Feynman's variational path-integral model for the Fröhlich polaron. Calculates temperature dependent polaron mobilities, and other polaron observables.
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Updated
Nov 13, 2024 - Jupyter Notebook
Feynman's variational path-integral model for the Fröhlich polaron. Calculates temperature dependent polaron mobilities, and other polaron observables.
[IROS 2024] MPPI (Model Predictive Path-Integral) Controller for a Swerve Drive Robot
A serial, parallel and vectorised version of PLDM dynamics has been implemented. The serial version uses numba to get speedup of a compiled language. The parallel version uses mpi4py to utilise the multiprocessing capability of HPC clusters. The vectorised version uses a wide variety of GPU libraries (cuda, cupy, pytorch) to highly vectorise PLDM.
Python implementation of MPPI (Model Predictive Path-Integral) controller to understand the basic idea. Mandatory dependencies are numpy and matplotlib only.
numerical simulation with path integral
Variational Feynman Path Generator
This repository contains Python implementation Path integral Quantum Monte-Carlo to find the ground state energy of the harmonic oscillator.
Quantum reaction rates in nonlinear dissipative systems with Python and NumPy
This is a Path Integral Ground State Monte Carlo code written in Fortran. It is intended to the description of 4He in three dimensions but it can be easily extended to any other homogeneous or trapped system in any dimensions
Bosons/Fermions Superfluid problem with morden tools.
Visualization tool for the Feynman Path Integral applied to quantum circuits
An optional control algorithm, model predictive path integral (MPPI) control, implementation using Julia.
Repository for Deterministic Particle Flow Control framework
Robot Controls Course Project
A simple (PI)MD code for 1D systems
Using Nonadiabatic Matsubara (Path-Integral formalism) to predict the charge transfer quantum dynamics.
Interactive visualisations for the variational polaron problem with Makie.
Python code that performs that Feynman path integral for a specified potential. Demonstrated by approximating the average energy of the quantum harmonic oscillator for various temperatures.
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