Kalman Varga
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Teaching
Classical Mechanics (P227B)
Classical Mechanics (P305)
Physics 257: Computational Physics
Statistical Mechanics (Phys 341)
Thermal and Statistical Physics (P223)
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Teaching
Classes
Classical Mechanics (P227B)
Book
Untitled Post
Computational Projects
Course Policy
Exams
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Classical Mechanics (P305)
Physics 257: Computational Physics
Assignments
Challenge 1
Challenge 2
Challenge 3
Challenge 4
Challenge 5
Challenge 6
Course plan
General information
Lectures
Lecture 1
A: Nonlinear equations and roots of polynomials
Bisection
Julia set
Mandelbrot set
Newton's method
Secant method
B: Monte Carlo approaches
Calculation of pi
Importance sampling
Percolation
Lecture 10
Lecture 11
Lecture 12
Lecture 2
A: Solution of eigenvalue problems
B: The Variational Method
Lecture 3
A: Linear Equations
B: Random walks
Lecture 4
A Interpolation of functions
B Finite difference approach
Lecture 5
A Iterative solutions
B Finite difference: time-dependent case
Heat equation
Kortewegâ€“de Vries equation
Sine-Gordon
Lecture 6
A: Discrete Poisson equation
B: Growth models
Lecture 7
A: The time-dependent SchrĂ¶dinger equation
B: Band structure
Lecture 8
A: Molecular Dynamics
B: Fourier transformation
Lecture 9
FDTD electromagnetic simulations
Ising model
Useful stuff
Basic FTP commands
Basic unix commands
Compiling a fortran code
Java compilation
Latex
Statistical Mechanics (Phys 341)
Computational projects
Computer simulations
Course diary
Exams
Homework solutions
Homeworks
Policy
Thermal and Statistical Physics (P223)
Computational projects
Computer Simulations
Course Plan
Course Policy
Exams
Grader
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(5):
Classical Mechanics (P227B)
Classical Mechanics (P305)
Physics 257: Computational Physics
Statistical Mechanics (Phys 341)
Thermal and Statistical Physics (P223)
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