Results 171 to 180 of about 368,146 (227)

Decomposition of Systems of Ordinary Differential Equations

1995
Let us consider the following differential equation: $$\frac{{dy}}{{dt}} = A(t)y,$$ (2.1) where y is n dimensional vector and A(t) is the matrix with elements which are the real functions \({a_{ij}}\left( t \right),i,j = \overline {1,n}\) continuous on the segment of the real axis [t 0 , t c ]. Assume that y(t 0 ) = y 0 .
Yu. A. Mitropolsky, A. K. Lopatin
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Bifurcations of systems of ordinary differential equations

Ukrainian Mathematical Journal, 1985
A system of differential equations with a parameter in the right-hand side is studied. A relation between the periodic solution of the given system and the periodic solution of an appropriate constructed linear system is investigated. Sufficient conditions for the existence of the bifurcational value of the parameter for some classes of differential ...
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Integral Condition with Nonlinear Kernel for an Impulsive System of Differential Equations with Maxima and Redefinition Vector

Lobachevskii Journal of Mathematics, 2022
T. Yuldashev, A. Fayziyev
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Solution of the system of ordinary differential equations by Adomian decomposition method

Applied Mathematics and Computation, 2004
J. Biazar, E. Babolian, Rafiqul Islam
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Integrals of Systems of Ordinary Differential Equations

Mathematical Proceedings of the Cambridge Philosophical Society, 1924
Letbe a system of differential equations in which X1, … Xn are analytic functions independent of t, expansible in convergent series of powers of x1, … xn. Suppose further that not all the functions X1, … Xn vanish when x1 = … = xn = 0. It will be shown in §§ 1–3 that these equations possess (n — 1) independent integrals independent of t, expansible in ...
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Systems of ordinary differential equations

2020
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Systems of Ordinary Differential Equations

1993
Martha L. Abell, James P. Braselton
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A method for the estimation of errors propagated in the numerical solution of a system of ordinary differential equations

, 1966
P. Zadunaisky
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Routh-Hurwitz criterion in the examination of eigenvalues of a system of nonlinear ordinary differential equations.

Physical review. A, General physics, 1987
E. DeJesus, C. Kaufman
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Applications of systems of ordinary differential equations

1993
Martha L. Abell, James P. Braselton
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