[PDF] Top 20 Inversión en ciencia, tecnología e innovación: proyectando a Costa Rica
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On a p(x)-Kirchho equation via variational methods
... dx, and hence the equation is no longer a pointwise identity. The parameters in (1.2) have the following meanings: L is the length of the string, h is the area of the cross-section, E is the Young modulus of the ... See full document
40
Multiplicity of solutions for impulsive differential equation on the half-line via variational methods
... Let X be a reflexive real Banach space, let : X → R be a sequen- tially weakly lower semicontinuous, coercive and continuously Gâteaux differentiable func- tional whose Gâteaux derivative admits a continuous ... See full document
8
Existence of Weak Solutions for a Nonlocal Problem Involving the p(x) Laplace Operator
... a p (x)-Kirchhoff-type equation (P) in the variable exponent Sobolev ...Ekeland variational principle, the existence result is ... See full document
5
Solutions for a degenerate \(p(x)\)-Laplacian equation with a nonsmooth potential
... a variational method combined with suitable truncation techniques based on nonsmooth critical point theory for locally Lipschitz function, proved the existence of at least five solutions under suitable ...when ... See full document
11
Positive solutions for elastic beam equations with nonlinear boundary conditions and a parameter
... beam equation, it describes the deflection of the elastic beam fixed at the left end and free at the right ...beam equation does not con- tain parameter λ, the existence of multiple positive solutions and ... See full document
129
Existence,multiplicity, and nonexistence of solutions for a p-Kirchhoff elliptic equation on \(\mathbb{R}^{N}\)
... with a, λ , m > 0 and 1 < p < N. By variational methods we prove that problem (0.1) admits at least two solutions under appropriate assumptions on f (u) and h(x). The main difficulty to ... See full document
20
Multiplicity results for impulsive fractional differential equations with p-Laplacian via variational methods
... In this paper, we apply critical point theory and variational methods to study the multiple solutions of boundary value problems for an impulsive fractional differential equation with ... See full document
11
Applications of variational methods to the impulsive equation with non separated periodic boundary conditions
... a variational framework for a class of second-order non- linear differential equations with non-separated periodic boundary value conditions, Han [] obtained some results on the existence of non-trivial, ... See full document
13
Formulation and solution to time fractional generalized Korteweg de Vries equation via variational methods
... For p = , we can refer to the known results of the time-fractional KdV equation: formula- tion and solution using variational methods [, ...For p > , p = , there is ... See full document
14
On the Diophantine Equation $p^x + q^y = z^2$
... title equation has infinitely many solutions when p = 2 and also when p = ...prime p > 3, that the equation has a solution for each and every integer x ≥ ... See full document
7
Performance Comparison of Total Variation based Image Regularization Algorithms
... denoising. Variational methods are formulated as optimization problems and provides a good solution to image ...such variational methods Tikhonov model, ROF model and Total Variation-L1 model ... See full document
26
Hardy inequality on time scales and its application to half linear dynamic equations
... dynamic equation (via the variational principle), and so we expect that the problem with oscillation, mentioned in part (i) of this remark, is closely related to the problem of proving that the ... See full document
95
Approximate Riemannian Conjugate Gradient Learning for Fixed-Form Variational Bayes
... Newton methods and the less efficient conjugate gradient methods better suited for medium- to large-scale ...search methods employed by the ... See full document
100
Solutions of 2th Order Boundary Value Problem for Difference Equation via Variational Method
... the variational technique combining with the critical point theory 11 developed in the recent decades is one of the effective ways to study the boundary value problems of difference ...the variational method ... See full document
19
The boundary value condition of an evolutionary \(p(x)\)-Laplacian equation
... the equation is degenerate on the boundary, one may expect that there is not flux across the ...the equation. If p – > 2, the existence and the uniqueness of the ... See full document
155
Existence of stable standing waves for the Schrödinger–Choquard equation
... Then it follows from Theorem 3.1 that the variational problem (3.1) has minimizers. These minimizers correspond to the standing waves of (1.1). Therefore we obtain the existence of the standing waves of (1.1). In ... See full document
9
Existence and quantum calculus of weak solutions for a class of two-dimensional Schrödinger equations in \(\mathbb{C}_{+}\)
... on the nonlinearity, we introduced a new type of quantum calculus via the Morse theory and variational methods. By applying the well-known Banach fixed point theorem in con- junction with the ... See full document
12
Numerical solution of Klein-Gordon equation by using the Adomian's decomposition and variational iterative methods
... gral dierential equations using the modied Adomian deomposition method, Com-. put[r] ... See full document
15
APPLICATION OF THE HOMOTOPY PERTURBATION METHOD (HPM) AND VARIATIONAL ITERATION METHOD (VIM) TO GAS DYNAMIC EQUATION
... The combination of the perturbation method and homotopy method is called the HPM, which eliminates the drawbacks of the traditional perturbation methods while keeping all its advantage. The series (9) is ... See full document
16
Ni-Serrin type equations arising from capillarity phenomena with non-standard growth
... which is called the p(x)-Kirchhoff type equation [–]. In this case, the problem (.) indicates a generalization of a model, the so-called Kirchhoff equation, introduced by Kirchhoff in []. ... See full document
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