Listar Institut Universitari de Matemàtiques i Aplicacions de Castelló (IMAC) por autoría "6268c04f-b831-45ea-bfaa-d305fb7586c5"
Mostrando ítems 1-4 de 4
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Discrete maximal regularity for Volterra equations and nonlocal time-stepping schemes
Lizama, Carlos; murillo arcila, marina American Institute of Mathematical Sciences (2020)In this paper we investigate conditions for maximal regularity of Volterra equations defined on the Lebesgue space of sequences ‘p(Z) by using Bl¨unck’s theorem on the equivalence between operator-valued ‘p-multipliers ... -
Hölder regularity for the Moore-Gibson-Thompson equation with infinite delay
Abadias, Luciano; Lizama, Carlos; murillo arcila, marina American Institute of Mathematical Sciences (AIMS) (2018-01)We characterize the well-posedness of a third order in time equation with infinite delay in Holder spaces, solely in terms of spectral properties concerning the data of the problem. Our analysis includes the case of the ... -
Maximal lp-regularity for discrete time Volterra equations with delay
Lizama, Carlos; murillo arcila, marina Taylor & Francis (2019-07-08)In this paper, we investigate the existence and uniqueness of solutions belonging to the vector-valued space ℓp(Z,X) by using Blunck's theorem on the equivalence between operator-valued ℓp-multipliers and the notion of ... -
Well-posedness for degenerate third order equations with delay and applications to inverse problems
Conejero, J. Alberto; Lizama, Carlos; murillo arcila, marina; Seoane Sepúlveda, Juan Springer (2018-10)In this paper, we study well-posedness for the following third-order in time equation with delay (0.1)α(Mu′)′′(t)+(Nu′)′(t)=βAu(t)+γBu′(t)+Gu′t+Fut+f(t),t∈[0,2π] where α, β, γ are real numbers, A and B are linear operators ...