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Quantum Mechanics
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Demonstrations 1 - 20 of 363
Quantum Theory of the Damped Harmonic OscillatorAnatomy of a Quantum Jump2. Mendeleev Interpreted by Schrödinger and Lewis1. Mendeleev Interpreted by Schrödinger and LewisSimplified Model of Quantum Scattering
Quantum Theory of the Damped Harmonic Oscillator
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Anatomy of a Quantum Jump
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2. Mendeleev Interpreted by Schrödinger and Lewis
1. Mendeleev Interpreted by Schrödinger and Lewis
Simplified Model of Quantum Scattering
Quantum Motion in an Infinite Spherical WellElectronic Structure of 1D and 2D Quasiperiodic SystemsPolarizability of Hydrogen AtomsSolutions of Schrödinger Equation for a Particle in a Finite Spherical WellHydrogen and Lithium Orbitals Using a Hartree Eigenvalue Method
Quantum Motion in an Infinite Spherical Well
Electronic Structure of 1D and 2D Quasiperiodic Systems
Polarizability of Hydrogen Atoms
Solutions of Schrödinger Equation for a Particle in a Finite Spherical Well
Hydrogen and Lithium Orbitals Using a Hartree Eigenvalue Method
Hanbury Brown and Twiss Interference for Bosons and FermionsSemiclassical Quantization for Asymmetric Rigid RotorsHydrides as Isoelectronic Perturbations of the Neon AtomThe sp Hybrid Orbital in Bohmian MechanicsZero-Energy Limit of Coulomb Wavefunctions
Hanbury Brown and Twiss Interference for Bosons and Fermions
Semiclassical Quantization for Asymmetric Rigid Rotors
Hydrides as Isoelectronic Perturbations of the Neon Atom
The sp Hybrid Orbital in Bohmian Mechanics
Zero-Energy Limit of Coulomb Wavefunctions
Density Functional Computations on Noble Gas AtomsTemperature Variation of Heat Capacity for an Ideal Diatomic GasEigenvalues and Eigenfunctions for Angular Double-Well PotentialExact Solutions of the Schrödinger Equation for the Kratzer PotentialRotation-Vibration Energy Level Transitions of a Diatomic Rotor
Density Functional Computations on Noble Gas Atoms
Temperature Variation of Heat Capacity for an Ideal Diatomic Gas
Eigenvalues and Eigenfunctions for Angular Double-Well Potential
Exact Solutions of the Schrödinger Equation for the Kratzer Potential
Rotation-Vibration Energy Level Transitions of a Diatomic Rotor

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