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Measures of noncompactness in the study of asymptotically stable and ultimately nondecreasing solutions of integral equations

机译:积分方程的渐近稳定和最终非降解研究中的非紧致性度量

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摘要

We introduce a new class of measures of noncompactness related to asymptotic stability and ultimate monotonicity in the space of continuous and bounded functions on an unbounded interval. With help of those measures of noncompactness and a.xed point theorem of Darbo type we investigate the existence of asymptotically stable and ultimately nondecreasing solutions of some quadratic functional integral equations of Hammerstein-Volterra type.
机译:我们介绍了与无界区间上的连续和有界函数空间中的渐近稳定性和最终单调性有关的非紧致性的新度量。借助这些非紧致性度量和Darbo型定点定理,我们研究了Hammerstein-Volterra型某些二次函数积分方程的渐近稳定和最终非递减解的存在。

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