Search Results - "Afonso, Suzete M"

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  1. 1

    Antiperiodic solutions for nth-order functional differential equations with infinite delay by Suzete M. Afonso, Andre L. Furtado

    “…In this work, we establish the existence and uniqueness of antiperiodic solution for a class of nth-order functional differential equations with infinite…”
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    Journal Article
  2. 2

    Existence, Uniqueness, and Approximation for Solutions of a Functional-integral Equation in Lp Spaces by Suzete M Afonso, Juarez S Azevedo, Mariana P. G. da Silva, Adson M Rocha

    “…In this work we consider the general functional-integral equation: \begin{equation*}y(t) = f\left(t, \int_{a}^{b} k(t,s)g(s,y(s))ds\right), \qquad t\in…”
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    Journal Article
  3. 3

    Lipschitz stability for generalized ordinary differential equations and impulsive retarded differential equations by Afonso, Suzete, da Silva, Márcia

    “…We consider a class of retarded functional differential equations with preassigned moments of impulsive effect and we study the Lipschitz stability of…”
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    Journal Article
  4. 4

    Equilibrium states for non-uniformly hyperbolic systems: statistical properties and analyticity by Afonso, Suzete M, Siqueira, Jaqueline, Ramos, Vanessa

    Published 31-07-2019
    “…We consider a wide family of non-uniformly expanding maps and hyperbolic H\"older continuous potentials. We prove that the unique equilibrium state associated…”
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    Journal Article
  5. 5

    Existence of periodic solution for a class of neutral differential equations with impulses by Afonso, Suzete M, Furtado, André L

    Published 25-01-2016
    “…By applying a Mawhin's continuation theorem of coincidence degree theory, we establish sufficient conditions for the existence of a periodic solution for a…”
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    Journal Article
  6. 6

    Existence, uniqueness, and approximation for solutions of a functional-integral equation in $L^p$ spaces by Afonso, Suzete M, Azevedo, Juarez S, da Silva, Mariana P. G, Rocha, Adson M

    Published 27-03-2018
    “…In this work we consider the general functional-integral equation: \begin{equation*} y(t) = f\left(t, \int_{a}^{b} k(t,s)g(s,y(s))ds\right), \qquad t\in [a,b],…”
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    Journal Article