Stability of discrete Volterra equations of Hammerstein type

Autor:	V. B Kolmanovskii, E. Russo, Antonia Vecchio, M. R. Crisci
Přispěvatelé:	Crisci, M. R., Kolmanovskii, V., Russo, Elvira, Vecchio, A.
Rok vydání:	2000
Předmět:	Algebra and Number Theory Series (mathematics) Applied Mathematics Numerical analysis Mathematical analysis Type (model theory) Volterra equations Stability (probability) Volterra integral equation Stability conditions symbols.namesake Discrete time and continuous time symbols Analysis Mathematics
Zdroj:	Journal of difference equations and applications (2000): 127–145. info:cnr-pdr/source/autori:M.R.Crisci, V.B.Kolmanovskii, E.Russo, A.Vecchio/titolo:Stability of discrete Volterra equations of Hammerstein type.,/doi:/rivista:Journal of difference equations and applications (Print)/anno:2000/pagina_da:127/pagina_a:145/intervallo_pagine:127–145/volume
Popis:	Stability conditions for Volterra equations with discrete time are obtained using the direct Lyapunov method, without the usual assumption of the summability of the series of the coefficients. Using such conditions, the stability of some numerical methods for second kind Volterra integral equations is analyzed.
Databáze:	OpenAIRE
Externí odkaz:	https://explore.openaire.eu/search/publication?articleId=doi_dedup___::0bf632bb6ac30d9d296dc5341ac1014a https://publications.cnr.it/doc/7717 Zobrazit plný text záznamu