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18 eredmény a kulcsszóra: 'boundary value problem'

boundary value problem

In studying existence of positive solutions for boundary value problems, fixed point theory has been widely applied. The common idea is to properly construct a cone and apply

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Using fixed point theorems on appropriate cones in Banach spaces, we derive multiple positive solutions for our boundary value problem

We will deal with a first order func- tional boundary value problem on an infinite interval, seeking positive non-zero solutions.. In Section 1 we state the boundary value problem

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1 A nonlocal boundary value problem. Well-posedness

Glazatov, Nonlocal boundary value problems for linear and nonlinear equations of variable type, Sobolev Institute of Mathematics SB RAS, Preprint no.. Karatopraklieva, On a

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1Introduction ATHIRDORDERNONLOCALBOUNDARYVALUEPROBLEMATRESONANCE

Ge, Nonlocal boundary value problem of higher order ordinary differential equations at resonance, Rocky Mountain J.. Kong, Solutions of second order multi-point boundary value

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Existence results for a mixed boundary value problem

In the present paper, we obtain an existence result for a class of mixed bound- ary value problems for second-order differential equations.. A critical point theorem is used, in

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Some new estimates to the positive solutions to the boundary value problem are obtained

Yang, Multiple symmetric positive solutions of a class of boundary value problems for higher order ordinary differential equations, Proc... Yang, On a nonlinear boundary value

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Multiple Positive Solutions of a Boundary Value Problem for Ordinary Differential

Yang, Multiple symmetric positive solutions of a class of boundary value problems for higher order ordinary differential equations, Proc.. Yang, A three point boundary value problem

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On the solvability of a boundary value problem for p-Laplacian differential equations

J iang , Upper and lower solutions method and a singular superlinear boundary value problem for the one-dimensional p-Laplacian, Comput.. A garwal , Nonresonant singular boundary

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795–806 DOI: 10.18514/MMN.2019.2692 A DISCONTINUOUS q-FRACTIONAL BOUNDARY VALUE PROBLEM WITH EIGENPARAMETER DEPENDENT BOUNDARY CONDITIONS F

a boundary value problem consisting a second order q-difference equation together with Dirichlet boundary conditions is reduced to an eigenvalue problem for a second order

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To the boundary value problem of ordinary differential equations

Integral constraints of the form (1.4) characterize the total load experienced by the elements and nodes in the system (for example, total overload of cosmonauts), which should

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of a second order discrete boundary value problem with mixed periodic boundary conditions

The Banach space, the functional, and the needed lemmas are given in Section 2; criteria on the existence of multiple solutions are proven in Section 3; the necessary conditions of

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On sequences of large solutions for discrete anisotropic equations

Keywords: discrete nonlinear boundary value problem, variational methods, aniso- tropic problem, infinitely many solutions.. 2010 Mathematics Subject Classification: 46E39,

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2 Vector field φ associated with the boundary value problem

By overcoming these difficulties, the standard arguments of the vector field rotation theory lead to the existence of at least one nontrivial solution to the boundary value

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1Introduction VuTrongLuong and NguyenThiHue OntheasymptoticofsolutiontotheDirichletproblemforhyperbolicequationsincylinderswithedges 10 ,1–15; ElectronicJournalofQualitativeTheoryofDifferentialEquations2014,No.

A NH , Asymptotic expansions of solutions of the first initial boundary value problem for the Schrödinger systems near conical points of the boundary,

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Countably Many Solutions of a Fourth Order Boundary Value Problem

Fixed point theorems have been applied to various boundary value prob- lems to show the existence of multiple positive solutions.. For applications of the latter see Davis and

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On a Neumann boundary value problem for Ermakov–Painlevé III

Like Ermakov–Ray–Reid systems and their single component classical reduction (1.4) they admit nonlinear superposition principles, in the Painlevé case as generated via

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