A program implementing Metropolis Monte Carlo for the 2D square-lattice Ising model and the spin block renormalization
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Updated
Feb 11, 2024 - C++
A program implementing Metropolis Monte Carlo for the 2D square-lattice Ising model and the spin block renormalization
Monte Carlo simulation of 2D Ising Model. Final project of the LoCP-A course during 2020/2021 at Unipd
Machine learning and the Ising model phase transition.
ISING_2D_SIMULATION is a FORTRAN77 program which carries out a Monte Carlo simulation of a 2D Ising model, using gnuplot to display the initial and final configurations.
Fun simulations and numerical calculations for the everyday physicist.
Monte Carlo simulation of the Ising Model using the Metropolis Algorithm
Implementations of the Heisenberg model in statistical mechanics, done in Python 2.7.12 (with NumPy, SciPy, and matplotlib).
Metropolis Monte Carlo Simulations of an Ising System in 1D and 2D via a GUI
A C++ code for procedurally generated maps using the Ising Model
Python code that simulates the 2D Ising Model on a square periodic lattice of arbitrary size using Markov Chain Monte Carlo.
This is a 2D Ising Model simulation of ferromagnetism in materials using the Monte Carlo method.
C++17 toolkit to study the static properties of discrete quantum systems.
Modeling Ising Models onto Pandas dataframes and applying Monte Carlo Algorithms to predict system behavior
Ising Model 2D
This project aims to reobtain the results presented in Machine learning phases of matter regarding the two-dimensional square Ising model.
A Fortran implementation of 3D and 2D Ising model with OpenMPI multiprocessing
My work in the course "FYS3150 - Computational physics" at UiO. This was done in collaboration with Cecilie Glittum (https://github.uio.no/cecilgl). The original github repository can be found at https://github.uio.no/cecilgl/FYS4150
cool simulation of magnetic lattices and their phase transitions
The Ising model is a model of ferromagnetism. It consists of discrete variables that represent magnetic dipole moments of atomic spins that can be +1 or −1. The spins are arranged in a lattice, allowing each spin to interact with its neighbors. This simulation allows you to see an animation, where the spins are represented by white and black squ…
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