Let the half-space z 0 be filled with a magnetic crystal where H = 1
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Let the half-space z ≥ 0 be filled with a magnetic crystal where H = μ−1 · B. The inverse permeability matrix μ−1 is (rows and columns labeled by x, y, z)
Assume that ε = ε0 inside the crystal and that the real, dimensionless matrix elements satisfy m > m' > 0.
(a) Show that ω(k, θ) = ck √m − m' sin 2θ for a wave E = x̂ E0 exp[i(k · r − ωt)] inside the crystal when k = k(ŷ sin θ + ẑ cos θ).
(b) A plane wave E = x̂E0 exp[i(kz − ωt)] is incident on this crystal from the vacuum (z
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