Laplace's Equation and Poisson's Equation
Laplace's equation is one of the most important partial differential equations in all of physics. It is the basis of potential flow and many other phenomena. When forced, it becomes the Poisson equation. @eigensteve on Twitter eigensteve.com databookuw.com This video was produced at the University of Washington %%% CHAPTERS %%% 0:00 Overview and Recap of Partial Differential Equations 4:40 Laplace's Equation 6:28 Examples of Laplace's Equation 15:26 Poisson's Equation: Laplace's Equation with Forcing

▶︎
Deriving the Heat Equation: A Parabolic Partial Differential Equation for Heat Energy Conservation

▶︎
Partial Differential Equations Overview

▶︎
Laplace's Equation and Potential Flow

▶︎
The Scariest Chart in Electrical Engineering

▶︎
Can Quantum Particles Communicate Faster Than Light? – Quantum Reality (3/3) with Jim Al-Khalili

▶︎
2026 Fields Medal: Yu Deng

▶︎
Deriving the Wave Equation

▶︎
The Pyramids Were Easy To Build, Actually

▶︎
Visualizing Singular Value Decomposition (SVD), 4 different ways

▶︎
Brian Cox- The Fermi Paradox Will Change How You See The Universe

▶︎
A Simple yet Powerful Math Trick

▶︎
Laplace Transforms and Differential Equations

▶︎
But what is a partial differential equation? | DE2

▶︎
The average distance between points on a square

▶︎
Laplace Equation

▶︎
The Curl of a Vector Field: Measuring Rotation

▶︎
Physics Students Need to Know These 5 Methods for Differential Equations

▶︎
PDE 101: Separation of Variables! ...or how I learned to stop worrying and solve Laplace's equation

▶︎
ECE221: Laplace's Equation and Poisson's Equation

▶︎
