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17篇 您的检索式:作者名="Cabada Alberto"
    题名 作者 年代 出处 被引量
1Existence results for nonlinear problems with separated boundary conditions显示文摘Alberto Cabada Susana Lois 1999Nonlinear Anal1999,35,:1
2Monotone method for the Neumann problem with lower and upper solutions in the reverse order显示文摘Alberto Cabada Patrick Habets Susana Lois 2001Appl Math Comput2001,171,:1
3Existence and comparison results for difference p-Laplacian boundary value problems with lower and upper solutions in reverse order显示文摘Alberto Cabada Victoria Otero-Espinar 2002J Math Anal Appl2002,267,:1
4Nonlinear fractional differential equations with integral boundary value conditions显示文摘Alberto Cabada Zakaria Hamdi 2014Applied Mathematics and Computation2014,,:1
5Positive solutions of nonlinear fractional differential equations with integral boundary value conditions显示文摘Alberto Cabada Guotao Wang 2011Journal of Mathematical Analysis and Applications2011,,1:1
6Nonlinear fractional differential equations with integral boundary value con-ditions显示文摘Alberto Cabada Zakaria Hamdi 2014Applied Mathematics and Computation2014,,228:1
7Vivero, 2006, Expression of the lebesgue A-integral on time scales as a usual lebesgue integral: application to the calculus of △-antiderivatives 显示文摘Alberto Cabada Dolores R 2006Mathematical and Computer Modelling2006,43,:1
8The Modified Parseval Equality of Sturm-Liouville Problems with Transmission Conditions显示文摘Mudan Bai Jiong Sun Siqin Yao Alberto Cabada 2013Journal of Applied Mathematics2013,,:1
9Existence of solution for discontinuous third order boundary value problems显示文摘Alberto Cabada Susana Lois 1999J Comp Appl Math1999,110,:1
10Positive solutions of nonlinear fractional differential equations with integral boundary value conditions显示文摘Cabada Alberto Wang G 2012J Math Anal Appl2012,389,1:1
11EXISTENCE OF SOLUTIONS OF NONLOCAL PERTURBATIONS OF DIRICHLET DISCRETE NONLINEAR PROBLEMS显示文摘This paper is devoted to the study of second order nonlinear difference equations.A Nonlocal Perturbation of a Dirichlet Boundary Value Problem is considered. An exhaustive study of the related Green's function to the linear part is done. The exact expression of the function is given, moreover the range of parameter for which it has constant sign is obtained.Using this, some existence results for the nonlinear problem are deduced from monotone iterative techniques, the classical Krasnoselski fixed point theorem or by application of recent fixed point theorems that combine both theories.Alberto CABADA Nikolay D.DIMITROV 2017Acta Mathematica Scientia2017,37,4:1
12Angel Cid,Luis Sanchez,Positivity and lower and upper solutions for fourth-order boundary value problems显示文摘Alberto Cabada J 2007Nonlinear Analysis2007,67,:1
13The Method of Lower and Upper Solutions for Third ordor Periodic Boundary Value Problems显示文摘Alberto Cabada 1995J Math Anal Appl1995,,:1
14Nonlinear Fractional Differential Equations with Integral Boundary Value Conditions显示文摘ALBERTO CABADA ZAKARIA HAMDI 2014Applied Mathematics and Computation2014,228,:1
15Monotone method for the Neumann problems with lower and upper solutions in the reverse order显示文摘Cabada Alberto Patrick Habets 2001Appl Math Comput2001,171,1:1
16Optimal existence conditions for Ф-Laplacian equations with upper and lower solutions in the reversed order显示文摘Cabada Alberto Habets Patrick 2000Differential Equations2000,166,10:1
17EXISTENCE OF SOLUTIONS OF nTH-ORDER NONLINEAR DIFFERENCE EQUATIONS WITH GENERAL BOUNDARY CONDITIONS显示文摘The aim of this paper is to prove the existence of one or multiple solutions of nonlinear difference equations coupled to a general set of boundary conditions.Before to do this,we construct a discrete operator whose fixed points coincide with the solutions of the problem we are looking for.Moreover,we introduce a strong positiveness condition on the related Green's function that allows us to construct suitable cones where to apply adequate fixed point theorems.Once we have the general existence result,we deduce,as a particular case,the existence of solutions of a second order difference equation with nonlocal perturbed Dirichlet conditions.Alberto CABADA Nikolay DIMITROV 2020Acta Mathematica Scientia2020,40,1:0
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