Results 91 to 100 of about 1,038,136 (238)
SINGULAR LINEAR DIFFERENTIAL EQUATIONS AND LAURENT TYPE SERIES [PDF]
, 1999 Grzegorz Łysik
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Linear Differential Equations in Distributions [PDF]
Proceedings of the American Mathematical Society, 1956 openaire +1 more source
On d-solvability for linear differential equations
Journal of Symbolic Computation, 2009 Let \(F\) be an ordinary differential field of characteristic zero, \(L(y)=0\) be a linear differential equation of degree \(n\) and \(d\) be a natural number less then \(n\). In the paper the following question, originally posed by \textit{L. Fuchs} [Act. Math. 1, 321--362 (1883; JFM 15.0256.01)] is discussed.
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Oscillations of linear integro-differential equations
Open Mathematics, 2005 Olach Rudolf, Šamajová Helena
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Linear matrix differential equations of higher-order and applications
Electronic Journal of Differential Equations, 2008 In this article, we study linear differential equations of higher-order whose coefficients are square matrices. The combinatorial method for computing the matrix powers and exponential is adopted.
Mustapha Rachidi, Rajae Ben Taher
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A THEOREM ON THE EXISTENCE AND UNIQUENESS OF SOLUTIONS FOR ABSTRACT, QUASI-LINEAR DIFFERENTIAL EQUATIONS [PDF]
, 1980 R. Bittner, Zygfryd Smentek
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Global dynamics for switching systems and their extensions by linear differential equations. [PDF]
Physica D, 2018 Huttinga Z +3 more
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Holomorphic solutions to linear first-order functional differential equations
Electronic Journal of Differential Equations, 2005 In this paper we study holomorphic solutions to linear first-order functional differential equations that have a nonlinear functional argument. We focus on the existence of local solutions at a fixed point of the functional argument and the holomorphic ...
Bruce van Brunt, Jonathan C. Marshall
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On a conjecture of R. Brück and some linear differential equations. [PDF]
Springerplus, 2015 Xu HY, Yang LZ.
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Growth of solutions of higher-order linear differential equations
Electronic Journal of Differential Equations, 2010 In this article, we study the growth of solutions of the linear differential equation $$ f^{(k)}+(A_{k-1}(z)e^{P_{k-1}(z)}+B_{k-1}(z)) f^{(k-1)}+dots +(A_0(z)e^{P_0(z)}+B_0(z))f=0, $$ where $kgeq 2$ is an integer, $P_j(z)$ are nonconstant ...
Karima Hamani
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