Matrices over differential fields which commute with their derivative

William A. Adkins, Jean-Claude Evard, Robert M. Guralnick

Type: Article

Publication Date: 1993-09-01

Citations: 3

DOI: https://doi.org/10.1016/0024-3795(93)90230-l

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Locations

Linear Algebra and its Applications - View

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+	Matrices that commute with their derivative. On a letter from Schur to Wielandt	2012	Olga Holtz Volker Mehrmann Hans Schneider
+	The eigenvalues of matrices which commute with their derivative	2013	Arthur Ogus
+	Invariance and commutativity properties of some classes of solutions of the matrix differential equation X(t)X'(t) = X'(t)X(t)	1995	Jean-Claude Evard

Works Cited by This (8)

Action	Title	Year	Authors
+	Introduction to Lie Algebras and Representation Theory	1972	James E. Humphreys
+	An introduction to differential algebra	1957	Irving Kaplansky
+	Perturbation theory of eigenvalue problems	1969	Franz Rellich B. J. Berkowitz
+	Normal matrices over hermitian discrete valuation rings	1991	William A. Adkins
+	Hermitian function matrices which commute with their derivative	1981	Stuart Goff
+	Differential Algebra and Algebraic Groups	2012	E. R. Kolchin
+	Simultaneous diagonalization of matrices parametrized by a projective algebraic curve	1989	William A. Adkins
+	On matrix functions which commute with their derivative	1985	Jean-Claude Evard