V. V. Ivlev, E. A. Krivoshey, “Systems of ordinary linear differential equations integrable combinations (continued)”, Math. Ed., 2018, no. 1(85), 47

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Mathematical Education, 2018, Issue 1(85), Pages 47–51 (Mi mo631)

This article is cited in 2 scientific papers (total in 3 papers)

Students and teachers of mathematical specialties

Systems of ordinary linear differential equations integrable combinations (continued)

V. V. Ivlev, E. A. Krivoshey

Moscow University of Finance and Law

Full-text PDF (118 kB) Citations (3)

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Abstract: The method of integrable combinations for systems of ordinary linear differential equations is generalized for the case of 2 matrices systems.

Keywords: system of linear differential equations, method of integrable combinations, two-matrix system.

Document Type: Popular science or education materials

UDC: 517.912.2

Language: Russian

Citation: V. V. Ivlev, E. A. Krivoshey, “Systems of ordinary linear differential equations integrable combinations (continued)”, Math. Ed., 2018, no. 1(85), 47–51

Citation in format AMSBIB

\Bibitem{IvlKri18}

\by V.~V.~Ivlev, E.~A.~Krivoshey

\paper Systems of ordinary linear differential equations

integrable combinations (continued)

\jour Math. Ed.

\yr 2018

\issue 1(85)

\pages 47--51

\mathnet{http://mi.mathnet.ru/mo631}

Linking options:

https://www.mathnet.ru/eng/mo631

https://www.mathnet.ru/eng/mo/y2018/i1/p47

Cycle of papers

Systems of Linear Differential Equations. Integrable Combinations. Part I
V. V. Ivlev, E. Grjibovskaya
Math. Ed., 2006:1(36), 2–9
Systems of Linear Ordinary Differential Equations. Integrable Combinations (Part II)
V. V. Ivlev, E. Grjibovskaya
Math. Ed., 2007:1(41), 10–12
Systems of ordinary linear differential equations integrable combinations (continued)
V. V. Ivlev, E. A. Krivoshey
Math. Ed., 2018:1(85), 47–51

This publication is cited in the following 3 articles:

Citing articles in Google Scholar: Russian citations, English citations
Related articles in Google Scholar: Russian articles, English articles

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Full-text PDF :	117
References:	43

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