Eigenvalues of Toeplitz matrices emerging from finite differences for certain ordinary differential operators [r-libre/3608]

Morneau-Guérin, Frédéric (2025). Eigenvalues of Toeplitz matrices emerging from finite differences for certain ordinary differential operators [review of the book from Bogoya, Manuel; Böttcher, Albrecht, & Grudsky, Sergei]. zbMATH Open.

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Item Type:	Book Reviews
Refereed:	Yes
Status:	Published
Abstract:	This paper is devoted to the asymptotic behavior of individual eigenvalues of Hermitian Toeplitz matrices emerging from finite linear combinations with non-negative coefficients of the differential operators (−1)^k d^2k /dx^2k over the interval (0,1) after discretizing them on a uniform grid.
Additional Information:	© FIZ Karlsruhe GmbH 2025. ALL RIGHTS RESERVED.
Official URL:	https://zbmath.org/7960775
Depositor:	Morneau-Guérin, Frédéric
Owner / Manager:	Frédéric Morneau-Guérin
Deposited:	14 Feb 2025 20:14
Last Modified:	14 Feb 2025 20:14

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