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Qualitative theory of Volterra difference equations
This book provides a comprehensive and systematic approach to the study of the qualitative theory of boundedness, periodicity, and stability of Volterra difference equations. The book bridges together the theoretical aspects of Volterra difference equations with its applications to population dynami...
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Lenguaje: | eng |
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Springer
2018
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Acceso en línea: | https://dx.doi.org/10.1007/978-3-319-97190-2 http://cds.cern.ch/record/2638892 |
_version_ | 1780960008256618496 |
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author | Raffoul, Youssef N |
author_facet | Raffoul, Youssef N |
author_sort | Raffoul, Youssef N |
collection | CERN |
description | This book provides a comprehensive and systematic approach to the study of the qualitative theory of boundedness, periodicity, and stability of Volterra difference equations. The book bridges together the theoretical aspects of Volterra difference equations with its applications to population dynamics. Applications to real-world problems and open-ended problems are included throughout. This book will be of use as a primary reference to researchers and graduate students who are interested in the study of boundedness of solutions, the stability of the zero solution, or in the existence of periodic solutions using Lyapunov functionals and the notion of fixed point theory. |
id | cern-2638892 |
institution | Organización Europea para la Investigación Nuclear |
language | eng |
publishDate | 2018 |
publisher | Springer |
record_format | invenio |
spelling | cern-26388922021-04-21T18:43:08Zdoi:10.1007/978-3-319-97190-2http://cds.cern.ch/record/2638892engRaffoul, Youssef NQualitative theory of Volterra difference equationsMathematical Physics and MathematicsThis book provides a comprehensive and systematic approach to the study of the qualitative theory of boundedness, periodicity, and stability of Volterra difference equations. The book bridges together the theoretical aspects of Volterra difference equations with its applications to population dynamics. Applications to real-world problems and open-ended problems are included throughout. This book will be of use as a primary reference to researchers and graduate students who are interested in the study of boundedness of solutions, the stability of the zero solution, or in the existence of periodic solutions using Lyapunov functionals and the notion of fixed point theory.Springeroai:cds.cern.ch:26388922018 |
spellingShingle | Mathematical Physics and Mathematics Raffoul, Youssef N Qualitative theory of Volterra difference equations |
title | Qualitative theory of Volterra difference equations |
title_full | Qualitative theory of Volterra difference equations |
title_fullStr | Qualitative theory of Volterra difference equations |
title_full_unstemmed | Qualitative theory of Volterra difference equations |
title_short | Qualitative theory of Volterra difference equations |
title_sort | qualitative theory of volterra difference equations |
topic | Mathematical Physics and Mathematics |
url | https://dx.doi.org/10.1007/978-3-319-97190-2 http://cds.cern.ch/record/2638892 |
work_keys_str_mv | AT raffoulyoussefn qualitativetheoryofvolterradifferenceequations |