Lecture
Dipolar Radiation and Larmor Formula
In course
DEMO: eiusmod eiusmod
Consectetur aute id laborum consequat consequat excepteur amet tempor est duis est esse sit qui. Aliqua culpa fugiat fugiat anim laborum aliquip pariatur ipsum laboris amet dolor. Voluptate reprehenderit laboris velit veniam sunt esse mollit eiusmod. Consectetur aliqua eiusmod ad consequat deserunt commodo voluptate aliqua ut. Fugiat anim ullamco velit fugiat sint occaecat cupidatat in. Tempor duis tempor id est occaecat consequat ullamco.
Description
This lecture covers the concept of dipolar radiation and the Larmor formula, explaining how macroscopic electromagnetic fields are derived from spatial averaging. Topics include the characteristics of slow sources, wavelength of radiation, and the leading terms in dipole radiation.
Instructor
nostrud duis non ullamco
Sunt enim ullamco ea elit. Sit adipisicing incididunt in nisi ad sit ad. Aliqua minim minim quis proident incididunt commodo nisi ullamco.
Official source
About this result
This page is automatically generated and may contain information that is not correct, complete, up-to-date, or relevant to your search query. The same applies to every other page on this website. Please make sure to verify the information with EPFL's official sources.
Ontological neighbourhood
Related lectures (32)
Gupta-Bleuler Quantization
Covers the Gupta-Bleuler quantization method in Quantum Field Theory, focusing on redundancy in the electromagnetic field and the recovery of Maxwell equations.
Quantum Field Theory II: EM Field and Particle States
Covers the EM field and particle states in quantum field theory.
Uniqueness of Electromagnetic Field
Delves into the conditions for the uniqueness of solutions to Maxwell's equations in different media and sources, emphasizing the role of boundary conditions and material losses.
Maxwell's Equations in Vacuum (C1-C10)
Explores electromagnetic field theory, current densities, Kirchhoff's law, and complex phasors in Maxwell's equations.
Electromagnetic Fields Interface Conditions
Covers interface conditions for electromagnetic fields between two media and linear isotropic medium properties.