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

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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.
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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.
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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
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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
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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’skiĭ. T
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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
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