Lecture Description
The Finite Square Well Potential, case: E ≤ Vo
In graphing the expressions for each equation, we can this famous graph in quantum mechanics showing the discrete energy values for a finite square well potential.
Note that the number of solutions depend on the size of R, which in turn depends on the depth Vo and the width a of the well.
Also, in the limiting case Vo→∞, the circle's radius R becomes infinite we recover the energy expression for the infinite well.
Course Index
- The Free Particle: Continuous States
- The Free Particle: Analyzing the Solutions
- The Free Particle: Are Continuous States Physical?
- The Free Particle: A Gaussian Wave Packet
- The Free Particle: Calculating Our Wave Packet
- Solving the Schrödinger Equation
- Description of Plane Waves
- Probability Current Density
- Calculating R and T
- Explaining Quantum Behavior
- Particle-like Gets Stopped
- The Strange Evanescent Wave
- Infinite Square Well: Deriving Discrete Energy Value
- Infinite Square Well: What is Zero-Point Energy?
- Infinite Square Well: Unusual Probability Densities
- The Scattering Problem
- Ratio Transmitted Particles
- Energy Values and Resonance
- Full Transmission of Part
- Tunneling: Setting the Situation
- Tunneling: Deciphering the Wave-like Particle
- Tunneling: Penetrating the Potential Barrier
- Tunneling: Further Analysis of T
- Tunneling: The WKB Approximation Method
- Introduction
- Unphysical Solutions
- Fourier Transform Revisit
- Outside the Well
- Anti/Symmetric Solutions
- Boundary Conditions
- A Graphical Solution
- Discrete Energy Specturm
Course Description
In this course, GMath Physics Instructor Donny Lee gives 32 video lessons on Quantum Mechanics and Physical Problems in One-Dimension.
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