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Perturbation analysis of a matrix differential equation = ABx


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Arnold, V. I. (1971), On matrices depending on parameters, Russian Math. Surveys26, pp. 29–43, 10.1070/RM1971v026n02ABEH003827ArnoldV. I.1971On matrices depending on parametersRussian Math. Surveys26294310.1070/RM1971v026n02ABEH003827Open DOISearch in Google Scholar

Arnold, V. I. (1988), Geometrical Methods in the Theory of Ordinary Differential Equations, Springer-Verlag, 10.1007/978-1-4612-1037-5ArnoldV. I.1988Geometrical Methods in the Theory of Ordinary Differential EquationsSpringer-Verlag10.1007/978-1-4612-1037-5Open DOISearch in Google Scholar

Dobrovol’skaya, N. M. and Ponomarev, V. A. (1965), A pair of counter-operators (in Russian), Uspehi Mat. Nauk20, pp. 80–86, 10.1070/RM2006v061n04ABEH004354Dobrovol’skayaN. M.PonomarevV. A.1965A pair of counter-operators (in Russian)Uspehi Mat. Nauk20808610.1070/RM2006v061n04ABEH004354Open DOISearch in Google Scholar

Garcia-Planas, M. I. and Sergeichuk, V. V. (1999), Simplest miniversal deformations of matrices, matrix pencils, and contragredient matrix pencils, Linear Algebra Appl. 302/303, pp. 45–61, 10.1016/S0024-3795(99)00015-4Garcia-PlanasM. I.SergeichukV. V.1999Simplest miniversal deformations of matrices, matrix pencils, and contragredient matrix pencilsLinear Algebra Appl.302/303456110.1016/S0024-3795(99)00015-4Open DOISearch in Google Scholar

Horn, R. A. and Merino, D. I. (1995), Contragredient equivalence: A canonical form and some applications, Linear Algebra Appl. 214, pp. 43–92, 10.1016/0024-3795(93)00056-6HornR. A.MerinoD. I.1995Contragredient equivalence: A canonical form and some applicationsLinear Algebra Appl.214439210.1016/0024-3795(93)00056-6Open DOISearch in Google Scholar

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