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Jan 2024 : Computational Physics: PH 3264 : Assignment Details

Some basic Linux and Vi commands
Module 1: Introduction to Fortran   by Prasenjit Ghosh :   1 week

Lec 1-A       Lec 1-B          Lec 2A          Lec 2B         Lec 3

Module 2: Trapezoidal Integration,  Random numbers generation,
                 Testing Random Numbers,   Monte Carlo Integration 
                  by Prasenjit Ghosh.   2 weeks

Lec 1-A            Lec  1-B          Lec 2-A          Lec 2-B        Lec 3

Lec 4A              Lec 4-B           Lec 5-A         Lec 5-B        Lec 6  

Module 3: Monte Carlo simulations: Ferromagnetic Phase  transitions - 2d/3d Ising Model.
                 by Apratim Chatterji      2.5 weeks

Lec 1-A         Lec 1-B           Lec 2-A       Lec 2-B       Lec -Tutorial   

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Lec 3-A         Lec  3-B          Lec 4-A       Lec  4-B      Lec 5-A

Optional reading  (out of the scope of this course.)

Multihistogram methods and Umbrella Sampling (Advanced Monte carlo methods.)

Simulations: The DARK SIDE

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Off Lattice Monte Carlo Simulations: Bead Spring model of polymers.

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Module 4 : Differential Equations, Partial differential Equations
                   by Apratim Chatterji     2.5 weeks

Lec 1-A         Lec  1-B        Lec 2-A        Lec 2-B       Lec 3

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Lec 4-A         Lec 4-B         Lec 5-A         Lec 5-B      Lec 6

Module 5: Solving Schroedingers Equations, Eigenvalue problems
                 by Prasenjit  Ghosh        2 weeks

Lec 1A        Lec 1B           Lec 2A         Lec 2B      Lec 3

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Lec 4A         Lec 4B           Lec 5A         Lec 5B      Lec 6    

Module 6 : Classical Molecular dynamics method to  calculate trajectories          
                   and dynamical quantities of multi-particle interacting systems
                   by Apratim Chatterji      2.5 weeks

Lec 1-A        Lec 1-B         Lec 2-A          Lec 2-B   

 

Lec 3            Lec  4-A        Lec 4-B          Lec 5-A     Lec 5-B       

 

Lec 6            Lec 7-A         Lec 7-B          Lec 7C   

Module 7 : Solving Reaction diffusion eqns. using (explicit) finite differences  method ( 1 week)

Turing Patterns-1                              Turing Patterns-2        Turing Patterns-3

Solving Diffusion Equations: Tutorial-1

Solving the equations with the Diffusion + Fitzhugh Nagumo Reaction terms: Tutorial.

Turing Patterns: Tutorial 3 : Creating circles.
 
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