Results 1-3 of 66
... which satisfy (1.31). In general, V*G(x, x') = —4trö(x – x') (1.39) where G(x, x') =
|x H + F(x,x) (1.40) — x"| with the function F satisfying Laplace's equation inside
the volume V: V*F(x, x') = 0 (1.41) In facing the problem of satisfying the ...
To see that potentials can always be found to satisfy the Lorentz condition,
suppose that the potentials A, D which satisfy (6.32) and (6.33) do not satisfy (
6.36). Then let us make a gauge transformation to potentials A', 'b' and demand
that A', ...
Then b = 0, and A satisfies the homogeneous wave equation. The fields are
given by E ... Since the time is involved, the Green's function will depend on the
variables (x, x', t, t'), and will satisfy the equation, 2 (v. –4 #)06. t; x', t') = —4tt ö(x
— x') ...
What people are saying - Write a review
LibraryThing ReviewUser Review - barriboy - LibraryThing
A soul crushing technical manual written by a sadist that has served as the right of passage for physics PhDs since the dawn of time. Every single one of my professors studied this book, and every ... Read full review
LibraryThing ReviewUser Review - aproustian - LibraryThing
"Jackson E&M is about learning how to approximate reliably...the entire book, with few exceptions, is a mathematical discussion on how to solve [the same] 4 problems for different boundary conditions." Read full review
Introduction to Electrostatics
30 other sections not shown