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一类差分不等式解的估计
引用本文:陈立强,王五生.一类差分不等式解的估计[J].华中师范大学学报(自然科学版),2021,55(4):517-521.
作者姓名:陈立强  王五生
作者单位:河池学院数理学院,广西宜州546300
摘    要:研究了一类非线性Volterra-Fredholm型和差分不等式.利用分析数学常见的处理手段,例如:不等式放缩、反函数、替换变量、累加求和、单调性技巧等,推导出了和差分不等式的未知函数的显式上界估计,推广了现行文献已有的结论,并举例说明未知函数的显上界估计的正确性.

关 键 词:微分积分方程  差分不等式  解的估计  显式表示
收稿时间:2021-08-09

Estimation of solutions for a class of difference inequalities
CHEN Liqiang,WANG Wusheng.Estimation of solutions for a class of difference inequalities[J].Journal of Central China Normal University(Natural Sciences),2021,55(4):517-521.
Authors:CHEN Liqiang  WANG Wusheng
Institution:Institute of Mathematical, Hechi University, Yizhou, Guangxi 546300, China
Abstract:In this paper, a class of nonlinear Volterra-Fredholm type sum difference inequalities is studied. We make use of the common processing methods of analytical mathematics, such as inequality contraction, inverse functions, substitution of variables, summation and monotony techniques. In this paper, the explicit upper bound estimation of unknown function and difference inequality is derived, which generalizes the existing conclusions in the literature, and illustrates the correctness of the explicit upper bound estimation of unknown function with examples.
Keywords:differential integral equation  difference inequality  estimation of solutions  explicit representation  
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