<Review>Tables of Wangerin Eigenfunctions S_<pn', 1> (1/k, z) and S_<pn', 1> (1/k, dn^2v)
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概要
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Wangerin functions are the solutions of Wangerin differential equations, which have two forms, algebraic and Jacobian. The boundary conditions that the functions and their derivatives are bounded at the ends of interval give eigenvalues and eigenfunctions. This paper presents the tables of eigenfunctions S_<p'n, 1> (1/k, z) and S_<p'n, 1> (1/k, dn^2v) expanded about z=1 (v=0).
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