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Displaying 161 – 180 of 185

Principal solutions and transformations of linear Hamiltonian systems

Ondřej Došlý (1992)

Archivum Mathematicum

Sufficient conditions are given which guarantee that the linear transformation converting a given linear Hamiltonian system into another system of the same form transforms principal (antiprincipal) solutions into principal (antiprincipal) solutions.

Problems with one quarter

Ján Ohriska (2005)

Czechoslovak Mathematical Journal

In this paper two sequences of oscillation criteria for the self-adjoint second order differential equation ${(r (t) u^{'} (t))}^{'} + p (t) u (t) = 0$ are derived. One of them deals with the case $\int^{\infty} \frac{d t}{r (t)} = \infty$ , and the other with the case $\int^{\infty} \frac{d t}{r (t)} < \infty$ .

Problems without initial conditions for degenerate implicit evolution equations.

Bokalo, Mykola, Dmytryshyn, Yuriy (2008)

Electronic Journal of Differential Equations (EJDE) [electronic only]

Professor Miroslav Laitoch sexagenarian

Staněk, Svatoslav (1982)

Czechoslovak Mathematical Journal

Prolungamento dellacurva integrale del sistema di equazioni differenziali sull’insieme singolare. Teoria e applicazioni

Maddalena Strianese (2000)

Bollettino dell'Unione Matematica Italiana

Propagation des ondes dans les variétés à coins

Gilles Lebeau (1997)

Annales scientifiques de l'École Normale Supérieure

Properties $A$ and $B$ of $n$ th-order linear differential equations with deviating argument.

Koplatadze, R., Kvinikadze, G., Stavroulakis, I.P. (1999)

Georgian Mathematical Journal

Properties of solutions of quaternionic Riccati equations

Gevorg Avagovich Grigorian (2022)

Archivum Mathematicum

In this paper we study properties of regular solutions of quaternionic Riccati equations. The obtained results we use for study of the asymptotic behavior of solutions of two first-order linear quaternionic ordinary differential equations.

Properties of solutions of the differential equation xx'' - kx'...+ f(x) = 0.

W.R. Utz (1978)

Publications de l'Institut Mathématique [Elektronische Ressource]

Properties of solutions to a generalized Liénard equation with forcing term.

Kroopnick, Allan (2008)

Applied Mathematics E-Notes [electronic only]

Properties of solutions to a second order nonlinear differential equation.

Kroopnick, Allan J. (1990)

International Journal of Mathematics and Mathematical Sciences

Properties of the Nonoscillatory Solution for a Third Order Nonlinear Differential Equation

Jozef Eliáš (1970)

Matematický časopis

Properties of the solution map for a first order linear problem.

Moseley, James L. (2001)

Electronic Journal of Differential Equations (EJDE) [electronic only]

Property (A) of advanced functional-differential equations

Jozef Džurina (1995)

Mathematica Slovaca

Property (A) of $n$ -th order ODE’s

Jozef Džurina (1997)

Mathematica Bohemica

The aim of this paper is to deduce oscillatory and asymptotic behavior of the solutions of the ordinary differential equation L_nu(t)+p(t)u(t)=0.

Property $A$ of the ${(n + 1)}^{t h}$ order differential equation ${[\frac{1}{r_{1} (t)} (x^{(n)} (t) + p (t) x (t))]}^{'} = f (t, x (t), \dots, x^{(n)} (t))$

Monika Kováčová (2000)

Archivum Mathematicum

Property (A) of the $n$ -th order differential equations with deviating argument

Vincent Šoltés (1995)

Archivum Mathematicum

The equation to be considered is $L_{n} y (t) + p (t) y (τ (t)) = 0 .$ The aim of this paper is to derive sufficient conditions for property (A) of this equation.

Property $(A)$ of third order differential equations with deviating argument

Jozef Džurina (1995)

Mathematica Slovaca

Property (B) of differential equations with deviating argument

Jozef Džurina (1994)

Archivum Mathematicum

The aim of this paper is to deduce oscillatory and asymptotic behavior of delay differential equation $L_{n} u (t) - p (t) u (τ (t)) = 0,$ from the oscillation of a set of the first order delay equations.

Prüfer transformation for the $p$ -Laplacian.

Benedikt, Jiri, Girg, Petr (2010)

Electronic Journal of Differential Equations (EJDE) [electronic only]

Currently displaying 161 – 180 of 185

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