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145 results

Course
Free
Quantum Physics I
Starts: Anytime
Format: Online
Lecture Video
Free
Probability current and current conservation
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Fourier transforms and delta functions
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Expectation values on stationary states
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Free Schrödinger equation
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Qualitative insights: Local de Broglie wavelength
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Delta function potential I: Preliminaries
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Widths and uncertainties
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
The wave for a free particle
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
de Broglie wavelength in different frames
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Interpretation of the wavefunction
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Reality condition in Fourier transforms
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Is probability conserved? Hermiticity of the Hamiltonian
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Potentials that satisfy V(-x) = V(x)
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Recursion relation for the solution
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Three-dimensional Fourier transforms
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Correspondence principle: amplitude as a function of position
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Delta function potential I: Solving for the bound state
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Wavepackets and Fourier representation
From 8.04: Quantum Physics I
Format: Online
Lecture Video
Free
Three dimensional current and conservation
From 8.04: Quantum Physics I
Format: Online

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Finite square well. Setting up the problem | MIT Learn