Results 71 to 80 of about 10,010 (211)
Invariant and attracting sets of non-autonomous impulsive neutral integro-differential equations
This paper is concerned with a non-autonomous impulsive neutral integro-differential equation with time-varying delays. We establish a novel singular delay integro-differential inequality, which enables us to derive several sufficient criteria on the ...
Bing Li
doaj +1 more source
Existence theorems for solutions of integro-differential equations [PDF]
B. M. Gagaev
openalex +1 more source
Oscillations of linear integro-differential equations
Abstract Sufficient conditions which guarantee that certain linear integro-differential equation cannot have a positive solution are established.
Rudolf Olach, Helena Šamajová
openaire +3 more sources
Hopf bifurcation of integro-differential equations
A method reducing integro-differential equations (IDEs) to system of ordinary ones is proposed. On this base stability and bifurcation phenomena in critical cases are studied. Analog of Hopf bifurcation for scalar IDEs of first order is obtained. Conditions of periodic solution existence are proposed.
Alexander Domoshnitsky, Yakov Goltser
openaire +3 more sources
In this study, a multipoint boundary value problem for Volterra-Fredholm integro-differential equations is considered. The addition of a new function converts the system of Volterra-Fredholm integro-differential equations to a system of Fredholm integro ...
Bakirova Elmira A.+2 more
doaj +1 more source
Chebyshev Solution of Differential, Integral and Integro-Differential Equations [PDF]
S.E. El-Gendi
openalex +1 more source
Some methods for the solution of non-singular Volterra integro-differential equations [PDF]
M. A. Wolfe
openalex +1 more source
On Pantograph Integro-Differential Equations [PDF]
Iserles, Arieh, Liu, Yunkang
openaire +2 more sources
An existence theorem for an integro-differential equation
AbstractIn this paper we obtain an existence theorem for an integro-differential equation of the type u(s)+∫ω K(s,t) ∑α|⩽m (−1)|α| DαBα(t,ξ(u)(t)) dt=0. Hence ξ(u)(t) = {Dαu(t) : ¦ α ¦ ⩽ m} and Bα is a function of Ω × RSm in to R1.We assume that Bα satisfies “Nemytskii type” growth condition and also a monotonicity type condition.
openaire +2 more sources
On the existence and uniqueness of solution of the Cauchy problem for linear integro-differential equations with operator coefficients [PDF]
Ivan Hlaváček
openalex +1 more source