Results on approximate controllability results for second-order Sobolev-type impulsive neutral differential evolution inclusions with infinite delay

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Abstract

In this article, we determine a set of appropriate conditions for approximate controllability of second-order Sobolev-type impulsive neutral differential evolution inclusions with infinite delay. We verify the main results by applying ideas about the cosine function, sine functions, and fixed point approach. Next, we continue the discussion to the nonlocal second-order Sobolev-type differential system. In the end, we provide a theoretical application to assist in the effectiveness of our discussion.

Original languageEnglish
Pages (from-to)1200-1221
Number of pages22
JournalNumerical Methods for Partial Differential Equations
Volume37
Issue number2
DOIs
StatePublished - Mar 2021

Keywords

  • approximate controllability
  • impulsive differential evolution inclusions
  • neutral system
  • nonlocal conditions
  • second-order Sobolev-type differential system

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