Infinitely Many Solutions for Impulsive Nonlocal Elastic Beam Equations

被引：0
|
作者：
Ghasem A. Afrouzi
Shahin Moradi
Giuseppe Caristi
机构：
[1] University of Mazandaran,Department of Mathematics, Faculty of Mathematical Sciences
[2] University of Messina,Department of Economics
来源：
Differential Equations and Dynamical Systems | 2022年 / 30卷
关键词：
Infinitely many solutions; Impulsive differential equations; Fourth-order problem; Kirchhoff equation; Variational methods; 34B15; 58E05;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
In this paper, we study the existence of solutions for impulsive beam equations of Kirchhoff-type. By using critical point theory, we obtain some new criteria for guaranteeing that impulsive fourth-order differential equations of Kirchhoff-type have infinitely many solutions. Some recent results are extended and improved. An example is presented to demonstrate the application of our main results.
引用
收藏
页码：287 / 300
页数：13
相关论文
共 50 条
  • [1] Infinitely Many Solutions for Impulsive Nonlocal Elastic Beam Equations
    Afrouzi, Ghasem A.
    Moradi, Shahin
    Caristi, Giuseppe
    DIFFERENTIAL EQUATIONS AND DYNAMICAL SYSTEMS, 2022, 30 (02) : 287 - 300
  • [2] Infinitely many solutions for the discrete Schrodinger equations with a nonlocal term
    Xie, Qilin
    Xiao, Huafeng
    BOUNDARY VALUE PROBLEMS, 2022, 2022 (01)
  • [3] Linear equations with infinitely many derivatives and explicit solutions to zeta nonlocal equations
    Chavez, A.
    Ortiz, M.
    Prado, H.
    Reyes, E. G.
    NUCLEAR PHYSICS B, 2024, 1007
  • [4] INFINITELY MANY SOLUTIONS FOR HIGHER ORDER IMPULSIVE EQUATIONS WITHOUT SYMMETRY
    Wang, Weibing
    Liu, Yue
    ROCKY MOUNTAIN JOURNAL OF MATHEMATICS, 2022, 52 (04) : 1473 - 1484
  • [5] Infinitely many solutions for the discrete Schrödinger equations with a nonlocal term
    Qilin Xie
    Huafeng Xiao
    Boundary Value Problems, 2022
  • [6] INFINITELY MANY SOLUTIONS FOR A CLASS OF PERTURBED ELLIPTIC EQUATIONS WITH NONLOCAL OPERATORS
    Zhang, Liang
    Tang, X. H.
    Chen, Yi
    COMMUNICATIONS ON PURE AND APPLIED ANALYSIS, 2017, 16 (03) : 823 - 842
  • [7] INFINITELY MANY SOLUTIONS FOR A NONLOCAL PROBLEM
    Tang, Zhi-Yun
    Ou, Zeng-Qi
    JOURNAL OF APPLIED ANALYSIS AND COMPUTATION, 2020, 10 (05): : 1912 - 1917
  • [8] Infinitely many solutions for indefinite impulsive differential equations perturbed from symmetry
    Zhang, Liang
    Tang, Xianhua
    Chen, Yi
    REVISTA DE LA REAL ACADEMIA DE CIENCIAS EXACTAS FISICAS Y NATURALES SERIE A-MATEMATICAS, 2017, 111 (03) : 753 - 764
  • [9] Infinitely many solutions for a class of fourth-order impulsive differential equations
    Shokooh, Saeid
    Afrouzi, Ghasem A.
    ADVANCES IN PURE AND APPLIED MATHEMATICS, 2019, 10 (01) : 7 - 16
  • [10] Infinitely many solutions for indefinite impulsive differential equations perturbed from symmetry
    Liang Zhang
    Xianhua Tang
    Yi Chen
    Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas, 2017, 111 : 753 - 764
12345