• JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
  • JoomlaWorks Simple Image Rotator
 
  Bookmark and Share
 
 
Master's Dissertation
DOI
https://doi.org/10.11606/D.59.2024.tde-27032024-075326
Document
Author
Full name
Edmara Viana da Silva
E-mail
Institute/School/College
Knowledge Area
Date of Defense
Published
Ribeirão Preto, 2024
Supervisor
Committee
Morales, Eduardo Alex Hernandez (President)
Trofimchuk, Sergei
Pirquilaf, Abraham Isaac Solar
Title in Portuguese
Equações diferenciais funcionais com memória dependendo do estado
Keywords in Portuguese
Equações diferenciais com memória
Existência e unicidade de solução
Semigrupos de operadores lineares limitados
Abstract in Portuguese
Esta dissertação apresenta estudos sobre a teoria de equações diferenciais com memória dependente do estado e a teoria de semigrupos lineares limitados. Simplifica os resultados de existência e unicidade para problemas de equações diferenciais com memória explícita. Além disso, usa o Teorema da Contração para estudar a existência e unicidade de soluções para equações neutras explícitas com memória dependente do estado.
Title in English
Functional differential equations with state-dependent delay
Keywords in English
Delay differential equations
Existence and uniqueness of solution
Semi groups of bounded linear operators
Abstract in English
This dissertation presents studies on the theory of differential equations with state-dependent delay and the theory of bounded linear semigroups. It simplifies the existence and uniqueness results for differential equation problems with explicit delay. Additionally, it uses the Contraction Theorem to study the existence and uniqueness of solutions for explicit neutral equations with state-dependent delay.
 
WARNING - Viewing this document is conditioned on your acceptance of the following terms of use:
This document is only for private use for research and teaching activities. Reproduction for commercial use is forbidden. This rights cover the whole data about this document as well as its contents. Any uses or copies of this document in whole or in part must include the author's name.
Publishing Date
2024-04-02
 
WARNING: Learn what derived works are clicking here.
All rights of the thesis/dissertation are from the authors
CeTI-SC/STI
Digital Library of Theses and Dissertations of USP. Copyright © 2001-2024. All rights reserved.