By expressing the field as either a Fourier sum or a Fourier integral complete the argument that

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By expressing the field as either a Fourier sum or a Fourier integral complete the argument that leads to Eq. (9.58).

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Modern Classical Physics Optics Fluids Plasmas Elasticity Relativity And Statistical Physics

ISBN: 9780691159027

1st Edition

Authors: Kip S. Thorne, Roger D. Blandford

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Question Posted: Apr 30, 2023 03:42 AM

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By expressing the field as either a Fourier sum or a Fourier integral complete the argument that

Question:

W(t) W (t +T)= K²Y(t)¥*(t) × V(t + t)¥*(t +T) + K²V (1)V*(1 +t) × ¥*(t)¥(t+t) = W²[1 + |y|| (t)|²] (9.58)

Step by Step Answer:

To derive Eq 958 we start with the expression WtWtT Vt t VtT tT Expanding this out we get WtWtT VtVt...View the full answer

Modern Classical Physics Optics Fluids Plasmas Elasticity Relativity And Statistical Physics

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W(t) W (t +T)= K²Y(t)¥(t) × V(t + t)¥(t +T) + K²V (1)V(1 +t) × ¥(t)¥(t+t) = W²[1 + |y|| (t)|²] (9.58)