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Автор Furumochi, Tetsuo
Автор Murakami, Satoru
Автор Nagabuchi, Yutaka
Дата выпуска 2004
dc.description Some stability properties for the zero solution of linear Volterra difference equations on a Banach space are studied in connection with the summability of the fundamental solution and the invertibility of the characteristic operator. A key is to extend Wiener's lemma for absolutely convergent scalar sequences to summable sequences of bounded linear operators on a Banach space by applying certain result in commutative Banach algebras.
Формат application.pdf
Издатель Taylor & Francis GroupAbingdon, UK
Копирайт Copyright Taylor and Francis Group, LLC
Тема Volterra difference equations
Тема Wiener's lemma
Тема Stabilities
Тема Piecewise continuous delays
Тема Solution operator
Тема Z-transform
Тема Primary 39A10, 39A11
Тема Secondary 34K20, 35B35
Название A Generalization of Wiener's Lemma and its Application to Volterra Difference Equations on a Banach Space
Тип research-article
DOI 10.1080/10236190410001652748
Electronic ISSN 1563-5120
Print ISSN 1023-6198
Журнал Journal of Difference Equations and Applications
Том 10
Первая страница 1201
Последняя страница 1214
Аффилиация Furumochi, Tetsuo; Department of Mathematics, Shimane University
Аффилиация Murakami, Satoru; Department of Applied Mathematics, Okayama University of Science
Аффилиация Nagabuchi, Yutaka; Department of Systems and Control Engineering, Anan National College of Technology
Выпуск 13-15

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