7: \"royalblue\", # N\n", + " 8: \"red\", # O\n", + "}\n", + "colors = [element_colors.get(Z, \"gray\") for Z in nb.atnums]\n", + "edgecolors = [\"black\"] * len(nb.atnums)\n", + "\n", + "fig, axes = plt.subplots(\n", + " 1,\n", + " 3,\n", + " figsize=(18, 6),\n", + " constrained_layout=True,\n", + ")\n", + "\n", + "fig.suptitle(\n", + " \"Electrostatic Potential of Peptide from MBIS Atomic Multipoles\",\n", + " fontsize=16,\n", + " fontweight=\"bold\",\n", + ")\n", + "\n", + "# Shared color limits for the first two panels; separate diverging scale for the difference\n", + "levels = np.linspace(-mono_clip, mono_clip, 41)\n", + "diff_levels = np.linspace(-diff_clip, diff_clip, 41)\n", + "\n", + "# --- Monopole approximation ---\n", + "cf1 = axes[0].contourf(X, Y, Vmono_plot, levels=levels, cmap=\"RdBu_r\", extend=\"both\")\n", + "axes[0].contour(X, Y, Vmono_plot, levels=levels, colors=\"k\", linewidths=0.2, alpha=0.3)\n", + "axes[0].scatter(\n", + " nb.atcoords[:, 0], nb.atcoords[:, 1],\n", + " c=colors, edgecolors=edgecolors, s=110, linewidths=1.2, zorder=10,\n", + ")\n", + "axes[0].set_title(\"Monopole Approximation\")\n", + "axes[0].set_xlabel(\"x (Bohr)\")\n", + "axes[0].set_ylabel(\"y (Bohr)\")\n", + "axes[0].set_aspect(\"equal\")\n", + "plt.colorbar(cf1, ax=axes[0], shrink=0.85, label=\"Potential (a.u.)\")\n", + "\n", + "# --- Full multipole expansion ---\n", + "cf2 = axes[1].contourf(X, Y, Vfull_plot, levels=levels, cmap=\"RdBu_r\", extend=\"both\")\n", + "axes[1].contour(X, Y, Vfull_plot, levels=levels, colors=\"k\", linewidths=0.2, alpha=0.3)\n", + "axes[1].scatter(\n", + " nb.atcoords[:, 0], nb.atcoords[:, 1],\n", + " c=colors, edgecolors=edgecolors, s=110, linewidths=1.2, zorder=10,\n", + ")\n", + "axes[1].set_title(\"Monopole + Dipole + Quadrupole\")\n", + "axes[1].set_xlabel(\"x (Bohr)\")\n", + "axes[1].set_aspect(\"equal\")\n", + "plt.colorbar(cf2, ax=axes[1], shrink=0.85, label=\"Potential (a.u.)\")\n", + "\n", + "# --- Difference ---\n", + "cf3 = axes[2].contourf(X, Y, Vdiff_plot, levels=diff_levels, cmap=\"seismic\", extend=\"both\")\n", + "axes[2].contour(X, Y, Vdiff_plot, levels=diff_levels, colors=\"k\", linewidths=0.2, alpha=0.3)\n", + "axes[2].scatter(\n", + " nb.atcoords[:, 0], nb.atcoords[:, 1],\n", + " c=colors, edgecolors=edgecolors, s=110, linewidths=1.2, zorder=10,\n", + ")\n", + "axes[2].set_title(\"Multipole \\u2212 Monopole\")\n", + "axes[2].set_xlabel(\"x (Bohr)\")\n", + "axes[2].set_aspect(\"equal\")\n", + "plt.colorbar(cf3, ax=axes[2], shrink=0.85, label=\"\\u0394 Potential (a.u.)\")\n", + "\n", + "for ax in axes:\n", + " ax.set_xlim(xmin, xmax)\n", + " ax.set_ylim(ymin, ymax)\n", + " ax.grid(False)\n", + "\n", + "plt.savefig(\"peptide_multipole_potential.png\", dpi=300, bbox_inches=\"tight\")\n", + "plt.show()\n" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "env_qcdevs", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.10.20" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/examples/multipole_water.ipynb b/examples/multipole_water.ipynb new file mode 100644 index 0000000..4fe6a6b --- /dev/null +++ b/examples/multipole_water.ipynb @@ -0,0 +1,564 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "b72f438e", + "metadata": {}, + "source": [ + "# Electrostatic Potential of Water from MBIS Atomic Multipoles\n", + "\n", + "This example demonstrates the FFprime multipole electrostatics workflow:\n", + "\n", + "1. Load a molecular structure and derive **MBIS** (Minimal Basis Iterative\n", + " Stockholder) atomic multipoles.\n", + "2. Build a **multipole expansion** (monopole, dipole, quadrupole) of the\n", + " molecular charge density.\n", + "3. Evaluate the resulting electrostatic potential on a grid and compare it\n", + " against a monopole-only (point-charge) approximation.\n", + "4. Visualize how higher-order multipoles refine the electrostatic picture.\n", + "\n", + "**MBIS** partitions a molecule's electron density into atomic contributions\n", + "using an information-theoretic (iterative stockholder) scheme, producing\n", + "well-behaved atomic charges, dipoles, and quadrupoles that reproduce the\n", + "molecular electrostatic potential more accurately than charges alone.\n", + "\n", + "A **multipole expansion** represents each atom's local charge distribution\n", + "as a series of terms of increasing angular resolution — monopole (net\n", + "charge), dipole (charge asymmetry), and quadrupole (charge anisotropy).\n", + "Including higher-order terms captures directional electrostatic effects\n", + "(e.g. lone pairs, pi systems) that a monopole-only model cannot." + ] + }, + { + "cell_type": "markdown", + "id": "702c8e26", + "metadata": {}, + "source": [ + "## Imports" + ] + }, + { + "cell_type": "code", + "execution_count": 39, + "id": "ec501807", + "metadata": {}, + "outputs": [], + "source": [ + "import sys\n", + "from pathlib import Path\n", + "\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "\n", + "# Allow importing the local ffprime package when running this notebook\n", + "# directly from the examples/ directory.\n", + "sys.path.insert(0, str(Path.cwd().parent))\n", + "\n", + "from ffprime.nb import Nonbonded\n", + "from ffprime.electrostatics.cartesian import total_potential\n" + ] + }, + { + "cell_type": "markdown", + "id": "074b5816", + "metadata": {}, + "source": [ + "## Configuration\n", + "\n", + "All tunable parameters for the evaluation grid and the visualization are\n", + "collected here, rather than hardcoded inline, so the example is easy to\n", + "adapt to other molecules." + ] + }, + { + "cell_type": "code", + "execution_count": 40, + "id": "71744450", + "metadata": {}, + "outputs": [], + "source": [ + "# --- Input structure -------------------------------------------------------\n", + "STRUCTURE_FILE = \"water.fchk\"\n", + "MBIS_ARGS = \"fine\"\n", + "\n", + "# --- Evaluation grid ---------------------------------------------------------\n", + "GRID_POINTS = 300 # points per axis in the evaluation plane\n", + "MARGIN = 2.0 # padding (Bohr) added around the molecule's extent\n", + "\n", + "# --- Visualization: color clipping ------------------------------------------\n", + "# Multipole potentials diverge close to the nuclei, so the color scale is\n", + "# clipped to a physically informative range rather than the raw data range.\n", + "MONO_CLIP = 2.0\n", + "FULL_CLIP = 2.0\n", + "DIFF_CLIP = 0.5\n", + "\n", + "# --- Visualization: appearance ------------------------------------------\n", + "ATOM_MARKER_SIZE = 110\n", + "ATOM_EDGE_WIDTH = 1.2\n", + "CONTOUR_LINE_ALPHA = 0.3\n", + "CONTOUR_LINE_WIDTH = 0.2\n", + "FIGURE_DPI = 300\n", + "OUTPUT_FIGURE = \"water_multipole_potential.png\"\n", + "\n", + "# Element-based atom coloring (fallback to gray for unlisted elements)\n", + "ELEMENT_COLORS = {\n", + " 1: \"white\", # H\n", + " 6: \"dimgray\", # C\n", + " 7: \"royalblue\", # N\n", + " 8: \"red\", # O\n", + "}\n" + ] + }, + { + "cell_type": "markdown", + "id": "2bbcf76f", + "metadata": {}, + "source": [ + "## Load Molecule\n", + "\n", + "Load the water structure and compute MBIS atomic multipoles\n", + "(charges, dipoles, quadrupoles) in a single call." + ] + }, + { + "cell_type": "code", + "execution_count": 41, + "id": "25ee056a", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Warning: empty Nonbonded object created (no input atomic properties).\n", + "LOAD water.fchk, LOT=None\n", + "PREPARE molecule (3 atoms)\n", + "PART MBIS ...\n", + "Building local grids\n", + "Integral of density: 9.999996616836182\n", + "Optimization\n", + "#Iter #Call ekld kld -constraint grad.rms cputime (s)\n", + "----- ----- ----------- ----------- ----------- ----------- -----------\n", + " 1 1 0.2995673 0.2995639 3.3832e-06 1.4837e-01 0.0000000\n", + " 2 2 0.2275520 0.1744164 5.3136e-02 1.3906e-01 0.0000000\n", + " 3 3 2.8547076 1.7601019 1.0946e+00 2.0818e+00 0.0000000\n", + " 4 4 0.1627994 -0.1331083 2.9591e-01 1.2809e-01 0.0000000\n", + " 5 5 0.1394388 -0.1203123 2.5975e-01 1.0607e-01 0.0156250\n", + " 6 6 0.0959078 -0.1291854 2.2509e-01 7.6773e-02 0.0000000\n", + " 7 6 0.0959078 -0.1291854 2.2509e-01 7.6773e-02 0.0000000\n", + " 8 7 0.0732835 0.0446783 2.8605e-02 4.6866e-02 0.0000000\n", + " 9 8 0.0663276 0.1493793 -8.3052e-02 2.3674e-02 0.0000000\n", + " 10 9 13.7117483 11.1493105 2.5624e+00 1.3584e+00 0.0000000\n", + " 11 10 2.0769407 0.9929294 1.0840e+00 5.1353e-01 0.0000000\n", + " 12 11 0.1261042 0.1066795 1.9425e-02 1.9511e-01 0.0000000\n", + " 13 12 0.0663144 0.1317598 -6.5445e-02 3.1420e-02 0.0000000\n", + " 14 13 0.0654843 0.1222035 -5.6719e-02 2.0510e-02 0.0000000\n", + " 15 14 0.0640080 -0.0266287 9.0637e-02 2.4805e-02 0.0000000\n", + " 16 15 0.0635655 -0.0170439 8.0609e-02 2.2106e-02 0.0000000\n", + " 17 15 0.0635655 -0.0170439 8.0609e-02 2.2106e-02 0.0000000\n", + " 18 16 0.2379698 1.2548803 -1.0169e+00 2.7806e-01 0.0000000\n", + " 19 17 0.0611938 0.0762770 -1.5083e-02 9.6738e-03 0.0000000\n", + " 20 18 0.0605870 0.0730566 -1.2470e-02 4.5958e-03 0.0000000\n", + " 21 19 0.0610132 0.0678054 -6.7922e-03 1.0860e-02 0.0000000\n", + " 22 20 0.0603681 0.0481340 1.2234e-02 4.6894e-03 0.0000000\n", + " 23 20 0.0603681 0.0481340 1.2234e-02 4.6894e-03 0.0000000\n", + " 24 21 0.0602625 0.0635750 -3.3125e-03 9.0923e-04 0.0000000\n", + " 25 22 0.4244102 -0.6940448 1.1185e+00 1.8393e-01 0.0000000\n", + " 26 23 0.0602630 0.0579765 2.2865e-03 1.4540e-03 0.0000000\n", + " 27 24 0.0602556 0.0642046 -3.9490e-03 6.2371e-04 0.0000000\n", + " 28 25 0.0602554 0.0594681 7.8727e-04 9.4786e-04 0.0000000\n", + " 29 26 0.0609051 -0.0172579 7.8163e-02 5.0376e-03 0.0000000\n", + " 30 27 0.0601768 0.0570987 3.0782e-03 2.6517e-04 0.0000000\n", + " 31 27 0.0601768 0.0570987 3.0782e-03 2.6517e-04 0.0000000\n", + " 32 28 0.0601745 0.0599636 2.1091e-04 7.3378e-05 0.0156250\n", + " 33 28 0.0601745 0.0599636 2.1091e-04 7.3378e-05 0.0156250\n", + " 34 29 0.0601740 0.0600937 8.0232e-05 1.0173e-04 0.0000000\n", + " 35 30 0.0601739 0.0601234 5.0569e-05 5.0149e-05 0.0000000\n", + " 36 30 0.0601739 0.0601234 5.0569e-05 5.0149e-05 0.0000000\n", + " 37 31 0.0601739 0.0602616 -8.7704e-05 2.0118e-05 0.0000000\n", + " 38 32 0.0601739 0.0601321 4.1814e-05 1.9904e-05 0.0000000\n", + " 39 33 3.7796637 3.8381935 -5.8530e-02 2.6557e+00 0.0000000\n", + " 40 34 0.6787922 0.5967792 8.2013e-02 1.0311e+00 0.0000000\n", + " 41 35 0.1532991 -0.4184207 5.7172e-01 1.1461e-01 0.0000000\n", + " 42 36 0.0613126 0.0270356 3.4277e-02 1.5378e-02 0.0000000\n", + " 43 37 0.0601739 0.0600771 9.6843e-05 1.8786e-05 0.0000000\n", + " 44 38 0.0603478 0.0928616 -3.2514e-02 7.7901e-03 0.0156250\n", + " 45 39 0.0601739 0.0601454 2.8500e-05 1.1282e-05 0.0000000\n", + " 46 40 0.0601739 0.0601455 2.8363e-05 9.5783e-06 0.0000000\n", + " 47 41 0.0601739 0.0601600 1.3903e-05 5.3535e-06 0.0000000\n", + " 48 41 0.0601739 0.0601600 1.3903e-05 5.3535e-06 0.0000000\n", + " 49 42 0.0601739 0.0601797 -5.7454e-06 1.1102e-06 0.0000000\n", + " 50 42 0.0601739 0.0601797 -5.7454e-06 1.1102e-06 0.0000000\n", + " 51 43 0.0601739 0.0601733 6.3631e-07 2.3913e-07 0.0000000\n", + " 52 44 0.0601739 0.0601729 1.0316e-06 2.4567e-07 0.0000000\n", + " 53 44 0.0601739 0.0601729 1.0316e-06 2.4567e-07 0.0000000\n", + " 54 45 0.0601739 0.0601741 -1.6266e-07 6.2138e-08 0.0000000\n", + " 55 45 0.0601739 0.0601741 -1.6266e-07 6.2138e-08 0.0000000\n", + " 56 46 0.0601739 0.0601738 1.4984e-07 1.5958e-08 0.0000000\n", + " 57 47 0.0601739 0.0601739 5.1207e-08 8.9548e-09 0.0000000\n", + "----- ----- ----------- ----------- ----------- ----------- -----------\n", + "Optimizer message: \"`gtol` termination condition is satisfied.\"\n", + "Total charge: 3.3831638e-06\n", + "Sum atomic charges: 3.3319567e-06\n", + "Compute Teochem_MBIS partitioning model:\n", + "[8 1 1]\n", + "\n", + "End PART for 1 molecules and 1 schemes.\n", + "\n" + ] + } + ], + "source": [ + "nb = Nonbonded.from_file(\n", + " STRUCTURE_FILE,\n", + " schemes=[\"mbis\"],\n", + " args=MBIS_ARGS,\n", + ")\n" + ] + }, + { + "cell_type": "markdown", + "id": "89a65015", + "metadata": {}, + "source": [ + "## Compute MBIS Multipoles\n", + "\n", + "A brief summary confirms that atomic charges, dipoles, and quadrupoles were\n", + "computed for every atom, and that the total charge is conserved." + ] + }, + { + "cell_type": "code", + "execution_count": 42, + "id": "d3b05c64", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "========================================\n", + "MBIS Multipole Summary\n", + "========================================\n", + "Atoms : 3\n", + "Coordinates : (3, 3)\n", + "Charges : (3,)\n", + "Dipoles : (3, 3)\n", + "Quadrupoles : (3, 6)\n", + "Total charge : 0.000003\n" + ] + } + ], + "source": [ + "print(\"=\" * 40)\n", + "print(\"MBIS Multipole Summary\")\n", + "print(\"=\" * 40)\n", + "print(f\"Atoms : {len(nb.atcoords)}\")\n", + "print(f\"Coordinates : {nb.atcoords.shape}\")\n", + "print(f\"Charges : {nb.atcharges.shape}\")\n", + "print(f\"Dipoles : {nb.atdipoles.shape}\")\n", + "print(f\"Quadrupoles : {nb.atquadrupoles.shape}\")\n", + "print(f\"Total charge : {np.sum(nb.atcharges):.6f}\")\n" + ] + }, + { + "cell_type": "markdown", + "id": "01d45ba9", + "metadata": {}, + "source": [ + "## Prepare Quadrupole Tensors\n", + "\n", + "`Nonbonded` stores each atom's Cartesian quadrupole in flattened Voigt-like\n", + "order `(xx, xy, xz, yy, yz, zz)`. The potential/field evaluation routines in\n", + "`ffprime.electrostatics.cartesian`, however, operate on the full symmetric\n", + "3x3 tensor so that the quadrupole-potential contraction can be expressed\n", + "directly as a matrix operation. The helper below performs that conversion\n", + "without altering any values." + ] + }, + { + "cell_type": "code", + "execution_count": 43, + "id": "a6a2bb66", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Quadrupole tensor shape: (3, 3, 3)\n" + ] + } + ], + "source": [ + "def quadrupoles_flat_to_tensor(flat: np.ndarray) -> np.ndarray:\n", + " \"\"\"Convert flattened Cartesian quadrupoles to symmetric 3x3 tensors.\n", + "\n", + " Parameters\n", + " ----------\n", + " flat : numpy.ndarray of shape (N, 6)\n", + " Flattened Cartesian quadrupole moments for ``N`` atoms, ordered as\n", + " ``(xx, xy, xz, yy, yz, zz)``.\n", + "\n", + " Returns\n", + " -------\n", + " numpy.ndarray of shape (N, 3, 3)\n", + " Symmetric Cartesian quadrupole tensors, one per atom.\n", + "\n", + " Raises\n", + " ------\n", + " ValueError\n", + " If ``flat`` does not have shape ``(N, 6)``.\n", + " \"\"\"\n", + " flat = np.asarray(flat)\n", + "\n", + " if flat.ndim != 2 or flat.shape[1] != 6:\n", + " raise ValueError(\n", + " f\"Expected an array of shape (N, 6), got {flat.shape}.\"\n", + " )\n", + "\n", + " n_atoms = flat.shape[0]\n", + " tensor = np.zeros((n_atoms, 3, 3))\n", + "\n", + " # Diagonal terms\n", + " tensor[:, 0, 0] = flat[:, 0] # xx\n", + " tensor[:, 1, 1] = flat[:, 3] # yy\n", + " tensor[:, 2, 2] = flat[:, 5] # zz\n", + "\n", + " # Off-diagonal terms (symmetric)\n", + " tensor[:, 0, 1] = tensor[:, 1, 0] = flat[:, 1] # xy\n", + " tensor[:, 0, 2] = tensor[:, 2, 0] = flat[:, 2] # xz\n", + " tensor[:, 1, 2] = tensor[:, 2, 1] = flat[:, 4] # yz\n", + "\n", + " return tensor\n", + "\n", + "\n", + "quad_tensor = quadrupoles_flat_to_tensor(nb.atquadrupoles)\n", + "print(f\"Quadrupole tensor shape: {quad_tensor.shape}\")\n" + ] + }, + { + "cell_type": "markdown", + "id": "041b48d6", + "metadata": {}, + "source": [ + "## Build Evaluation Grid\n", + "\n", + "The potential is evaluated on a planar grid at `z = 0`, the plane\n", + "containing the molecule's heavy-atom framework as loaded from the input\n", + "structure. This gives a 2D cross-section of the 3D potential that is easy\n", + "to visualize while still capturing the electrostatic features near the\n", + "molecule. The grid extent is derived automatically from the molecule's\n", + "coordinates (plus a fixed margin) so the plot always frames the full\n", + "structure, regardless of its size." + ] + }, + { + "cell_type": "code", + "execution_count": 44, + "id": "29d0c1bd", + "metadata": {}, + "outputs": [], + "source": [ + "xmin = nb.atcoords[:, 0].min() - MARGIN\n", + "xmax = nb.atcoords[:, 0].max() + MARGIN\n", + "\n", + "ymin = nb.atcoords[:, 1].min() - MARGIN\n", + "ymax = nb.atcoords[:, 1].max() + MARGIN\n", + "\n", + "x = np.linspace(xmin, xmax, GRID_POINTS)\n", + "y = np.linspace(ymin, ymax, GRID_POINTS)\n", + "\n", + "X, Y = np.meshgrid(x, y)\n", + "Z = np.zeros_like(X) # evaluation plane: z = 0\n", + "\n", + "points = np.column_stack([X.ravel(), Y.ravel(), Z.ravel()])\n" + ] + }, + { + "cell_type": "markdown", + "id": "00fafb5c", + "metadata": {}, + "source": [ + "## Compute Electrostatic Potential\n", + "\n", + "Evaluate the potential twice: once using only atomic monopoles (point\n", + "charges), and once using the full multipole expansion (monopole + dipole +\n", + "quadrupole). Their difference isolates the contribution of the\n", + "higher-order terms." + ] + }, + { + "cell_type": "code", + "execution_count": 45, + "id": "7b0065c9", + "metadata": {}, + "outputs": [], + "source": [ + "V_mono = total_potential(\n", + " atcoords=nb.atcoords,\n", + " points=points,\n", + " atcharges=nb.atcharges,\n", + ")\n", + "\n", + "V_full = total_potential(\n", + " atcoords=nb.atcoords,\n", + " points=points,\n", + " atcharges=nb.atcharges,\n", + " dipoles=nb.atdipoles,\n", + " quadrupoles=quad_tensor,\n", + ")\n", + "\n", + "V_diff = V_full - V_mono\n", + "\n", + "V_mono = V_mono.reshape(X.shape)\n", + "V_full = V_full.reshape(X.shape)\n", + "V_diff = V_diff.reshape(X.shape)\n" + ] + }, + { + "cell_type": "markdown", + "id": "07883e84", + "metadata": {}, + "source": [ + "## Visualize Results\n", + "\n", + "The figure below compares the electrostatic potential from a monopole-only\n", + "approximation with the full MBIS multipole expansion:\n", + "\n", + "- **Panel 1 — Monopole Approximation**: potential from atomic point charges\n", + " only.\n", + "- **Panel 2 — Monopole + Dipole + Quadrupole**: potential from the full\n", + " multipole expansion.\n", + "- **Panel 3 — Multipole − Monopole**: the difference, highlighting where\n", + " higher-order multipoles meaningfully change the electrostatic picture.\n", + "\n", + "Panels 1 and 2 share a common color scale so they can be compared directly;\n", + "panel 3 uses a separate, finer diverging scale since the differences are\n", + "much smaller in magnitude. Potential values are clipped near the nuclei\n", + "(rather than left unbounded) because the point-multipole potential diverges\n", + "at short range, which would otherwise saturate the color scale and hide\n", + "the structure elsewhere in the plane." + ] + }, + { + "cell_type": "code", + "execution_count": 46, + "id": "430ba1b8", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "def plot_atoms(ax, atcoords, atnums):\n", + " \"\"\"Scatter atoms onto an axis using element-based coloring.\"\"\"\n", + " colors = [ELEMENT_COLORS.get(z, \"gray\") for z in atnums]\n", + " ax.scatter(\n", + " atcoords[:, 0],\n", + " atcoords[:, 1],\n", + " c=colors,\n", + " edgecolors=\"black\",\n", + " s=ATOM_MARKER_SIZE,\n", + " linewidths=ATOM_EDGE_WIDTH,\n", + " zorder=10,\n", + " )\n", + "\n", + "\n", + "def plot_potential_panel(\n", + " ax,\n", + " data,\n", + " levels,\n", + " cmap,\n", + " title,\n", + " cbar_label,\n", + " xlabel=\"x (Bohr)\",\n", + " ylabel=None,\n", + "):\n", + " \"\"\"Draw one filled-contour potential panel with atoms overlaid.\n", + "\n", + " Consolidates the contourf + contour-line + atom-scatter + styling\n", + " logic shared by all three panels of the figure.\n", + " \"\"\"\n", + " cf = ax.contourf(X, Y, data, levels=levels, cmap=cmap, extend=\"both\")\n", + " ax.contour(\n", + " X, Y, data,\n", + " levels=levels,\n", + " colors=\"k\",\n", + " linewidths=CONTOUR_LINE_WIDTH,\n", + " alpha=CONTOUR_LINE_ALPHA,\n", + " )\n", + " plot_atoms(ax, nb.atcoords, nb.atnums)\n", + "\n", + " ax.set_title(title)\n", + " ax.set_xlabel(xlabel)\n", + " if ylabel:\n", + " ax.set_ylabel(ylabel)\n", + " ax.set_aspect(\"equal\")\n", + " ax.set_xlim(xmin, xmax)\n", + " ax.set_ylim(ymin, ymax)\n", + " ax.grid(False)\n", + "\n", + " plt.colorbar(cf, ax=ax, shrink=0.85, label=cbar_label)\n", + "\n", + "\n", + "# Clip potentials for visualization (see markdown note above)\n", + "mono_plot = np.clip(V_mono, -MONO_CLIP, MONO_CLIP)\n", + "full_plot = np.clip(V_full, -FULL_CLIP, FULL_CLIP)\n", + "diff_plot = np.clip(V_diff, -DIFF_CLIP, DIFF_CLIP)\n", + "\n", + "# Shared levels for panels 1-2; a separate, finer diverging scale for panel 3\n", + "shared_levels = np.linspace(-MONO_CLIP, MONO_CLIP, 41)\n", + "diff_levels = np.linspace(-DIFF_CLIP, DIFF_CLIP, 41)\n", + "\n", + "fig, axes = plt.subplots(1, 3, figsize=(18, 6), constrained_layout=True)\n", + "fig.suptitle(\n", + " \"Electrostatic Potential of Water from MBIS Atomic Multipoles\",\n", + " fontsize=16,\n", + " fontweight=\"bold\",\n", + ")\n", + "\n", + "plot_potential_panel(\n", + " axes[0], mono_plot, shared_levels, \"RdBu_r\",\n", + " title=\"Monopole Approximation\",\n", + " cbar_label=\"Potential (a.u.)\",\n", + " ylabel=\"y (Bohr)\",\n", + ")\n", + "plot_potential_panel(\n", + " axes[1], full_plot, shared_levels, \"RdBu_r\",\n", + " title=\"Monopole + Dipole + Quadrupole\",\n", + " cbar_label=\"Potential (a.u.)\",\n", + ")\n", + "plot_potential_panel(\n", + " axes[2], diff_plot, diff_levels, \"seismic\",\n", + " title=\"Multipole \\u2212 Monopole\",\n", + " cbar_label=\"\\u0394 Potential (a.u.)\",\n", + ")\n", + "\n", + "plt.savefig(OUTPUT_FIGURE, dpi=FIGURE_DPI, bbox_inches=\"tight\")\n", + "plt.show()\n" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "name": "python", + "version": "3.x" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/examples/peptide.fchk b/examples/peptide.fchk new file mode 100644 index 0000000..469e287 --- /dev/null +++ b/examples/peptide.fchk @@ -0,0 +1,51886 @@ +0005_1arb_e0_100ns_m5871_BBBB_167VAL_168ALA_174GLY_175THR_monomer1/0005_ +Force UwB97XD Gen +Number of atoms I 12 +Info1-9 I N= 9 + 152 149 0 0 0 100 + 5 18 -5802 +Full Title C N= 10 +0005_1arb_e0_100ns_m5871_BBBB_167VAL_168ALA_174GLY_175THR_mo +nomer1/0005_q000_m01_k00_force_uwb97xd_def2tzvpd force +Route C N= 13 +#p uwb97xd/gen force scf=(maxcycle=900,verytightlineq,xqc) i +ntegral=grid=ultrafine symmetry=None density=current pop=(cm +5,hlygat,mbs,npa) output=wfx +Charge I 0 +Multiplicity I 1 +Number of electrons I 40 +Number of alpha electrons I 20 +Number of beta electrons I 20 +Number of basis functions I 251 +Number of independent functions I 251 +Number of point charges in /Mol/ I 0 +Number of translation vectors I 0 +Atomic numbers I N= 12 + 6 1 6 8 7 1 + 6 1 1 1 1 1 +Nuclear charges R N= 12 + 6.00000000E+00 1.00000000E+00 6.00000000E+00 8.00000000E+00 7.00000000E+00 + 1.00000000E+00 6.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 1.00000000E+00 +Current cartesian coordinates R N= 36 + 9.98210031E+01 3.14885064E+01 -7.63827300E+00 9.97057298E+01 3.33990195E+01 + -8.53400318E+00 9.74456173E+01 3.13807920E+01 -6.03578524E+00 9.76119132E+01 + 3.07911975E+01 -3.86260020E+00 9.53555802E+01 3.21234544E+01 -7.07891406E+00 + 9.54425076E+01 3.26771441E+01 -8.84391826E+00 9.29461794E+01 3.22595147E+01 + -5.72964961E+00 9.33940445E+01 3.27111592E+01 -3.73598855E+00 1.01478293E+02 + 3.13222105E+01 -6.49309896E+00 9.99419455E+01 2.99842844E+01 -8.98375800E+00 + 9.19843088E+01 3.04850618E+01 -5.84114345E+00 9.17405342E+01 3.36654709E+01 + -6.53845239E+00 +Number of symbols in /Mol/ I 0 +Force Field I 0 +Atom Types C N= 12 + + + +Int Atom Types I N= 12 + 0 0 0 0 0 0 + 0 0 0 0 0 0 +MM charges R N= 12 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 +Integer atomic weights I N= 12 + 12 1 12 16 14 1 + 12 1 1 1 1 1 +Real atomic weights R N= 12 + 1.20000000E+01 1.00782504E+00 1.20000000E+01 1.59949146E+01 1.40030740E+01 + 1.00782504E+00 1.20000000E+01 1.00782504E+00 1.00782504E+00 1.00782504E+00 + 1.00782504E+00 1.00782504E+00 +Atom fragment info I N= 12 + 0 0 0 0 0 0 + 0 0 0 0 0 0 +Atom residue num I N= 12 + 0 0 0 0 0 0 + 0 0 0 0 0 0 +Nuclear spins I N= 12 + 0 1 0 0 2 1 + 0 1 1 1 1 1 +Nuclear ZEff R N= 12 + -3.60000000E+00 -1.00000000E+00 -3.60000000E+00 -5.60000000E+00 -4.55000000E+00 + -1.00000000E+00 -3.60000000E+00 -1.00000000E+00 -1.00000000E+00 -1.00000000E+00 + -1.00000000E+00 -1.00000000E+00 +Nuclear ZNuc R N= 12 + 6.00000000E+00 1.00000000E+00 6.00000000E+00 8.00000000E+00 7.00000000E+00 + 1.00000000E+00 6.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 1.00000000E+00 +Nuclear QMom R N= 12 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 2.04400000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 +Nuclear GFac R N= 12 + 0.00000000E+00 2.79284600E+00 0.00000000E+00 0.00000000E+00 4.03761000E-01 + 2.79284600E+00 0.00000000E+00 2.79284600E+00 2.79284600E+00 2.79284600E+00 + 2.79284600E+00 2.79284600E+00 +MicOpt I N= 12 + -1 -1 -1 -1 -1 -1 + -1 -1 -1 -1 -1 -1 +Number of residues I 0 +Number of secondary structures I 0 +Number of contracted shells I 101 +Number of primitive shells I 160 +Pure/Cartesian d shells I 0 +Pure/Cartesian f shells I 0 +Highest angular momentum I 3 +Largest degree of contraction I 6 +Shell types I N= 101 + 0 0 0 0 0 0 + 1 1 1 -2 -2 -2 + -3 0 0 0 1 1 + 0 0 0 0 0 0 + 1 1 1 -2 -2 -2 + -3 0 0 0 0 0 + 0 1 1 1 1 -2 + -2 -2 -3 0 0 0 + 0 0 0 1 1 1 + -2 -2 -2 -3 0 0 + 0 1 1 0 0 0 + 0 0 0 1 1 1 + -2 -2 -2 -3 0 0 + 0 1 1 0 0 0 + 1 1 0 0 0 1 + 1 0 0 0 1 1 + 0 0 0 1 1 +Number of primitives per shell I N= 101 + 6 2 1 1 1 1 + 4 1 1 1 1 1 + 1 3 1 1 1 1 + 6 2 1 1 1 1 + 4 1 1 1 1 1 + 1 6 2 1 1 1 + 1 4 1 1 1 1 + 1 1 1 6 2 1 + 1 1 1 4 1 1 + 1 1 1 1 3 1 + 1 1 1 6 2 1 + 1 1 1 4 1 1 + 1 1 1 1 3 1 + 1 1 1 3 1 1 + 1 1 3 1 1 1 + 1 3 1 1 1 1 + 3 1 1 1 1 +Shell to atom map I N= 101 + 1 1 1 1 1 1 + 1 1 1 1 1 1 + 1 2 2 2 2 2 + 3 3 3 3 3 3 + 3 3 3 3 3 3 + 3 4 4 4 4 4 + 4 4 4 4 4 4 + 4 4 4 5 5 5 + 5 5 5 5 5 5 + 5 5 5 5 6 6 + 6 6 6 7 7 7 + 7 7 7 7 7 7 + 7 7 7 7 8 8 + 8 8 8 9 9 9 + 9 9 10 10 10 10 + 10 11 11 11 11 11 + 12 12 12 12 12 +Primitive exponents R N= 160 + 1.35753497E+04 2.03523337E+03 4.63225624E+02 1.31200196E+02 4.28530159E+01 + 1.55841858E+01 6.20671385E+00 2.57648965E+00 5.76963394E-01 2.29728314E-01 + 9.51644400E-02 4.84754014E-02 3.46972322E+01 7.95826228E+00 2.37808269E+00 + 8.14332082E-01 2.88875473E-01 1.00568237E-01 1.09700000E+00 3.18000000E-01 + 9.09853364E-02 7.61000000E-01 3.40613410E+01 5.12357460E+00 1.16466260E+00 + 3.27230410E-01 1.03072410E-01 8.00000000E-01 9.57741296E-02 1.35753497E+04 + 2.03523337E+03 4.63225624E+02 1.31200196E+02 4.28530159E+01 1.55841858E+01 + 6.20671385E+00 2.57648965E+00 5.76963394E-01 2.29728314E-01 9.51644400E-02 + 4.84754014E-02 3.46972322E+01 7.95826228E+00 2.37808269E+00 8.14332082E-01 + 2.88875473E-01 1.00568237E-01 1.09700000E+00 3.18000000E-01 9.09853364E-02 + 7.61000000E-01 2.70323826E+04 4.05238714E+03 9.22327227E+02 2.61240710E+02 + 8.53546414E+01 3.10350352E+01 1.22608607E+01 4.99870760E+00 1.17031082E+00 + 4.64747410E-01 1.85045364E-01 7.02880263E-02 6.32749548E+01 1.46270494E+01 + 4.45012235E+00 1.52757996E+00 5.29351179E-01 1.74784213E-01 5.11127457E-02 + 2.31400000E+00 6.45000000E-01 1.46964774E-01 1.42800000E+00 1.97308006E+04 + 2.95789587E+03 6.73221336E+02 1.90682495E+02 6.22954419E+01 2.26541612E+01 + 8.97914774E+00 3.68630024E+00 8.46600768E-01 3.36471338E-01 1.36476537E-01 + 6.84416058E-02 4.92003805E+01 1.13467905E+01 3.42739724E+00 1.17855251E+00 + 4.16422050E-01 1.42608260E-01 1.65400000E+00 4.69000000E-01 1.28296421E-01 + 1.09300000E+00 3.40613410E+01 5.12357460E+00 1.16466260E+00 3.27230410E-01 + 1.03072410E-01 8.00000000E-01 9.57741296E-02 1.35753497E+04 2.03523337E+03 + 4.63225624E+02 1.31200196E+02 4.28530159E+01 1.55841858E+01 6.20671385E+00 + 2.57648965E+00 5.76963394E-01 2.29728314E-01 9.51644400E-02 4.84754014E-02 + 3.46972322E+01 7.95826228E+00 2.37808269E+00 8.14332082E-01 2.88875473E-01 + 1.00568237E-01 1.09700000E+00 3.18000000E-01 9.09853364E-02 7.61000000E-01 + 3.40613410E+01 5.12357460E+00 1.16466260E+00 3.27230410E-01 1.03072410E-01 + 8.00000000E-01 9.57741296E-02 3.40613410E+01 5.12357460E+00 1.16466260E+00 + 3.27230410E-01 1.03072410E-01 8.00000000E-01 9.57741296E-02 3.40613410E+01 + 5.12357460E+00 1.16466260E+00 3.27230410E-01 1.03072410E-01 8.00000000E-01 + 9.57741296E-02 3.40613410E+01 5.12357460E+00 1.16466260E+00 3.27230410E-01 + 1.03072410E-01 8.00000000E-01 9.57741296E-02 3.40613410E+01 5.12357460E+00 + 1.16466260E+00 3.27230410E-01 1.03072410E-01 8.00000000E-01 9.57741296E-02 +Contraction coefficients R N= 160 + 6.06455036E-04 4.69790889E-03 2.43324776E-02 9.73999683E-02 3.01955843E-01 + 6.62336091E-01 6.55953085E-01 3.75856333E-01 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 1.00000000E+00 1.13272200E-02 7.61696592E-02 3.01922522E-01 + 7.27850273E-01 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 1.00000000E+00 2.54393072E-02 1.90085949E-01 8.52441130E-01 + 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 6.06455036E-04 + 4.69790889E-03 2.43324776E-02 9.73999683E-02 3.01955843E-01 6.62336091E-01 + 6.55953085E-01 3.75856333E-01 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 1.13272200E-02 7.61696592E-02 3.01922522E-01 7.27850273E-01 + 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 5.72273352E-04 4.43532335E-03 2.30201077E-02 9.28224907E-02 + 2.93785000E-01 6.74016045E-01 6.38399370E-01 3.95345871E-01 1.00000000E+00 + 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.20183322E-02 8.30054218E-02 + 3.19917439E-01 7.07155429E-01 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 5.86264026E-04 + 4.54288206E-03 2.35584135E-02 9.47091933E-02 2.97197849E-01 6.69162469E-01 + 6.45966836E-01 3.87005744E-01 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 1.14488251E-02 7.84223380E-02 3.08180947E-01 7.20271964E-01 + 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 2.54393072E-02 1.90085949E-01 8.52441130E-01 1.00000000E+00 + 1.00000000E+00 1.00000000E+00 1.00000000E+00 6.06455036E-04 4.69790889E-03 + 2.43324776E-02 9.73999683E-02 3.01955843E-01 6.62336091E-01 6.55953085E-01 + 3.75856333E-01 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 1.13272200E-02 7.61696592E-02 3.01922522E-01 7.27850273E-01 1.00000000E+00 + 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 2.54393072E-02 1.90085949E-01 8.52441130E-01 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 1.00000000E+00 2.54393072E-02 1.90085949E-01 8.52441130E-01 + 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 2.54393072E-02 + 1.90085949E-01 8.52441130E-01 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 2.54393072E-02 1.90085949E-01 8.52441130E-01 1.00000000E+00 + 1.00000000E+00 1.00000000E+00 1.00000000E+00 2.54393072E-02 1.90085949E-01 + 8.52441130E-01 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 +Coordinates of each shell R N= 303 + 9.98210031E+01 3.14885064E+01 -7.63827300E+00 9.98210031E+01 3.14885064E+01 + -7.63827300E+00 9.98210031E+01 3.14885064E+01 -7.63827300E+00 9.98210031E+01 + 3.14885064E+01 -7.63827300E+00 9.98210031E+01 3.14885064E+01 -7.63827300E+00 + 9.98210031E+01 3.14885064E+01 -7.63827300E+00 9.98210031E+01 3.14885064E+01 + -7.63827300E+00 9.98210031E+01 3.14885064E+01 -7.63827300E+00 9.98210031E+01 + 3.14885064E+01 -7.63827300E+00 9.98210031E+01 3.14885064E+01 -7.63827300E+00 + 9.98210031E+01 3.14885064E+01 -7.63827300E+00 9.98210031E+01 3.14885064E+01 + -7.63827300E+00 9.98210031E+01 3.14885064E+01 -7.63827300E+00 9.97057298E+01 + 3.33990195E+01 -8.53400318E+00 9.97057298E+01 3.33990195E+01 -8.53400318E+00 + 9.97057298E+01 3.33990195E+01 -8.53400318E+00 9.97057298E+01 3.33990195E+01 + -8.53400318E+00 9.97057298E+01 3.33990195E+01 -8.53400318E+00 9.74456173E+01 + 3.13807920E+01 -6.03578524E+00 9.74456173E+01 3.13807920E+01 -6.03578524E+00 + 9.74456173E+01 3.13807920E+01 -6.03578524E+00 9.74456173E+01 3.13807920E+01 + -6.03578524E+00 9.74456173E+01 3.13807920E+01 -6.03578524E+00 9.74456173E+01 + 3.13807920E+01 -6.03578524E+00 9.74456173E+01 3.13807920E+01 -6.03578524E+00 + 9.74456173E+01 3.13807920E+01 -6.03578524E+00 9.74456173E+01 3.13807920E+01 + -6.03578524E+00 9.74456173E+01 3.13807920E+01 -6.03578524E+00 9.74456173E+01 + 3.13807920E+01 -6.03578524E+00 9.74456173E+01 3.13807920E+01 -6.03578524E+00 + 9.74456173E+01 3.13807920E+01 -6.03578524E+00 9.76119132E+01 3.07911975E+01 + -3.86260020E+00 9.76119132E+01 3.07911975E+01 -3.86260020E+00 9.76119132E+01 + 3.07911975E+01 -3.86260020E+00 9.76119132E+01 3.07911975E+01 -3.86260020E+00 + 9.76119132E+01 3.07911975E+01 -3.86260020E+00 9.76119132E+01 3.07911975E+01 + -3.86260020E+00 9.76119132E+01 3.07911975E+01 -3.86260020E+00 9.76119132E+01 + 3.07911975E+01 -3.86260020E+00 9.76119132E+01 3.07911975E+01 -3.86260020E+00 + 9.76119132E+01 3.07911975E+01 -3.86260020E+00 9.76119132E+01 3.07911975E+01 + -3.86260020E+00 9.76119132E+01 3.07911975E+01 -3.86260020E+00 9.76119132E+01 + 3.07911975E+01 -3.86260020E+00 9.76119132E+01 3.07911975E+01 -3.86260020E+00 + 9.53555802E+01 3.21234544E+01 -7.07891406E+00 9.53555802E+01 3.21234544E+01 + -7.07891406E+00 9.53555802E+01 3.21234544E+01 -7.07891406E+00 9.53555802E+01 + 3.21234544E+01 -7.07891406E+00 9.53555802E+01 3.21234544E+01 -7.07891406E+00 + 9.53555802E+01 3.21234544E+01 -7.07891406E+00 9.53555802E+01 3.21234544E+01 + -7.07891406E+00 9.53555802E+01 3.21234544E+01 -7.07891406E+00 9.53555802E+01 + 3.21234544E+01 -7.07891406E+00 9.53555802E+01 3.21234544E+01 -7.07891406E+00 + 9.53555802E+01 3.21234544E+01 -7.07891406E+00 9.53555802E+01 3.21234544E+01 + -7.07891406E+00 9.53555802E+01 3.21234544E+01 -7.07891406E+00 9.54425076E+01 + 3.26771441E+01 -8.84391826E+00 9.54425076E+01 3.26771441E+01 -8.84391826E+00 + 9.54425076E+01 3.26771441E+01 -8.84391826E+00 9.54425076E+01 3.26771441E+01 + -8.84391826E+00 9.54425076E+01 3.26771441E+01 -8.84391826E+00 9.29461794E+01 + 3.22595147E+01 -5.72964961E+00 9.29461794E+01 3.22595147E+01 -5.72964961E+00 + 9.29461794E+01 3.22595147E+01 -5.72964961E+00 9.29461794E+01 3.22595147E+01 + -5.72964961E+00 9.29461794E+01 3.22595147E+01 -5.72964961E+00 9.29461794E+01 + 3.22595147E+01 -5.72964961E+00 9.29461794E+01 3.22595147E+01 -5.72964961E+00 + 9.29461794E+01 3.22595147E+01 -5.72964961E+00 9.29461794E+01 3.22595147E+01 + -5.72964961E+00 9.29461794E+01 3.22595147E+01 -5.72964961E+00 9.29461794E+01 + 3.22595147E+01 -5.72964961E+00 9.29461794E+01 3.22595147E+01 -5.72964961E+00 + 9.29461794E+01 3.22595147E+01 -5.72964961E+00 9.33940445E+01 3.27111592E+01 + -3.73598855E+00 9.33940445E+01 3.27111592E+01 -3.73598855E+00 9.33940445E+01 + 3.27111592E+01 -3.73598855E+00 9.33940445E+01 3.27111592E+01 -3.73598855E+00 + 9.33940445E+01 3.27111592E+01 -3.73598855E+00 1.01478293E+02 3.13222105E+01 + -6.49309896E+00 1.01478293E+02 3.13222105E+01 -6.49309896E+00 1.01478293E+02 + 3.13222105E+01 -6.49309896E+00 1.01478293E+02 3.13222105E+01 -6.49309896E+00 + 1.01478293E+02 3.13222105E+01 -6.49309896E+00 9.99419455E+01 2.99842844E+01 + -8.98375800E+00 9.99419455E+01 2.99842844E+01 -8.98375800E+00 9.99419455E+01 + 2.99842844E+01 -8.98375800E+00 9.99419455E+01 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Charges I N= 16 + 0 0 0 0 0 0 + 0 0 0 0 0 0 + 0 0 0 0 +ONIOM Multiplicities I N= 16 + 1 0 0 0 0 0 + 0 0 0 0 0 0 + 0 0 0 0 +Atom Layers I N= 12 + 1 1 1 1 1 1 + 1 1 1 1 1 1 +Atom Modifiers I N= 12 + 0 0 0 0 0 0 + 0 0 0 0 0 0 +Force Field I 0 +Atom Modified Types C N= 12 + + + +Int Atom Modified Types I N= 12 + 0 0 0 0 0 0 + 0 0 0 0 0 0 +Link Atoms I N= 12 + 0 0 0 0 0 0 + 0 0 0 0 0 0 +Atom Modified MM Charges R N= 12 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 +Link Distances R N= 48 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 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0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 +Gaussian Version C N= 2 +ES64L-G16RevB.01 diff --git a/examples/water.fchk b/examples/water.fchk new file mode 100644 index 0000000..cc05f89 --- /dev/null +++ b/examples/water.fchk @@ -0,0 +1,5876 @@ +0015_q000_m01_k00_opt_uwb97xd_def2svpd/0015_q000_m01_k00_force_uwb97xd_d +Force UwB97XD Gen +Number of atoms I 3 +Info1-9 I N= 9 + 13 9 0 0 0 100 + 5 18 -5802 +Full Title C N= 9 +0015_q000_m01_k00_opt_uwb97xd_def2svpd/0015_q000_m01_k00_for +ce_uwb97xd_def2tzvpd_coc stable-force-charge +Route C N= 16 +#p uwb97xd/chkbasis force guess=read geom=check scf=(maxcycl +e=900,verytightlineq,xqc) integral=grid=ultrafine symm=Cente +rOfCharge density=current pop=(cm5,hlygat,mbs,npa) output=wf +x +Charge I 0 +Multiplicity I 1 +Number of electrons I 10 +Number of alpha electrons I 5 +Number of beta electrons I 5 +Number of basis functions I 58 +Number of independent functions I 58 +Number of point charges in /Mol/ I 0 +Number of translation vectors I 0 +Atomic numbers I N= 3 + 8 1 1 +Nuclear charges R N= 3 + 8.00000000E+00 1.00000000E+00 1.00000000E+00 +Current cartesian coordinates R N= 9 + -9.08526947E-17 2.19778153E-01 3.16920157E-17 1.44320880E+00 -8.79119276E-01 + -3.44684886E-16 -1.44320880E+00 -8.79105944E-01 -1.68024226E-16 +Number of symbols in /Mol/ I 0 +Int Atom Types I N= 3 + 0 0 0 +Force Field I 0 +Atom Types C N= 3 + +MM charges R N= 3 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 +Integer atomic weights I N= 3 + 16 1 1 +Real atomic weights R N= 3 + 1.59949146E+01 1.00782504E+00 1.00782504E+00 +Atom fragment info I N= 3 + 0 0 0 +Atom residue num I N= 3 + 0 0 0 +Nuclear spins I N= 3 + 0 1 1 +Nuclear ZEff R N= 3 + -5.60000000E+00 -1.00000000E+00 -1.00000000E+00 +Nuclear ZNuc R N= 3 + 8.00000000E+00 1.00000000E+00 1.00000000E+00 +Nuclear QMom R N= 3 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 +Nuclear GFac R N= 3 + 0.00000000E+00 2.79284600E+00 2.79284600E+00 +MicOpt I N= 3 + -1 -1 -1 +Number of residues I 0 +Number of secondary structures I 0 +SymInf integers I N= 26 + 1 2 1 1 1 1 + 1 -1 0 0 0 0 + 0 0 0 0 0 0 + 0 0 0 0 0 0 + 0 0 +RotTr to input orientation R N= 12 + -2.15728381E-01 7.40826611E-01 6.36110995E-01 -7.40903028E-01 -5.48517008E-01 + 3.87545863E-01 6.36021988E-01 -3.87691921E-01 6.67211365E-01 1.77018583E-01 + 1.31049483E-01 -9.25931786E-02 +Number of contracted shells I 24 +Number of primitive shells I 37 +Pure/Cartesian d shells I 0 +Pure/Cartesian f shells I 0 +Highest angular momentum I 3 +Largest degree of contraction I 6 +Shell types I N= 24 + 0 0 0 0 0 0 + 1 1 1 1 -2 -2 + -2 -3 0 0 0 1 + 1 0 0 0 1 1 +Number of primitives per shell I N= 24 + 6 2 1 1 1 1 + 4 1 1 1 1 1 + 1 1 3 1 1 1 + 1 3 1 1 1 1 +Shell to atom map I N= 24 + 1 1 1 1 1 1 + 1 1 1 1 1 1 + 1 1 2 2 2 2 + 2 3 3 3 3 3 +Primitive exponents R N= 37 + 2.70323826E+04 4.05238714E+03 9.22327227E+02 2.61240710E+02 8.53546414E+01 + 3.10350352E+01 1.22608607E+01 4.99870760E+00 1.17031082E+00 4.64747410E-01 + 1.85045364E-01 7.02880263E-02 6.32749548E+01 1.46270494E+01 4.45012235E+00 + 1.52757996E+00 5.29351179E-01 1.74784213E-01 5.11127457E-02 2.31400000E+00 + 6.45000000E-01 1.46964774E-01 1.42800000E+00 3.40613410E+01 5.12357460E+00 + 1.16466260E+00 3.27230410E-01 1.03072410E-01 8.00000000E-01 9.57741296E-02 + 3.40613410E+01 5.12357460E+00 1.16466260E+00 3.27230410E-01 1.03072410E-01 + 8.00000000E-01 9.57741296E-02 +Contraction coefficients R N= 37 + 5.72273352E-04 4.43532335E-03 2.30201077E-02 9.28224907E-02 2.93785000E-01 + 6.74016045E-01 6.38399370E-01 3.95345871E-01 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 1.00000000E+00 1.20183322E-02 8.30054218E-02 3.19917439E-01 + 7.07155429E-01 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 1.00000000E+00 1.00000000E+00 2.54393072E-02 1.90085949E-01 + 8.52441130E-01 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 2.54393072E-02 1.90085949E-01 8.52441130E-01 1.00000000E+00 1.00000000E+00 + 1.00000000E+00 1.00000000E+00 +Coordinates of each shell R N= 72 + -5.81293666E-17 2.19778153E-01 7.47202515E-18 -5.81293666E-17 2.19778153E-01 + 7.47202515E-18 -5.81293666E-17 2.19778153E-01 7.47202515E-18 -5.81293666E-17 + 2.19778153E-01 7.47202515E-18 -5.81293666E-17 2.19778153E-01 7.47202515E-18 + -5.81293666E-17 2.19778153E-01 7.47202515E-18 -5.81293666E-17 2.19778153E-01 + 7.47202515E-18 -5.81293666E-17 2.19778153E-01 7.47202515E-18 -5.81293666E-17 + 2.19778153E-01 7.47202515E-18 -5.81293666E-17 2.19778153E-01 7.47202515E-18 + -5.81293666E-17 2.19778153E-01 7.47202515E-18 -5.81293666E-17 2.19778153E-01 + 7.47202515E-18 -5.81293666E-17 2.19778153E-01 7.47202515E-18 -5.81293666E-17 + 2.19778153E-01 7.47202515E-18 1.44320880E+00 -8.79119276E-01 -1.20906930E-16 + 1.44320880E+00 -8.79119276E-01 -1.20906930E-16 1.44320880E+00 -8.79119276E-01 + -1.20906930E-16 1.44320880E+00 -8.79119276E-01 -1.20906930E-16 1.44320880E+00 + -8.79119276E-01 -1.20906930E-16 -1.44320880E+00 -8.79105944E-01 6.11307287E-17 + -1.44320880E+00 -8.79105944E-01 6.11307287E-17 -1.44320880E+00 -8.79105944E-01 + 6.11307287E-17 -1.44320880E+00 -8.79105944E-01 6.11307287E-17 -1.44320880E+00 + -8.79105944E-01 6.11307287E-17 +Num ILSW I 100 +ILSW I N= 100 + 1 0 0 0 2 0 + 0 0 0 0 4639 -1 + 5 0 0 0 2 0 + 0 0 0 0 1 0 + 1 0 0 0 0 0 + 0 0 100000 0 -1 0 + 0 0 0 0 0 0 + 0 0 0 1 0 0 + 0 -2000000000 1 0 0 0 + 0 0 121 52 0 0 + 0 0 58 0 0 0 + 0 0 0 3 0 1 + 0 0 0 0 0 0 + 0 0 0 0 0 0 + 0 0 0 0 0 0 + 0 0 0 0 0 0 + 0 0 0 0 +Num RLSW I 52 +RLSW R N= 52 + 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 1.00000000E+00 + 0.00000000E+00 2.00000000E-01 2.22036000E-01 0.00000000E+00 7.77964000E-01 + 0.00000000E+00 2.00000000E-01 0.00000000E+00 0.00000000E+00 1.00000000E+00 + 0.00000000E+00 0.00000000E+00 1.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 1.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 1.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 1.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 1.00000000E+00 1.00000000E+00 + 0.00000000E+00 1.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 +MxBond I 2 +NBond I N= 3 + 2 1 1 +IBond I N= 6 + 2 3 1 0 1 0 +RBond R N= 6 + 1.00000000E+00 1.00000000E+00 1.00000000E+00 0.00000000E+00 1.00000000E+00 + 0.00000000E+00 +Virial Ratio R 2.004096170944088E+00 +SCF Energy R -7.644088066735493E+01 +Total Energy R -7.644088066735493E+01 +S**2 R -1.421085471520200E-14 +S**2 after annihilation R 5.506706202140742E-14 +RMS Force R 9.260249759847067E-04 +RMS Density R 1.719538454978643E-09 +Job Status I 1 +Nuclear derivative order I 1 +External E-field R N= 35 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 +IOpCl I 1 +IROHF I 0 +Alpha Orbital Energies R N= 58 + -1.92552286E+01 -1.11675017E+00 -6.25288226E-01 -4.81289121E-01 -4.06135889E-01 + 6.35464101E-02 1.03895036E-01 1.32402064E-01 1.34276868E-01 2.06597249E-01 + 2.33402736E-01 2.61963619E-01 2.73322250E-01 2.92805906E-01 3.30038563E-01 + 3.44792581E-01 3.84657627E-01 4.94214748E-01 5.01243862E-01 5.30054940E-01 + 5.75344907E-01 5.90689142E-01 7.25607417E-01 7.69849519E-01 7.81468345E-01 + 7.81573764E-01 9.59535630E-01 1.04414299E+00 1.58455582E+00 1.66481560E+00 + 1.67494899E+00 1.79830869E+00 1.82273304E+00 1.91206848E+00 2.16929858E+00 + 2.23590187E+00 2.35503213E+00 2.58594691E+00 2.61696682E+00 2.82366194E+00 + 2.87674000E+00 2.90110901E+00 3.17950627E+00 3.85441626E+00 4.08071987E+00 + 5.18392913E+00 5.32016055E+00 5.49616234E+00 5.54381269E+00 5.57715228E+00 + 6.15767853E+00 6.38703415E+00 6.53251438E+00 6.59545288E+00 6.60459058E+00 + 7.04485104E+00 7.13350238E+00 4.37565038E+01 +Beta Orbital Energies R N= 58 + -1.92552286E+01 -1.11675017E+00 -6.25288226E-01 -4.81289121E-01 -4.06135889E-01 + 6.35464101E-02 1.03895036E-01 1.32402064E-01 1.34276868E-01 2.06597249E-01 + 2.33402736E-01 2.61963619E-01 2.73322250E-01 2.92805906E-01 3.30038563E-01 + 3.44792581E-01 3.84657627E-01 4.94214748E-01 5.01243862E-01 5.30054940E-01 + 5.75344907E-01 5.90689142E-01 7.25607417E-01 7.69849519E-01 7.81468345E-01 + 7.81573764E-01 9.59535630E-01 1.04414299E+00 1.58455582E+00 1.66481560E+00 + 1.67494899E+00 1.79830869E+00 1.82273304E+00 1.91206848E+00 2.16929858E+00 + 2.23590187E+00 2.35503213E+00 2.58594691E+00 2.61696682E+00 2.82366194E+00 + 2.87674000E+00 2.90110901E+00 3.17950627E+00 3.85441626E+00 4.08071987E+00 + 5.18392913E+00 5.32016055E+00 5.49616234E+00 5.54381269E+00 5.57715228E+00 + 6.15767853E+00 6.38703415E+00 6.53251438E+00 6.59545288E+00 6.60459058E+00 + 7.04485104E+00 7.13350238E+00 4.37565038E+01 +Alpha MO coefficients R N= 3364 + 4.35357154E-01 6.39612769E-01 3.45728787E-02 -2.57628697E-02 2.06724180E-02 + 7.17967247E-03 -7.43830463E-09 -1.79580101E-03 0.00000000E+00 4.57780049E-09 + 2.90160692E-03 0.00000000E+00 -3.12142632E-08 -3.24848414E-03 0.00000000E+00 + -4.56070059E-09 -3.93401744E-04 0.00000000E+00 -1.77196232E-04 0.00000000E+00 + 0.00000000E+00 9.83978677E-05 -4.58867267E-10 7.20788373E-04 0.00000000E+00 + 0.00000000E+00 -3.88843728E-04 9.38704507E-09 -3.73731875E-04 0.00000000E+00 + 0.00000000E+00 6.49345895E-04 -4.66411806E-09 0.00000000E+00 7.15003239E-10 + -1.47811661E-04 0.00000000E+00 0.00000000E+00 2.76065579E-09 2.70352149E-04 + 8.26956653E-04 5.99091146E-04 -8.87345553E-03 -7.77539063E-04 5.34672928E-04 + 0.00000000E+00 1.81262748E-03 -2.03067740E-03 0.00000000E+00 8.26961121E-04 + 5.99075186E-04 -8.87357866E-03 7.77529350E-04 5.34656991E-04 0.00000000E+00 + -1.81266217E-03 -2.03068309E-03 0.00000000E+00 -9.74919516E-02 -2.29714482E-01 + 3.32062776E-01 4.44532757E-01 1.48408967E-01 -5.19062694E-04 -1.02216856E-06 + -8.21040625E-02 0.00000000E+00 -5.07239877E-07 -7.03723109E-02 0.00000000E+00 + -5.40500416E-08 -8.64975848E-03 0.00000000E+00 -7.19618401E-10 2.90752334E-04 + 0.00000000E+00 -4.15679268E-03 0.00000000E+00 0.00000000E+00 1.02463457E-03 + 6.49037572E-08 -1.18981734E-02 0.00000000E+00 0.00000000E+00 1.91934589E-03 + -4.66473973E-08 2.03767458E-03 0.00000000E+00 0.00000000E+00 -2.46166699E-03 + 1.44514820E-08 0.00000000E+00 2.43678123E-08 2.67709844E-03 0.00000000E+00 + 0.00000000E+00 -2.76948927E-08 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0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 +Gaussian Version C N= 2 +ES64L-G16RevC.01 diff --git a/ffprime/utils/part.py b/ffprime/utils/part.py index d118a9a..1c2c7d0 100644 --- a/ffprime/utils/part.py +++ b/ffprime/utils/part.py @@ -97,11 +97,15 @@ def compute(self): result = SimpleNamespace() result.name = scheme.upper() - result.ref_volumes = ref_volumes - result.volume_ratios = volume_ratios + + # Electrostatic multipoles result.charges = atcharges result.atdipoles = atdipoles result.atquadrupoles = atquads + + # Nonbonded properties + result.ref_volumes = ref_volumes + result.volume_ratios = volume_ratios result.c6s = c6s_eff result.alpha = a_eff result.sigma = sigma From 8ce7d8493398553b303ce08b05e2f9f0f8aaf4bd Mon Sep 17 00:00:00 2001 From: ohzde Date: Fri, 7 Aug 2026 15:38:18 -0400 Subject: [PATCH 2/2] Add NPZ files of reference ESP for water and peptide --- examples/peptide-esp.npz | Bin 0 -> 134516 bytes examples/water-esp.npz | Bin 0 -> 62186 bytes 2 files changed, 0 insertions(+), 0 deletions(-) create mode 100644 examples/peptide-esp.npz create mode 100644 examples/water-esp.npz diff --git a/examples/peptide-esp.npz b/examples/peptide-esp.npz new file mode 100644 index 0000000000000000000000000000000000000000..5e3143232b98e4437110108ec308b32fa0d8cb04 GIT binary patch literal 134516 zcmbrl1yEc;*ZxTe?gV!Ut|0^;+!CA++=9Ei4Z#WS5}e=~+}&*m5Zra}!EKmf^V;{X z@2#!ft=e1F)3@%_RQ;;Y>FL|gd0I{JH4-NR0s`9KMu)(0?5Xhb?+XQi5W&)s%hB2A 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