This compilation introduces and studies the class of (asymptotically) Stepanov almost automorphic functions with variable exponents, presenting a few relevant applications of abstract Volterra integro-differential inclusions in Banach spaces. The authors study the existence and regularity of solutions for some nonlinear second order differential equations, showing the existence of mild solutions and giving sufficient conditions ensuring the existence of strict solutions.
Sufficient conditions for the oscillation of solutions of neutral impulsive differential equations are also presented. In the penultimate study, the oscillatory behaviour of the solutions of a class of nonlinear first-order neutral differential equations with several delays of one form are studied. In addition, some sufficient conditions for the oscillation of solutions to the first and second-order neutral delay difference equation are presented.
| ISBN: | 9781536183894 |
| Publication date: | 2nd October 2020 |
| Author: | Henry Forster |
| Publisher: | Nova Science Publishers an imprint of Nova Science Publishers, Inc |
| Format: | Paperback |
| Pagination: | 130 pages |
| Series: | Mathematics Research Developments |
| Genres: |
Differential calculus and equations |
This compilation introduces and studies the class of (asymptotically) Stepanov almost automorphic functions with variable exponents, presenting a few relevant applications of abstract Volterra integro-differential inclusions in Banach spaces. The authors study the existence and regularity of solutions for some nonlinear second order differential equations, showing the existence of mild solutions and giving sufficient conditions ensuring the existence of strict solutions.
Recent Studies in Differential Equations features in the following genres: Differential calculus and equations
Paperback. Not Available.
Recent Studies in Differential Equations was written by Henry Forster and published by Nova Science Publishers an imprint of Nova Science Publishers, Inc
Recent Studies in Differential Equations has 130 pages
Yes it is part of Mathematics Research Developments series