Describing aggregation using random walk and estimating its fractal dimension
Self-avoiding random walks on the square lattice are performed using random sampling. The probability distribution of how many steps a random walker uses before it traps itself is studied. The notebook is based on an article by S. and P. C. Hemmer.
A brief introduction to Brownian motion and its connection with diffusion.
A system of Brownian particles in 2D is simulated and visualised.
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