Oscillation of noncanonical fourth-order dynamic equations

被引:1
|
作者
Liu, Qingmin [1 ]
Grace, Said R. [2 ]
Tunc, Ercan [3 ]
Li, Tongxing [1 ,4 ]
机构
[1] Shandong Univ, Sch Control Sci & Engn, Jinan, Shandong, Peoples R China
[2] Cairo Univ, Fac Engn, Dept Engn Math, Giza, Egypt
[3] Gaziosmanpasa Univ, Fac Arts & Sci, Dept Math, Tokat, Turkiye
[4] Shandong Univ, Sch Control Sci & Engn, Jinan 250061, Shandong, Peoples R China
来源
基金
中国国家自然科学基金; 中国博士后科学基金;
关键词
Oscillation; fourth-order; noncanonical dynamic equation; nonlinear dynamic equation; time scale; CRITERIA;
D O I
10.1080/27690911.2023.2239435
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
We present two sufficient conditions for the oscillatory behaviour of a class of noncanonical fourth-order dynamic equations on arbitrary time scales. An illustrative example is included to show that new criteria improve related results reported in the literature.
引用
收藏
页数:8
相关论文
共 50 条
  • [1] OSCILLATION OF FOURTH-ORDER DYNAMIC EQUATIONS
    Grace, Said R.
    Bohner, Martin
    Sun, Shurong
    HACETTEPE JOURNAL OF MATHEMATICS AND STATISTICS, 2010, 39 (04): : 545 - 553
  • [2] Oscillation of fourth-order delay dynamic equations
    Zhang ChengHui
    Agarwal, Ravi P.
    Bohner, Martin
    Li, TongXing
    SCIENCE CHINA-MATHEMATICS, 2015, 58 (01) : 143 - 160
  • [3] Oscillation of fourth-order delay dynamic equations
    ZHANG Cheng Hui
    AGARWAL Ravi P.
    BOHNER Martin
    LI Tong Xing
    Science China(Mathematics), 2015, 58 (01) : 143 - 160
  • [4] Oscillation of fourth-order delay dynamic equations
    ChengHui Zhang
    Ravi P. Agarwal
    Martin Bohner
    TongXing Li
    Science China Mathematics, 2015, 58 : 143 - 160
  • [5] New oscillation criteria of fourth-order neutral noncanonical differential equations
    Jayalakshmi, Manickam Subbarayan
    Thamilvanan, Sivaraj Kanniyammal
    Iambor, Loredana Florentina
    Bazighifan, Omar
    JOURNAL OF MATHEMATICS AND COMPUTER SCIENCE-JMCS, 2025, 37 (03): : 319 - 329
  • [6] Oscillation of fourth-order strongly noncanonical differential equations with delay argument
    B. Baculikova
    J. Dzurina
    Advances in Difference Equations, 2019
  • [7] Oscillation of fourth-order strongly noncanonical differential equations with delay argument
    Baculikova, B.
    Dzurina, J.
    ADVANCES IN DIFFERENCE EQUATIONS, 2019, 2019 (01)
  • [8] Oscillation results for fourth-order nonlinear dynamic equations
    Zhang, Chenghui
    Li, Tongxing
    Agarwal, Ravi P.
    Bohner, Martin
    APPLIED MATHEMATICS LETTERS, 2012, 25 (12) : 2058 - 2065
  • [9] ASYMPTOTIC BEHAVIOR OF FOURTH-ORDER NEUTRAL DYNAMIC EQUATIONS WITH NONCANONICAL OPERATORS
    Li, Tongxing
    Zhang, Chenghui
    Thandapani, Ethiraju
    TAIWANESE JOURNAL OF MATHEMATICS, 2014, 18 (04): : 1003 - 1019
  • [10] OSCILLATION CRITERIA FOR FOURTH-ORDER NONLINEAR DELAY DYNAMIC EQUATIONS
    Qi, Yunsong
    Yu, Jinwei
    ELECTRONIC JOURNAL OF DIFFERENTIAL EQUATIONS, 2013,