{ "cells": [ { "attachments": {}, "cell_type": "markdown", "metadata": {}, "source": [ "# Grid Creation and Grid-Based Descriptor Calculation\n", "\n", "Another aspect of `molli` is it's ability to create grids, as a lot of the Denmark lab workflows operate with grid-based descriptors.\n", "\n", "Note: Pyvista is not natively installed within Molli, but this version can be added through conda using the line:\n", "`pip install pyvista==0.43.10` or `conda install pyvista=0.43.10`\n", "\n", "## Grid Creation " ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [], "source": [ "# Import the necessary packages\n", "import molli as ml\n", "import pyvista as pv\n", "\n", "#This is currently being run on a virtual server and needs a separate server for display via pyvista\n", "pv.start_xvfb()" ] }, { "cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "(25, 3)\n" ] }, { "data": { "text/plain": [ "array([[-1. , -1. , 0. ],\n", " [-0.5, -1. , 0. ],\n", " [ 0. , -1. , 0. ],\n", " [ 0.5, -1. , 0. ],\n", " [ 1. , -1. , 0. ],\n", " [-1. , -0.5, 0. ],\n", " [-0.5, -0.5, 0. ],\n", " [ 0. , -0.5, 0. ],\n", " [ 0.5, -0.5, 0. ],\n", " [ 1. , -0.5, 0. ],\n", " [-1. , 0. , 0. ],\n", " [-0.5, 0. , 0. ],\n", " [ 0. , 0. , 0. ],\n", " [ 0.5, 0. , 0. ],\n", " [ 1. , 0. , 0. ],\n", " [-1. , 0.5, 0. ],\n", " [-0.5, 0.5, 0. ],\n", " [ 0. , 0.5, 0. ],\n", " [ 0.5, 0.5, 0. ],\n", " [ 1. , 0.5, 0. ],\n", " [-1. , 1. , 0. ],\n", " [-0.5, 1. , 0. ],\n", " [ 0. , 1. , 0. ],\n", " [ 0.5, 1. , 0. ],\n", " [ 1. , 1. , 0. ]], dtype=float32)" ] }, "execution_count": 2, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Creates a rectangular grid as a canvas \n", "g = ml.descriptor.rectangular_grid([-1,-1,0], [1,1,0], spacing=0.5)\n", "print(g.shape)\n", "g" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [ { "data": { "image/jpeg": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Adds theme to Pyvista plot and allows for jupyter notebook integration\n", "pv.set_plot_theme(\"dark\") \n", "plt = pv.Plotter(notebook=True)\n", "\n", "# Creates a point cloud from the grid generated by molli and adds it to the plot\n", "points = pv.PointSet(g)\n", "\n", "# Adds more features to the plot and displays it\n", "plt.add_mesh(points, color=\"cyan\", render_points_as_spheres=True, point_size=10)\n", "plt.add_axes_at_origin()\n", "plt.show(jupyter_backend=\"panel\", window_size=(640,640))" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Grid-Based Conformer-Average (GBCA) Descriptor Calculation\n", "\n", "The command-line interface within `molli` also allows rectangular grid calculation then subsequent descriptor calculation from an existing conformer library file. This can be parallelized, and will be returned as an hdf5 file.\n", "\n", "### Grid Calculation\n", "An example command would look like\n", "\n", "`molli grid example.clib -o example_grid.hdf5 -s 1.0 -n 16 --prune`\n", "\n", "Note: The `--prune` option is necessary for the accelerated GBCA descriptor calculation, but unecessary for standard grid calculation\n", "\n", "Other parameters available in the `grid` script are shown below" ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "usage: molli grid [-h] [-o ] [-n NPROCS] [-p 0.0] [-s 1.0]\n", " [-b BATCHSIZE] [--prune [:]]\n", " [--nearest [NEAREST]] [--overwrite] [--dtype DTYPE]\n", " library\n", "\n", "Read a molli library and calculate a grid\n", "\n", "positional arguments:\n", " library Conformer library file to perform the calculations on\n", "\n", "options:\n", " -h, --help show this help message and exit\n", " -o , --output \n", " Destination for calculation results\n", " -n NPROCS, --nprocs NPROCS\n", " Specifies the number of jobs for constructing a grid\n", " -p 0.0, --padding 0.0\n", " The bounding box will be padded by this many angstroms\n", " prior to grid construction\n", " -s 1.0, --spacing 1.0\n", " Intervals at which the grid points will be placed\n", " -b BATCHSIZE, --batchsize BATCHSIZE\n", " Number of molecules to be treated simulateneously\n", " --prune [:]\n", " Obtain the pruning indices for each conformer ensemble\n", " --nearest [NEAREST] Obtain nearest atom indices for conformer ensembles.\n", " This is necessary for indicator field descriptors.\n", " Accepts up to 1 parameter which corresponds to the\n", " cutoff distance.\n", " --overwrite Overwrite the existing grid file\n", " --dtype DTYPE Specify the data format to be used for grid parameter\n", " storage.\n" ] } ], "source": [ "!molli grid -h" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### ASO/AEIF Calculation\n", "\n", "The Average Steric Occupancy (ASO) descriptor was originally developed in the Denmark lab to capture the dynamic nature of sterics in a molecule. This measures whether an indiviudal conformer is occupying a grid point or not and assigns it a value of 0 if unoccupied and a value of 1 if occupied. This then averages the amount a grid-point was occupied over the number of conformers calculated, giving a value between 0 and 1. More information can be found at [**DOI**:10.1126/science.aau5631](https://www.science.org/doi/10.1126/science.aau5631)\n", "\n", "We have significantly accelerated this descriptor calculation such that it can operate on massive `ConformerLibraries`. This has also been made availble to parallelize for further acceleration. An example of an ASO calculation run through the command line is shown below\n", "\n", "`molli gbca aso example.clib -o example_aso.hdf5 -g example_grid.hdf5 -n 16`\n", "\n", "The Average Electronic Indicator Field (AEIF) descriptor has a very similar implementation as ASO, with the only difference being the grid-point is not assigned a 0 or 1 for occupancy, rather it is assigned the electronic charge of an atom.\n", "\n", "Note: This requires the atomic charges for the `ConformerEnsemble` in each `ConformerLibrary` to be previously calculated and assigned.\n", "\n", "Other parameters available in the `gbca` script are shown below" ] }, { "cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "usage: molli gbca [-h] [-w] [-n 128] [-b 128] [-g ]\n", " [-o ] [--dtype DTYPE] [--overwrite]\n", " {aso,aeif} CLIB_FILE\n", "\n", "This module can be used for standalone computation of descriptors\n", "\n", "positional arguments:\n", " {aso,aeif} This selects the specific descriptor to compute.\n", " CLIB_FILE Conformer library to perform the calculation on\n", "\n", "options:\n", " -h, --help show this help message and exit\n", " -w, --weighted Apply the weights specified in the conformer files\n", " -n 128, --nprocs 128 Selects number of processors for python\n", " multiprocessing application. If the program is\n", " launched via MPI backend, this parameter is ignored.\n", " -b 128, --batchsize 128\n", " Number of conformer ensembles to be processed in one\n", " batch.\n", " -g , --grid \n", " File that contains the information about the\n", " gridpoints.\n", " -o , --output \n", " File that contains the information about the\n", " gridpoints.\n", " --dtype DTYPE Specify the data format to be used for grid parameter\n", " storage.\n", " --overwrite Overwrite the existing descriptor file\n" ] } ], "source": [ "!molli gbca -h" ] } ], "metadata": { "kernelspec": { "display_name": "dev-blake", "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": "3.11.6" }, "orig_nbformat": 4 }, "nbformat": 4, "nbformat_minor": 2 }