Balıkesir Üniversitesi
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Basic theory of fractional differential equations / by Yong Zhou (Xiangtan University, China).

Yazar: Yayıncı: [Hackensack] New Jersey : World Scientific, 2014Telif hakkı tarihi:©2014Tanım: 293 pages ; 25 cmİçerik türü:
  • text
Ortam türü:
  • unmediated
Taşıyıcı türü:
  • volume
ISBN:
  • 9789814579896
Konu(lar): LOC sınıflandırması:
  • QA372 .Z47 2014
İçindekiler:
--1. Preliminaries. -- 2. Fractional functional differential equations. -- 3. Fractional ordinary differential equations in Banach spaces. -- 4. Fractional abstract evolution equations. -- 5. Fractional boundary value problems via critical point theory. -- 6. Fractional partial differential equations.
Özet: This invaluable book is devoted to a rapidly developing area on the research of the qualitative theory of fractional differential equations. It is self-contained and unified in presentation, and provides readers the necessary background material required to go further into the subject and explore the rich research literature. The tools used include many classical and modern nonlinear analysis methods such as fixed point theory, measure of noncompactness method, topological degree method, the Picard operators technique, critical point theory and semigroups theory. Based on research work carried
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Kitap Kitap Mehmet Akif Ersoy Merkez Kütüphanesi Genel Koleksiyon Non-fiction QA372 .Z47 2014 (Rafa gözat(Aşağıda açılır)) Kullanılabilir 038263
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Includes bibliographical references and index.

--1. Preliminaries. -- 2. Fractional functional differential equations. -- 3. Fractional ordinary differential equations in Banach spaces. -- 4. Fractional abstract evolution equations. -- 5. Fractional boundary value problems via critical point theory. -- 6. Fractional partial differential equations.

This invaluable book is devoted to a rapidly developing area on the research of the qualitative theory of fractional differential equations. It is self-contained and unified in presentation, and provides readers the necessary background material required to go further into the subject and explore the rich research literature. The tools used include many classical and modern nonlinear analysis methods such as fixed point theory, measure of noncompactness method, topological degree method, the Picard operators technique, critical point theory and semigroups theory. Based on research work carried

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