[PDF] Top 20 Positive solutions of discrete Neumann boundary value problems with sign-changing nonlinearities
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Positive solutions of discrete Neumann boundary value problems with sign-changing nonlinearities
... M > ), and lim z→∞ g(t,z) z = ∞ uniformly for t ∈ [α, β] ⊂ (a, b). Motivated by the method in [], the first author and Xu [] discussed its discrete analog and the nonlinearity term also required boundedness ... See full document
9
Nontrivial solutions of inverse discrete problems with sign changing nonlinearities
... of solutions for boundary value problems by using various topological ...with sign-changing ...obtain positive solutions of semi- positone problems for ... See full document
16
Exact multiplicity of solutions for discrete second order Neumann boundary value problems
... For BVPs of differential equations, there are many papers concerned with the bifurca- tion values and exact multiplicities of solutions and positive solutions by bifurcation the- ory, quadrature ... See full document
17
Sign Changing Solutions for Discrete Dirichlet Boundary Value Problem
... In recent years, many authors devoted to the study of (1.1) by employing var- ious methods and obtained some interesting results. Here we mention a few. Employing critical point theory, Agarwal [1] established the ... See full document
16
Existence of positive solutions to periodic boundary value problems with sign-changing Green's function
... of positive solutions to the problem is Krasnosel’skii’s fixed point theorem of cone expansion/ compression type, see for example [1-4], and the references contained ... See full document
6
An Approximation Approach to Eigenvalue Intervals for Singular Boundary Value Problems with Sign Changing and Superlinear Nonlinearities
... singular boundary value problem −u gt, u λh t, u , t ∈ 0, 1 , u 0 0 u 1 , where g h may be singular at u 0, t 0, 1, and may change sign and be superlinear at u ... See full document
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Three positive solutions for second-order periodic boundary value problems with sign-changing weight
... where q ∈ C([0, 2 π ], [0, + ∞ )) with q ≡ 0, f ∈ C( R , R ), the weight h ∈ C[0, 2 π ] is a sign-changing function, λ is a parameter. We prove the existence of three positive solutions when ... See full document
17
Existence of positive solutions for fourth-order semipositone multi-point boundary value problems with a sign-changing nonlinear term
... The purpose of the article is to establish some new criteria for the existence of positive solutions to the problem (1.1). The nonlinear term f may take negative values and the nonlinearity may be ... See full document
16
Positive solutions for a system of second order discrete boundary value problems
... of positive solutions for a system of nonlinear second-order difference equations subject to multi-point boundary conditions, under some assumptions on the nonlinearities of the system which ... See full document
17
The Existence of Positive Solutions for Third Order Laplacian Point Boundary Value Problems with Sign Changing Nonlinearity on Time Scales
... the boundary value problems with p-Laplacian operator have also been discussed extensively in literature; for example, see 7–18 ...mutilpoint boundary value problem on time ... See full document
14
Global structure of positive solutions for three-point boundary value problems
... Nontrivial solutions of m-point boundary value problems for singular second-order differential equations with a sign-changing nonlinear ...RY: Positive solutions of ... See full document
16
Nontrivial solutions for a boundary value problem with integral boundary conditions
... integral boundary conditions arise naturally in thermal conduction prob- lems [], semiconductor problems [], hydrodynamic problems ...notes boundary conditions) cover multi-point BCs and ... See full document
8
The eigenvalues and sign changing solutions of a fractional boundary value problem
... equation boundary value problems; see [–] and the references ...itive solutions; see [, , ...of positive solutions for a class of nonlinear boundary value ... See full document
14
Nontrivial solutions for boundary value problems of a fourth order difference equation with sign changing nonlinearity
... with discrete boundary value conditions have been widely studied in the literature; see, for example, [1–11] and the references ...with sign-changing nonlinearities; see ...one ... See full document
13
Existence of positive solutions to discrete second order boundary value problems with indefinite weight
... by changing signs of ...of positive solutions of BVPs for second-order differen- tial equations with indefinite weight has been studied by many authors, see, for exam- ple [2-5] and the references ... See full document
10
Sign-Changing and Extremal Constant-Sign Solutions of Nonlinear Elliptic Neumann Boundary Value Problems
... the nonlinearities f and g only need to be Carath´eodory functions which are bounded on bounded sets whereby their growth does not need to be necessarily ... See full document
22
Existence of Positive, Negative, and Sign-Changing Solutions to Discrete Boundary Value Problems
... Here, by using critical point theory again, as well as Lyapunov-Schmidt reduction method and degree theory, a sharp condition to guarantee the existence of five or six solutions together with their sign ... See full document
19
Sign changing solutions to discrete fourth order Neumann boundary value problems
... second-order Neumann problems and con- sider the eigenvalue problem of fourth-order ...multiple sign-changing solutions to BVP ... See full document
11
Positive solutions of discrete third order boundary value problems with sign changing Green’s function
... of positive solutions of discrete boundary value problems have received much attention from many authors and a great deal of work has been done by using classical methods such as ... See full document
10
Positive Solutions for Multiparameter Semipositone Discrete Boundary Value Problems via Variational Method
... studying positive solutions for semipositone problems is more difficult than that for positone ...case, solutions have to live in regions where the nonlinear term is negative as well as ... See full document
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