Haibo Chen
Affiliations:- Central South University, School of Mathematics and Statistics, Changsha, China
According to our database1,
Haibo Chen
authored at least 40 papers
between 2004 and 2023.
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Bibliography
2023
Infinitely many small energy solutions for Fourth-Order Elliptic Equations with p-Laplacian in RN.
Appl. Math. Lett., October, 2023
An existence result for super-critical problems involving the fractional p-Laplacian in RN.
Appl. Math. Lett., 2023
2021
The nontrivial solutions for fractional Schrödinger-Poisson equations with magnetic fields and critical or supercritical growth.
Appl. Math. Lett., 2021
2020
Appl. Math. Lett., 2020
2019
Comput. Math. Appl., 2019
Existence and asymptotic behavior of positive ground state solutions for coupled nonlinear fractional Kirchhoff-type systems.
Comput. Math. Appl., 2019
Appl. Math. Lett., 2019
2018
Existence and multiplicity of normalized solutions for the nonlinear Kirchhoff type problems.
Comput. Math. Appl., 2018
Positive ground state solutions for a class of Schrödinger-Poisson systems in R 4 involving critical Sobolev exponent.
Asymptot. Anal., 2018
Multiple solutions for the Schrödinger equations with sign-changing potential and Hartree nonlinearity.
Appl. Math. Lett., 2018
Appl. Math. Comput., 2018
2017
Nontrivial solutions for impulsive fractional differential equations via Morse theory.
Appl. Math. Comput., 2017
2016
Generalized quasilinear asymptotically periodic Schrödinger equations with critical growth.
Comput. Math. Appl., 2016
Multiple solutions for a nonlinear Schrödinger-Poisson system with sign-changing potential.
Comput. Math. Appl., 2016
Positive solutions for generalized quasilinear Schrödinger equations with potential vanishing at infinity.
Appl. Math. Lett., 2016
Least energy sign-changing solutions for nonlinear Schrödinger equations with indefinite-sign and vanishing potential.
Appl. Math. Lett., 2016
Existence of infinitely many high energy solutions for a fractional Schrödinger equation in R<sup>N</sup>.
Appl. Math. Lett., 2016
2015
Calculation of singular point quantities at infinity for a type of polynomial differential systems.
Math. Comput. Simul., 2015
Least energy nodal solution for quasilinear biharmonic equations with critical exponent in R<sup>N</sup>.
Appl. Math. Lett., 2015
Multiple solutions for a coupled system of nonlinear fractional differential equations via variational methods.
Appl. Math. Comput., 2015
2014
Multiple solutions for superlinear Schrödinger-Poisson system with sign-changing potential and nonlinearity.
Comput. Math. Appl., 2014
2012
Existence of positive solutions for nonlinear fractional functional differential equation.
Comput. Math. Appl., 2012
2011
Infinitely many solutions for second-order Hamiltonian system with impulsive effects.
Math. Comput. Model., 2011
J. Appl. Math., 2011
J. Appl. Math., 2011
Variational methods to the second-order impulsive differential equation with Dirichlet boundary value problem.
Comput. Math. Appl., 2011
Appl. Math. Comput., 2011
2010
The existence of multiple positive solutions for singular functional differential equations with sign-changing nonlinearity.
J. Comput. Appl. Math., 2010
Multiple positive solutions of n-point boundary value problems for p-Laplacian impulsive dynamic equations on time scales.
Comput. Math. Appl., 2010
Appl. Math. Comput., 2010
An application of variational method to second-order impulsive differential equation on the half-line.
Appl. Math. Comput., 2010
2009
Math. Comput. Model., 2009
Comput. Math. Appl., 2009
2008
Triple positive solutions of boundary value problems for p-Laplacian impulsive dynamic equations on time scales.
Math. Comput. Model., 2008
Three-point boundary value problems for second-order ordinary differential equations in Banach spaces.
Comput. Math. Appl., 2008
2007
Positive solutions for the nonhomogeneous three-point boundary value problem of second-order differential equations.
Math. Comput. Model., 2007
Double positive solutions of boundary value problems for p-Laplacian impulsive functional dynamic equations on time scales.
Comput. Math. Appl., 2007
2006
Appl. Math. Comput., 2006
Global attractivity of the difference equation x<sub>n+1</sub>=(x<sub>n</sub>+alphax<sub>n-1</sub>)/(beta+x<sub>n</sub>).
Appl. Math. Comput., 2006
2004
Appl. Math. Comput., 2004