An Essay on the Application of Mathematical Analysis to the Theories of Electricity and Magnetism is a fundamental publication by George Green in 1828, where he extends previous work of Siméon Denis Poisson on electricity and magnetism. The work in mathematical analysis, notably including what is now universally known as Green's theorem, is of the greatest importance in all branches of mathematical physics. It contains the first exposition of the theory of potential. In physics, Green's theorem is mostly used to solve two-dimensional flow integrals, stating that the sum of fluid outflows at any point inside a volume is equal to the total outflow summed about an enclosing area. In plane geometry, and in particular, area surveying, Green's theorem can be used to determine the area and centroid of plane figures solely by integrating over the perimeter. It is in this essay that the term 'potential function' first occurs. Herein also his remarkable theorem in pure mathematics, since universally known as Green's theorem, and probably the most important instrument of investigation in the whole range of mathematical physics, made its appearance. We are all now able to understand, in a general way at least, the importance of Green's work, and the progress made since the publication of his essay in 1828. But to fully appreciate his work and subsequent progress one needs to know the outlook for the mathematico-physical sciences as it appeared to Green at this time and to realize his refined sensitiveness in promulgating his discoveries. (Wikipedia).
Physics - Electromagnetism: Magnets and Electricity
This is the 1st lesson in the series, "Electromagnetism." It examines the relationship between magnetism and electricity. The lesson demonstrates how to draw a diagram to represent the magnetic field around a straight current carrying conductor. Source: Mindset Network
From playlist Physics - Electromagnetism
The Wonders of Electricity and Magnetism
The Wonders of Electricity and Magnetism
From playlist 1 hour Special Talks
Physics - E&M: Maxwell's Equations (1 of 30) What are the Maxwell equations? Introduction
Visit http://ilectureonline.com for more math and science lectures! In this video I will introduction to Maxwell's equations.
From playlist PHYSICS - ELECTRICITY AND MAGNETISM 3
20 AWESOME Electromagnetic induction in laboratory!!!
This videos shoe and describes about the Electromagnetic Induction, Faraday's observation.It also describes about the magnitude and direction of induced e.m.f, Faraday’s Laws of Electromagnetic Induction and the Lenz’s Law.
From playlist ELECTROMAGNETISM
Demonstrating that light is electromagnetic radiation from Maxwell's equations and how it is propagated.
From playlist Electricity & Magnetism
Maxwell’s Equations Part 1: Gauss’s Law for the Electric Field
It's time to go a little deeper with our understanding of classical physics! From the very introductory conceptual tutorials on electricity and magnetism, we need to apply some more rigor and use advanced math that will help us really understand these topics. To start we will examine Maxwe
From playlist Classical Physics
Physical Science 6.7a - Magnetic Fields
An introduction to magnetic fields. From the Physical Science course by Derek Owens. Distance learning courses are available at http://www.derekowens.com
From playlist Physical Science - Intro to Electricity
Episode 39: Maxwell's Equations - The Mechanical Universe
Episode 39. Maxwell's Equations: Maxwell discovers that displacement current produces electromagnetic waves or light. “The Mechanical Universe,” is a critically-acclaimed series of 52 thirty-minute videos covering the basic topics of an introductory university physics course. Each progra
From playlist The Mechanical Universe
Physics - Electromagnetism: Teacher Guide to the Series "Electromagnetism"
This is the Teacher Guide to the series, "Electromagnetism." This guide discusses what the series of lessons is about, how it can link to the curriculum, and presents ideas on how to use the lessons with learners. Source: Mindset Network
From playlist Physics - Electromagnetism
Edward Frenkel: Langlands Program and Unification
Abstract: Sophia Kovalevskaya wrote, "It is not possible to be a mathematician without being a poet at heart. A poet should see what others can’t see, see deeper than others. And that’s the job of a mathematician as well.” The work of Robert Langlands sets a great example for this maxim, a
From playlist Abel Lectures
1.4 Guest Lecture: Space, Time, and Spacetime
MIT 8.20 Introduction to Special Relativity, January IAP 2021 Instructor: David Kaiser View the complete course: https://ocw.mit.edu/8-20IAP21 YouTube Playlist: https://www.youtube.com/playlist?list=PLUl4u3cNGP61Zc3rR6wVM0kpsiyIq0fk8 Professor David Kaiser teaches in the physics departmen
From playlist MIT 8.20 Introduction to Special Relativity, January IAP 2021
Using Computational Notebooks for Teaching and Research
Learn about using Wolfram Notebooks in your courses and in the classroom to increase student engagement and promote concept exploration. Examples of computational essays from Wolfram Summer School are shared.
From playlist Powering Higher Education with Computational Technology
Symmetries of Nature and Nature of Symmetries by Rohini M. Godbole
Kaapi with Kuriosity Symmetries of Nature and Nature of Symmetries (ONLINE) Speaker Rohini M. Godbole (Indian Institute of Science, Bengaluru) When 4:00 pm to 5:30 pm Sunday, 24 January 2021 Where Livestream via the ICTS YouTube channel Abstract:- Symmetries in geometrical shapes and ob
From playlist Kaapi With Kuriosity (A Monthly Public Lecture Series)
From miller to entering Cambridge at age 40 - George Green
This is the legend of George Green (1793 - 1841), a mathematician / physicist, "son of a miller". First time going outside to film, and I only have my phone, so I'm really sorry that the video quality is not very good. Green's theorem, identities, and functions are immensely useful in 19t
From playlist Miscellaneous
"Magnetic Edge and Semiclassical Eigenvalue Asymptotics" by Dr. Ayman Kachmar
What will be the energy levels of an electron moving in a magnetic field? In a typical setting, these are eigenvalues of a special magnetic Laplace operator involving the semiclassical parameter (a very small parameter compared to the sample’s scale), and the foregoing question becomes on
From playlist CAMS Colloquia
Electric Field (2 of 3) Calculating the Magnitude and Direction of the Electric Field
Explains how to calculate the electric field of a charged particle and the acceleration of an electron in the electric field. You can see a listing of all my videos at my website, http://www.stepbystepscience.com An electric field is an area that surrounds an electric charge, and exerts f
From playlist Electricity and Magnetism
Electromagnetic induction and Antigravity!!!
Physics demonstrations (la physique)!!!
From playlist physics
Alexander Figotin : Overdamping in gyroscopic systems composed of high-loss and lossless components
Abstract: Using a Lagrangian framework, we study overdamping phenomena in gyroscopic systems composed of two components, one of which is highly lossy and the other is lossless. The losses are accounted for by a Rayleigh dissipative function. We prove that selective overdamping is a generic
From playlist Mathematical Physics