Newtonian, Lagrangian, and Hamiltonian Methods for Simple Pendulum Motion
Offered By: Dot Physics via YouTube
Course Description
Overview
Explore the equations of motion for a simple pendulum through three distinct methods: Newtonian, Lagrangian, and Hamiltonian mechanics in this 39-minute physics video. Begin with an introduction, then delve into the Newtonian approach, followed by a numerical solution using Python. Progress to the Lagrangian method, then the Hamiltonian approach, comparing the results. Conclude with an examination of phase space. Access supplementary Python code and a related video on acceleration in polar coordinates to enhance understanding of these fundamental physics concepts.
Syllabus
- Intro
- Newtonian
- Numerical solution python
- Lagrangian
- Hamiltonian
- Comparing Hamiltonian
- Phase space
Taught by
Dot Physics
Related Courses
Introduction to Statistics: Descriptive StatisticsUniversity of California, Berkeley via edX Mathematical Methods for Quantitative Finance
University of Washington via Coursera Dynamics
Massachusetts Institute of Technology via edX Practical Numerical Methods with Python
George Washington University via Independent 統計学Ⅰ:データ分析の基礎 (ga014)
University of Tokyo via gacco