Wolfram Demonstrations Project
Quantum Physics
« PREVIOUS  |1...6|7|8|9|10|11|12...16|  NEXT »
Demonstrations 161 - 180 of 319
Temperature-Dependent Rotational Energy SpectrumSpace-Quantization of Angular MomentumGeneralized Unsöld Theorem for Hydrogenic FunctionsTime Evolution of a Quantum Free Particle in 2DPerturbation Theory Applied to the Quantum Harmonic Oscillator
Temperature-Dependent Rotational Energy Spectrum
Space-Quantization of Angular Momentum
Generalized Unsöld Theorem for Hydrogenic Functions
Time Evolution of a Quantum Free Particle in 2D
Perturbation Theory Applied to the Quantum Harmonic Oscillator
Time-Dependent Superposition of 2D Particle-in-a-Box EigenstatesTime Evolution of a Quantum Free Particle in 1DQuantum Fourier Transform CircuitBound States of a Finite Potential WellComplex Spherical Harmonics
Time-Dependent Superposition of 2D Particle-in-a-Box Eigenstates
Time Evolution of a Quantum Free Particle in 1D
Quantum Fourier Transform Circuit
Bound States of a Finite Potential Well
Complex Spherical Harmonics
Variational Principle for Quantum Particle in a BoxBoundary Conditions for a Semi-Infinite Potential WellBound States of a Semi-Infinite Potential WellTime-Dependent Superposition of Harmonic Oscillator EigenstatesSuperposition of Quantum Harmonic Oscillator Eigenstates: Expectation Values and Uncertainties
Variational Principle for Quantum Particle in a Box
Boundary Conditions for a Semi-Infinite Potential Well
Bound States of a Semi-Infinite Potential Well
Time-Dependent Superposition of Harmonic Oscillator Eigenstates
Superposition of Quantum Harmonic Oscillator Eigenstates: Expectation Values and Uncertainties
Quantum Computational Basis VectorsNeutrino OscillationsTime-Dependent Superposition of Particle-in-a-Box EigenstatesBrillouin Zone of a 2D Square Lattice: Tight Binding ApproximationSingle-Slit Diffraction Using Feynman's Method
Quantum Computational Basis Vectors
Neutrino Oscillations
Time-Dependent Superposition of Particle-in-a-Box Eigenstates
Brillouin Zone of a 2D Square Lattice: Tight Binding Approximation
Single-Slit Diffraction Using Feynman's Method

« PREVIOUS  |1...6|7|8|9|10|11|12...16|  NEXT »
 
RELATED RESOURCES
Mathematica »
The #1 tool for creating Demonstrations
and anything technical. 		Wolfram|Alpha »
Explore anything with the first
computational knowledge engine.		MathWorld »
The web's most extensive
mathematics resource.		Course Assistant Apps »
An app for every course—
right in the palm of your hand.
Wolfram Blog »
Read our views on math,
science, and technology.		Computable Document Format »
The format that makes Demonstrations
(and any information) easy to share and interact with.		STEM Initiative »
Programs & resources for
educators, schools & students.		Computerbasedmath.org »
Join the initiative for modernizing
math education.
Powered by Wolfram Mathematica © 2013 Wolfram Demonstrations Project & Contributors  |  Terms of Use  |  Privacy Policy  |  RSSGive us your feedback
Note: To run this Demonstration you need Mathematica 7+ or the free Mathematica Player 7EX
Download or upgrade to Mathematica Player 7EX
I already have Mathematica Player or Mathematica 7+