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About Tesis FEM
This document presents a finite element analysis of the Schrödinger equation. It begins with an overview of quantum mechanics and the Schrödinger equation. It then provides an introduction to finite element analysis using the diffusion equation as an example. It considers three numerical time evolution methods - Crank-Nicolson, continuous space-time, and discontinuous space-time - and applies these to solve the Schrödinger equation for problems like a wave packet trapped in an infinite well and an infinite well with a finite barrier. The document finds that the Crank-Nicolson method best conserves probability compared to the other methods. It also shows that resolving the wave function more accurately can control fluctuations in probability
Detailed Information
| Author: | ['marcus1818'] |
|---|---|
| Publication Year: | 2019 |
| Pages: | 112 |
| Language: | English |
| Format: | |
| Price: | FREE |
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