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Displaying 1301 – 1320 of 1670

On unstable neutral differential equations of the second order

Jozef Džurina (2002)

Czechoslovak Mathematical Journal

The aim of this paper is to present sufficient conditions for all bounded solutions of the second order neutral differential equation ${(x (t) - p x (t - τ))}^{''} - q (t) x (σ (t)) = 0$ to be oscillatory and to improve some existing results. The main results are based on the comparison principles.

On Urabe's application of Newton's method to nonlinear boundary value problems

Ravi P. Agarwal (1984)

Archivum Mathematicum

On using curvature to demonstrate stability.

McCluskey, C.Connell (2008)

Differential Equations & Nonlinear Mechanics

On vanishing at infinity of solutions of ordinary differential equations

Ivan Kiguradze (1983)

Czechoslovak Mathematical Journal

On variant reflected backward SDEs, with applications.

Ma, Jin, Wang, Yusun (2009)

Journal of Applied Mathematics and Stochastic Analysis

On variational impulsive boundary value problems

Marek Galewski (2012)

Open Mathematics

Using the variational approach, we investigate the existence of solutions and their dependence on functional parameters for classical solutions to the second order impulsive boundary value Dirichlet problems with L1 right hand side.

On various properties of the solutions of third- and fourth-order linear differential equations

Švec, M. (1963)

Differential Equations and Their Applications

On vector boundary value problems without growth restrictions.

Tisdell, Christopher C., Tan, Lit Hau (2005)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

On weak non-linearity of models of physical systems

Daniel Mayer, Zdeněk Ryjáček (1977)

Aplikace matematiky

On weak solution to a hyperbolic differential inclusion with nonmonotone discontinuous nonlinear term.

Guo, Xingming (1999)

International Journal of Mathematics and Mathematical Sciences

On weak solutions of functional-differential abstract nonlocal Cauchy problems

Ludwik Byszewski (1997)

Annales Polonici Mathematici

The existence, uniqueness and asymptotic stability of weak solutions of functional-differential abstract nonlocal Cauchy problems in a Banach space are studied. Methods of m-accretive operators and the Banach contraction theorem are applied.

Currently displaying 1301 – 1320 of 1670

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Displaying 1301 – 1320 of 1670

On unstable neutral differential equations of the second order

On Urabe's application of Newton's method to nonlinear boundary value problems

On using curvature to demonstrate stability.

On vanishing at infinity of solutions of ordinary differential equations

On variant reflected backward SDEs, with applications.

On variational impulsive boundary value problems

On various properties of the solutions of third- and fourth-order linear differential equations

On vector boundary value problems without growth restrictions.

On weak non-linearity of models of physical systems

On weak solution to a hyperbolic differential inclusion with nonmonotone discontinuous nonlinear term.

On weak solutions of functional-differential abstract nonlocal Cauchy problems

On weighted positivity of ordinary differential operators.

On well-posedness of the nonlocal boundary value problem for parabolic difference equations.

On zero points of solutions of the $n$ -th order non-linear delay differential equation

On zeros of functions satisfying certain differential-difference equations

On zeros of solutions of the differential equation ${(p (t) y^{'})}^{'} + f (t, y, y^{'}) = 0$

On zeros of solutions of the differential equation $y^{''} + f (t, y) g (y^{'}) = 0$

On zeros of solutions to a second-order singular half-linear equation.

On $Ψ$ -bounded solutions for non-homogeneous matrix Lyapunov systems on $ℝ$ .

On $Ψ$ -stability of nonlinear Lyapunov matrix differential equations.

Currently displaying 1301 – 1320 of 1670