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MultiOptPy

Open In Colab (Test 1, only use GFN2-xTB)

Open In Colab (Test 2, GFN2-xTB + PySCF(HF/STO-3G))

Buy Me A Coffee

If this tool helped your studies, education, or saved your time, I'd appreciate a coffee! Your support serves as a great encouragement for this personal project and fuels my next journey. I also welcome contributions, bug reports, and pull requests to improve this tool.

Note on Contributions: While bug reports and pull requests are welcome, please note that this is a personal project maintained in my spare time. Responses to issues and PRs may be delayed or not guaranteed. I appreciate your patience and understanding.

Multifunctional geometry optimization tools for quantum chemical calculations

This program implements many geometry optimization methods in Python for learning purposes.

This program can also automatically calculate the transition-state structure from a single equilibrium geometry.

Notice: This program has NOT been experimentally validated in laboratory settings. I release this code to enable community contributions and collaborative development. Use at your own discretion and validate results independently.

(Caution: Using Japanese to explain) Instructions on how to use:

Features

  • It is intended to be used in a linux environment.
  • It can be used not only with AFIR functions, but also with other bias potentials.

Quick Start (for Linux)

# Below is an example showing how to use GFN2-xTB to calculate a transition-state structure.
# These commands are intended for users who want a straightforward, ready-to-run setup on Linux.

## 1. Download and install Anaconda:
cd ~
wget https://repo.anaconda.com/archive/Anaconda3-2025.06-1-Linux-x86_64.sh
bash Anaconda3-2025.06-1-Linux-x86_64.sh
source .bashrc
# if the conda command is not available, you need to manually add Anaconda to your PATH:
# (example command) echo 'export PATH="$HOME/anaconda3/bin:$PATH"' >> ~/.bashrc
source ~/.bashrc

## 2. Create and activate a conda environment:
conda create -n test_mop python=3.12.7
conda activate test_mop

## 3. Download and install MultiOptPy:
wget https://github.com/ss0832/MultiOptPy/archive/refs/tags/v1.20.0.zip
unzip v1.20.0.zip
cd MultiOptPy-1.20.0
pip install -r requirements.txt

## 4. Copy the test configuration file and run the AutoTS workflow:
cp test/config_autots_run_xtb_test.json .
python run_autots.py aldol_rxn.xyz -cfg config_autots_run_xtb_test.json


# Installation via environment.yml (Linux / conda-forge)

## 1. Download and install MultiOptPy:
git clone -b stable-v1.0 https://github.com/ss0832/MultiOptPy.git
cd MultiOptPy

## 2. Create and activate a conda environment:
conda env create -f environment.yml
conda activate test_mop

## 3. Copy the test configuration file and run the AutoTS workflow:
cp test/config_autots_run_xtb_test.json .
python run_autots.py aldol_rxn.xyz -cfg config_autots_run_xtb_test.json

# Installation via pip (Linux)
conda create -n <env-name> python=3.12 pip
conda activate <env-name>
pip install git+https://github.com/ss0832/MultiOptPy.git@v1.20.2

## 💻 Command Line Interface (CLI) Functionality (v1.20.2)
# The following eight core functionalities are available as direct executable commands in your terminal after installation:
# optmain (Logic from optmain.py):
# Function: Executes the Core Geometry Optimization functionality.
# nebmain (Logic from nebmain.py):
# Function: Executes the Nudged Elastic Band (NEB) path optimization tool for transition state searches.
# confsearch (Logic from conformation_search.py):
# Function: Utilizes the comprehensive Conformational Search routine.
# run_autots (Logic from run_autots.py):
# Function: Launches the Automated Transition State (AutoTS) workflow.
# mdmain (Logic from mdmain.py):
# Function: Initiates Molecular Dynamics (MD) simulation functionality.
# relaxedscan (Logic from relaxed_scan.py):
# Function: Executes the Relaxed Potential Energy Surface (PES) Scanning functionality.
# orientsearch (Logic from orientation_search.py):
# Function: Executes the molecular Orientation Sampling and Search utility.

Required Modules

cd <directory of repository files>
pip install -r requirements.txt
  • psi4 (Official page:https://psicode.org/) or PySCF
  • numpy
  • matplotlib
  • scipy
  • pytorch (for calculating derivatives)

Optional

  • tblite (If you use extended tight binding (xTB) method, this module is required.)
  • dxtb (same as above)
  • ASE

References

References are given in the source code.

Usage

After downloading the repository using git clone or similar commands, move to the generated directory and run the following: python command

python optmain.py SN2.xyz -ma 150 1 6 -pyscf -elec 0 -spin 0 -opt rsirfo_block_fsb -modelhess

CLI command (arbitrary directory)

optmain SN2.xyz -ma 150 1 6 -pyscf -elec 0 -spin 0 -opt rsirfo_block_fsb -modelhess

python command

python optmain.py aldol_rxn.xyz -ma 95 1 5 50 3 11 -pyscf -elec 0 -spin 0 -opt rsirfo_block_fsb -modelhess

CLI command (arbitrary directory)

optmain aldol_rxn.xyz -ma 95 1 5 50 3 11 -pyscf -elec 0 -spin 0 -opt rsirfo_block_fsb -modelhess

For SADDLE calculation

python command

python optmain.py aldol_rxn_PT.xyz -xtb GFN2-xTB -opt RSIRFO_bofill -order 1 -fc 5

CLI command (arbitrary directory)

optmain aldol_rxn_PT.xyz -xtb GFN2-xTB -opt RSIRFO_bofill -order 1 -fc 5
For NEB method

python command

python nebmain.py aldol_rxn -xtb GFN2-xTB -ns 50 -adpred 1 -nd 0.5

CLI command (arbitrary directory)

nebmain aldol_rxn -xtb GFN2-xTB -ns 50 -adpred 1 -nd 0.5
For iEIP method

python command

python ieipmain.py ieip_test -xtb GFN2-xTB 

CLI command (arbitrary directory)

ieipmain ieip_test -xtb GFN2-xTB 
For Molecular Dynamics (MD)

python command

python mdmain.py aldol_rxn_PT.xyz -xtb GFN2-xTB -temp 298 -traj 1 -time 100000

CLI command (arbitrary directory)

mdmain aldol_rxn_PT.xyz -xtb GFN2-xTB -temp 298 -traj 1 -time 100000

(Default deterministic algorithm for MD is Nosé–Hoover thermostat.)

For orientation search

python orientation_search.py aldol_rxn.xyz -part 1-4 -ma 95 1 5 50 3 11 -nsample 5 -xtb GFN2-xTB 

For conformation search

python conformation_search.py s8_for_confomation_search_test.xyz -xtb GFN2-xTB -ns 2000

For relaxed scan (Similar to functions implemented in Gaussian)

python relaxed_scan.py SN2.xyz -nsample 8 -scan bond 1,2 1.3,2.6 -elec -1 -spin 0 -pyscf

Options

(optmain.py)

-opt

Specify the algorithm to be used for structural optimization.

example 1) -opt FIRE.

Perform structural optimization using the FIRE method.

Available optimization methods:

Recommended optimization methods:

  • FIRE (Robust method)
  • TR_LBFGS (Limited-memory BFGS method with trust radius method, Faster convergence than FIRE without Hessian)
  • rsirfo_block_fsb
  • rsirfo_block_bofill (for calculation of saddle point)

-ma

Add the potential by AFIR function. Energy (kJ/mol) Atom 1 or fragment 1 to which potential is added Atom 2 or fragment 2 to which potential is added.

Example 1) -ma 195 1 5

Apply a potential of 195 kJ/mol (pushing force) to the first atom and the fifth atom as a pair.

Example 2) -ma 195 1 5 195 3 11

Multiply the potential of 195 kJ/mol (pushing force) by the pair of the first atom and the fifth atom. Then multiply the potential of 195 kJ/mol (pushing force) by the pair of the third atom and the eleventh atom.

Example 3) -ma -195 1-3 5,6

Multiply the potential of -195 kJ/mol (pulling force) by the fragment consisting of the 1st-3rd atoms paired with the fragments consisting of the 5th and 6th atoms.

-bs

Specifies the basis function. The default is 6-31G*.

Example 1) -bs 6-31G*

Calculate using 6-31G* as the basis function.

Example 2) -bs sto-3g

Calculate using STO-3G as the basis function.

-func

Specify the functionals in the DFT (specify the calculation method). The default is b3lyp.

Example 1) -func b3lyp

Calculate using B3LYP as the functional.

Example 2) -func hf

Calculate using the Hartree-Fock method.

-sub_bs

Specify a specific basis function for a given atom.

Example 1) -sub_bs I LanL2DZ

Assign the basis function LanL2DZ to the iodine atom, and if -bs is the default, assign 6-31G* to non-iodine atoms for calculation.

-ns

Specifies the maximum number of times the gradient is calculated for structural optimization. The default is a maximum of 300 calculations.

Example 1) -ns 400

Calculate gradient up to 400 iterations.

-core

Specify the number of CPU cores to be used in the calculation. By default, 8 cores are used. (Adjust according to your own environment.)

Example 1) -core 4

Calculate using 4 CPU cores.

-mem

Specify the memory to be used for calculations. The default is 1GB. (Adjust according to your own environment.)

Example 1) -mem 2GB

Calculate using 2GB of memory.

-d

Specifies the size of the step width after gradient calculation. The larger the value, the faster the convergence, but it is not possible to follow carefully on the potential hypersurface.

Example 1) -d 0.05

-kp

Multiply the potential calculated from the following equation (a potential based on the harmonic approximation) by the two atom pairs. This is used when you want to fix the distance between atoms to some extent.

$V(r) = 0.5k(r - r_0)^2$

spring const. k (a.u.) keep distance [$ r_0] (ang.) atom1,atom2 ...

Example 1) -kp 2.0 1.0 1,2

Apply harmonic approximation potentials to the 1st and 2nd atoms with spring constant 2.0 a.u. and equilibrium distance 1.0 Å.

-akp

The potential (based on anharmonic approximation, Morse potential) calculated from the following equation is applied to two atomic pairs. This is used when you want to fix the distance between atoms to some extent. Unlike -kp, the depth of the potential is adjustable.

$V(r) = D_e [1 - exp(- \sqrt(\frac{k}{2D_e})(r - r_0))]^2$

potential well depth (a.u.) spring const.(a.u.) keep distance (ang.) atom1,atom2 ...

Example 1) -ukp 2.0 2.0 1.0 1,2

Anharmonic approximate potential (Mohs potential) is applied to the first and second atoms as equilibrium distance 1.0 Å with a potential depth of 2.0 a.u. and a spring constant of 2.0 a.u.

-ka

The potential calculated from the following equation (potential based on the harmonic approximation) is applied to a group of three atoms, which is used when you want to fix the angle (bond angle) between the three atoms to some extent.

$V(\theta) = 0.5k(\theta - \theta_0)^2$

spring const.(a.u.) keep angle (degrees) atom1,atom2,atom3

Example 1) -ka 2.0 60 1,2,3

Assuming a spring constant of 2.0 a.u. and an equilibrium angle of 60 degrees, apply a potential so that the angle between the first, second, and third atoms approaches 60 degrees.

-kda

The potential (based on the harmonic approximation) calculated from the following equation is applied to a group of 4 atoms to fix the dihedral angle of the 4 atoms to a certain degree.

$V(\phi) = 0.5k(\phi - \phi_0)^2$

spring const.(a.u.) keep dihedral angle (degrees) atom1,atom2,atom3,atom4 ...

Example 1) -kda 2.0 60 1,2,3,4

With a spring constant of 2.0 a.u. and an equilibrium angle of 60 degrees, apply a potential so that the dihedral angles of the planes formed by the 1st, 2nd, and 3rd atoms and the 2nd, 3rd, and 4th atoms approach 60 degrees.

-xtb

Use extended tight binding method. (It is required tblite (python module).)

Example 1) -xtb GFN2-xTB

Use GFN2-xTB method to optimize molecular structure.

  • Other options are experimental.

Author

Author of this program is ss0832.

License

GNU Affero General Public License v3.0

Contact

highlighty876[at]gmail.com

Citation

ss0832. (2025). MultiOptPy: Multifunctional geometry optimization tools for quantum chemical calculations (v1.20.2). Zenodo. https://doi.org/10.5281/zenodo.17839100

Setting Up an Environment for Using NNP(UMA) on Windows 11

1. Install Anaconda

Download and install Anaconda3-2025.06-1-Windows-x86_64.exe from:

https://repo.anaconda.com/archive/

2. Launch the Anaconda PowerShell Prompt

Open "Anaconda PowerShell Prompt" from the Windows Start menu.

3. Create a New Virtual Environment

conda create -n <env_name> python=3.12.7

4. Activate the Environment

conda activate <env_name>

5. Install Required Libraries

pip install ase==3.26.0 fairchem-core==2.7.1 torch==2.6.0
  • fairchem-core: Required for running NNP models provided by FAIR Chemistry.
  • ase: Interface for passing molecular structures to the NNP.
  • torch: PyTorch library for neural network execution.

Setting Up the Model File (.pt) for Your NNP Library

1. Download the Model File

Download uma-s-1p1.pt from the following page:

https://huggingface.co/facebook/UMA

(Ensure that you have permission to use the file.)

2. Add the Model Path to MultiOptPy

Open the file software_path.conf inside the MultiOptPy-v1.20.0-rc.4 directory.

Add the following line using the absolute path to the model file:

uma-s-1p1::<absolute_path_to/uma-s-1p1.pt>

This enables MultiOptPy-v1.20.0-rc.4 to use the uma-s-1p1 NNP model.

references of UMA

Create environment for Win11 / UMA(NNP) using conda

conda env create -f environment_win11uma.yml
conda activate test_mop_win11_uma

🚧 Future Roadmap (Vision)

As the final vision for this project, I propose two distinct strategies to dramatically reduce computational costs for large-scale transition metal complexes or enzymes while maintaining accuracy in Transition State (TS) searches.

Target Integration: These schemes are designed to be integrated into the core drivers: optmain (Geometry Optimization), nebmain (Path Relaxation/NEB), and double-ended methods implemented in ieipmain.py.

1. Comprehensive ONIOM Implementation

I plan to implement a multilayer ONIOM scheme to evaluate Energies, Gradients, and Hessians.

  • Scope: Enables Geometry Optimization, Path Relaxation (NEB), and Frequency Analysis for very large systems.
  • Strategy: The system is divided into layers. The High-Level Region (e.g., reaction center) is treated with high-cost QM methods, while the environment is handled by low-cost methods.

2. Hybrid Partial Hessian for Full High-Level Optimization

Distinct from ONIOM, this scheme is designed for full high-level calculations (e.g., Full DFT) where computing the exact Hessian for the entire system is prohibitively expensive.

Concept: Perform optimization using full high-cost-calc-method gradients (ensuring the final structure is a true minimum on the high-level PES), but construct the guiding Hessian matrix by mixing exact and approximate curvatures.

Proposed Algorithm:

  1. Region Definition: Define a Core Region (including the reaction center) and cap it with Hydrogen atoms.
  2. Hybrid Construction:
    • Core Region: Compute the exact analytical Hessian using the high-cost (or high-accuracy) method (e.g., DFT, NNP).
    • Environment: Compute the approximate Hessian using the low-cost (or low-accuracy) method (e.g., GFN2-xTB, MM Force Field).
  3. Matrix Assembly: Construct the final Hessian using an ONIOM-like subtractive substitution: $$H_{approx} = H_{Low}^{Real} + \mathcal{P} \left( H_{High}^{Core} - H_{Low}^{Core} \right)$$ This replaces the approximate curvature of the reaction center with precise quantum mechanical data while maintaining the coupling with the environment.

Status: Maintenance Mode / Frozen This project has reached its initial stability goals (v1.20.2) and is currently frozen. No new features are planned by the original author, but the codebase remains open for the community to fork and explore the roadmap above.