Titlebook: Differential and Difference Equations with Applications; Contributions from t Sandra Pinelas,Michel Chipot,Zuzana Dosla Conference proceedi

Figate

Conference proceedings 2013in the fields of differential & difference equations and to promote the exchange of ideas and research. The papers cover all areas of differential and difference equations with a special emphasis on applications.

尖酸一點(diǎn)

Real Estate Investment Trusts in Europe. where ... > 0 and . Criteria will be established so that the above system has a . solution for values of . that form an interval (bounded or unbounded). Explicit intervals for such . will also be presented. We include some examples to illustrate the results obtained.

Pruritus

Singular Problems for Integro-differential Equations in Dynamic Insurance Modelsonsidered. Under limit conditions at the singular points, and some natural assumptions, the problem is a singular initial problem with limit normalizing conditions at infinity. An existence and uniqueness theorem is proved and asymptotic representations of the solution are given. A numerical algorit

CURB

Intend

預(yù)防注射

Compatriot

Oscillation Criteria for Delay and Advanced Difference Equations with Variable Arguments ., ? denotes the backward difference operator ., . is a sequence of nonnegative real numbers, . is a sequence of positive integers such that .(.) ≤ . ? 1, for all . ≥ 0, and .. is a sequence of positive integers such that. The state of the art on the oscillation of all solutions to these equations

膝蓋

Positive Solutions of Nonlinear Equations with Explicit Dependence on the Independent Variableher of local or nonlocal type. We concentrate on the case where the nonlinear term .(.,.) depends explicitly on . and this dependence is crucial. We give new fixed-point index results using a comparison theorem for a class of linear operators related to the ..-positive operators of Krasnosel’ski?. T

Ergots

Existence Results for a System of Third-Order Right Focal Boundary Value Problemsf tools like Leray–Schauder alternative and Krasnosel’skii’s fixed point theorem, we offer several criteria for the existence of . solutions of the system. A solution . is said to be of . if for each 1 ≤ . ≤ ., . for . ∈ [.,.] where .. ∈{?1,1} is fixed. We also consider a related eigenvalue problem

Mechanics