Hands-on Lab: Difference between revisions
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==Nonlinear Physics and Solitons== | ==Nonlinear Physics and Solitons== | ||
*Toda Lattice Soliton | *[http://www.phys.hawaii.edu/~teb/optics/java/toda/index.html Toda Lattice Soliton] | ||
*KdV Solitons | *[http://www.ma.hw.ac.uk/solitons/ KdV Solitons] | ||
*FPU paradox in Coupled Pendulums | *[http://www.chronon.org/applets/pendula.html FPU paradox in Coupled Pendulums] | ||
==Fourier Techniques== | ==Fourier Techniques== | ||
*Normal Modes of Coupled Oscillators: a) Three, b) Many, c) Phonons in Solids | *Normal Modes of Coupled Oscillators: a) Three, b) Many, c) Phonons in Solids | ||
Revision as of 04:34, 4 February 2012
Unix
Matlab
Hands-on tutorials by the Instructor
Hands-on tutorials by MathWorks
LaTeX
Templates
- PHYS660 template and the embedded PDF figure
- Math into LaTeX: How to Beautify Equations (and the embedded PDF figure)
- REVTEX4 template (apssamp.tex)
LaTeX packages
- MikTeX (free LaTeX implementation for Windows)
- Texmaker (free TeX Editor for Windows, Linux, or Mac OS)
Java Applets
Dissipative Chaos
- Chaos in Driven Pendulum
- Poincare Section of Driven Pendulum
- Duffing Equation Attractor (Real Space)
- Lorentz Attractor
- Strange Attractors
Hamiltonian Chaos
- Chaos in Three-Body Problems
- Poincare section of double pendulum
- Extensible pendulum
- Standard area preserving map
Transient Chaos
Fractals
Nonlinear Physics and Solitons
Fourier Techniques
- Normal Modes of Coupled Oscillators: a) Three, b) Many, c) Phonons in Solids
- Fourier Series
- Fourier Transform
- Discrete-time Fourier Transform
- Fourier Syntesis
- Convolution and Autocorrelation
Statistical Physics
- Brownian Motion
- Random Walk in 1D
- Random Walk in 2D
- Self-Avoiding Random Walk
- Monte Carlo Estimatation for Pi
- Percolation
- Ising Model Java Applet
Quantum Mechanics
- The two slit experiment and the collapse of the wavefunction
- Detector in two slit experiment
- Quantum Scattering of Wave Packet
- Visual Quantum Mechanics
- Quantum Mechanics Applets
Complex Systems
- Cellular Automata
- Game of Life
- BTW Sandpile: A model of Self-Organized Criticality
- 3D BTW Sandpile Simulation by UD student John Meyer
- Forest Fire: A model of Self-Organized Criticality
- Spin Glasses
- Hopfield Neural Network
- Neural Networks with Java
- Self-Organizing Networks
- Image Compression by Neural Networks
- Genetic Algorithms
