[PDF] Top 20 Existence of infinitely many nodal solutions for a superlinear Neumann boundary value problem

... the existence of a class of nonlinear elliptic equation with Neumann boundary condition, and obtain infinitely many nodal ...a problem is based on the variational methods ... See full document

... the problem (1.1) is limited. Recently, when l = 0, the existence and multiplicity of positive solutions of the problem ...the existence of nodal solutions of the ... See full document

... the existence of infinitely many solutions for a class of impulsive fractional boundary value problems with ...the existence of infinitely many nontrivial high or small ... See full document

... example, many biological phenomena involving thresholds, bursting rhythm mod- els in medicine and biology, optimal control models in economics, and frequency mod- ulated systems, do exhibit impulsive ...The ... See full document

... the existence of positive solutions for higher order boundary value problems with integral boundary conditions on time ...the existence of a positive solution of the following ... See full document

... Using a fixed point theorem of cone expansion and compression of norm type and a new method to deal with the impulsive term, we prove that the second-order singular impulsive Neumann boundary value ... See full document

... on problem (.) is limited. When l = , the existence of positive solutions of problem ...the existence of nodal solutions of problem ... See full document

... in many areas, including fluid flow, electrical net- works, probability and statistics, chemical physics and signal processing and so on; see [–] and the references ...been many papers dealing with the ... See full document

... used directly in the case. On the other hand, when m-point boundary value condition 1.2 is concerned, the discussion is more difficult since the problem is nonsymmetric and the corresponding operator ... See full document

... be superlinear with respect to u at ...the existence and nonexistence of positive solutions for problem () with the asymptotic behavior assumptions (S) of f at zero and ...study ... See full document

... nonhomogenous Neumann-type problem driven by the p-biharmonic operator and in our main result, Theorem ...the existence of a precise interval for λ, establish problem ...admits ... See full document

... this, many authors have studied the existence of at least one solution, or multiple solutions, or even infinitely many solu- tions for fourth-order boundary value problems ... See full document

... It is the purpose of this paper to use the global bifurcation theorem, see [15] and [1], to obtain infinity many nodal solutions to m-point boundary value problems (1.1), (1.2) under ... See full document

... The existence of infinitely many solutions for a Sturm-Liouville boundary value problem, under an appropriate oscillating behavior of the possibly discontinuous nonlinear ... See full document

... a superlinear Neumann boundary value problem have gained a lot of interest in recent years, in particular in the context of systems for the mean field dynamics of Bose–Einstein ... See full document

... for all x ∈ R ) are linear, contrary to the usual assumption of sublinearity of impulses; see [, , –] and []. The rest of this paper is organized as follows. In Section , we introduce some notations and ... See full document

... the improvement of the specialized research in mathematical modeling of several phenomena such as enzyme kinetics, nonlinear oscillation of earthquake, blood flow problems, aerodynamics, cancer modeling being among the ... See full document

... the existence of weak stationary solutions of a boundary value problem in the Jeffreys model of the motion of a viscoelastic ... See full document

... ∆ 2 p u − ∆ p u + λV (x) | u | p − 2 u = f (x, u) x ∈ R N , as λ → ∞ unther some assumptions on the nonlinear function f . By variational methods, Lihua Liu and Caisheng Chen [4] establish the existence of ... See full document

... (see, e.g., [1] or [5]). Henceforth, we will assume that, unless otherwise stated, integrals are over Ω. When J is bounded below on X, J has a minimizer on X which is a critical point of J. In many problems such ... See full document