Abstract

AbstractThe strong anisotropic limit of the discrete energy‐values of excitons in uniaxial crystals is calculated. It is shown that all states of a given quantum number m of the z‐component of angular momentum approach the same limit – 4/(2 ∣m∣ + 1)2. First corrections to this value are discussed in terms of the anisotropy constant A  ε⟂μ⟂/ε∥︁μ∥︁ They come out to be at most of order A1/3 for m  0 and A1/2 for m ≠ 0.

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