Given Schrödinger equation is solved using finite difference method and eigenvalue problem. Any three eigenfunctions can be plotted.
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Updated
Oct 9, 2020 - Scilab
Given Schrödinger equation is solved using finite difference method and eigenvalue problem. Any three eigenfunctions can be plotted.
Experiments and additional materials for Entropy research paper
Implements the continuous Galerkin spectral element method to solve the Schrödinger equation
Solution of Hydrogen atom Schrödinger's equation using Shooting method
A 2d numerical finite-element analysis for solving the time-dependent schrodinger equation in Unity
Implements the Time-Independant Schrödinger Equation numerically to solve for the stationary wavefunctions and energy states of a quantum system.
Random walk simulation to calculate first four energy states in three different 'particle in a box' problems.
LagrangeMesh 1.0 is a Mathematica package devoted to solving numerically the one-dimensional time-independent Schrödinger equation with Dirichlet boundary conditions for an arbitrary one-dimensional domain.
Solving the 1D Schrödinger equation for a particle in an anharmonic potential
A deep learning algorithm for solving the NLS equation
Discretization of the time independent Schrodinger equation, shooting method to numerically compute eigenfunctions & eigenvalues of the quantum harmonic oscillator, normalization of the eigenfunctions, and fast fourier transform
Rought test to solve the one-dimensional Schrödinger equation using GSL (An Introduction to Computational Physics - Tao Pang)
This repository provides Python scripts, which has been written using PyTorch, for numerical solution of the Schrödinger equation with the help of multilayer perceptron.
Comparison of fast methods for integrating the Schrödinger equation aiming at iteraction of Gauss packets with themselves and various potential barriers.
A project that simulates an atom based on the modern quantum mechanical model
This repository contains implementation of beginner to intermediate concepts in computational physics
MATLAB algorithm that computes the eigenvalues of a Schrödinger operator with decaying potential.
Solving the time dependent Schrödinger equation using the Crank-Nicolson method
1D Schrodinger equation solver using finite-difference method
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