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Example showing how to work with probability density functions using the 1s electron in hydrogen.

The wavelike properties of a quantum mechanical system are described by a function named (naturally enough) the wavefunction.

A solution to Schrödinger's equation in a hexagonal domain. The conditions are the same as in the video ...

Hi I'm Steven Neshoba and I am here to tell you a little bit about a Maxwell probability density function and the maximal probability ...

The three quantum numbers for an electron in an H atom (or a hydrogen-like ion) determine its characteristics, including its size, ...

This lecture video is now part of: https://www.youtube.com/watch?v=Xfv7bOwcZaA Edited for Physics 4C at College of Alameda ...

Continued from part a: http://www.youtube.com/watch?v=Y_k6fSFwOVk The playlist: ...

A brief description of how probability arises in quantum mechanics through the statistical interpretation of the wavefunction.

Hello I'm Stephen estaba and here to tell you a little bit about Boltzmann probability densities so what's the Boltzmann probability ...

Introduction to Quantum Chemistry by Prof. K. Mangala Sunder,Department of Chemistry and Biochemistry,IIT Madras.For more ...

Explore the quantum wavefunction and how it describes the probability behavior of particles. This video introduces the ...

4. The Hartree product wavefunction.

The solutions to the Schrodinger equation with potential everywhere zero, the free particle solutions, are introduced and briefly ...

Today we'll look at how probability impacts the way we calculate properties of a system like an atom or molecule. That'll lead us to ...

6. The accuracy of Hartree-Fock wavefunctions - briefly.

University of Minnesota Chem 4021/8021 Computational Chemistry, as taught by Professor Christopher J. Cramer (pdf slide ...

This is the fourth lecture for Chapter 2, where we derive the probability current and show how it can be used to show that ...

Here we continue our discussion on quantum mechanics and we start to discuss the physical interpretation of the wavefunction.