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- W2231534586 abstract "1. Let $$mathrm{J}=begin{bmatrix}0;mathrm{I_n} -mathrm{I_n};0end{bmatrix}$$ (where In denotes the identity matrix of order n), and let V(r) (0 ≦ r < ∞) be a Hermitian matrix-function of order 2n. Using the matrix-functions J and V(r), one can write a canonical differential equation with complex parameter λ: $$mathrm{Jfrac{dY}{dr}}=lambda mathrm{Y+V(r)Y}$$ (1) for the (2n×n)-matrix function Y(r;λ) (0 ≦ r < ∞)." @default.
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- W2231534586 date "1983-01-01" @default.
- W2231534586 modified "2023-09-27" @default.
- W2231534586 title "A Contribution to the Theory of S-Matrices of Canonical Differential Equations with Summable Potential" @default.
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- W2231534586 doi "https://doi.org/10.1007/978-3-0348-5416-0_6" @default.
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