Imagine an EM wave traveling in the x direction with E pointing along y and B pointing along z. Erect a tiny rectangle in the x-y plane of width dx. Apply Faraday’s Law of Induction to relate the magnetic flux through the rectangle to the integral of E around is perimeter. One finds that ∂E/∂x = - ∂B/∂t So it is the magnitude of the derivatives that are equal. And this is an agreement with the functional form B = Bm•sin(kx – wt) and E = Em•sin(kx-wt) Which corresponds to the drawing int eh Eisenberg book. Ed Eaton E. Lattman Mail to: Dean of Research and Graduate Education Johns Hopkins University Professor of Biophysics 3400 North Charles Street Krieger School of Arts and Sciences Mergenthaler 237 Johns Hopkins University Baltimore, MD 21218 410 516-8215 voice 410 516-4100 fax On Jul 6, 2006, at 2:55 PM, Bernhard Rupp wrote:
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- [ccp4bb]: electromagnetic wave Bernhard Rupp
- Re: [ccp4bb]: electromagnetic wave Harry Powell
- Re: [ccp4bb]: electromagnetic wave Eaton Lattman
- Re: [ccp4bb]: electromagnetic wave Andrzej Olczak
