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STABILITY BY FIXED POINT THEORY FOR FUNCTIONAL DIFFERENTIAL EQUATIONS T A BURTON


Stability by Fixed Point Theory for Functional
Stability by Fixed Point Theory for Functional Differential Equations (Dover Books on Mathematics) - Kindle edition by T. A. Burton. Download it once and read it on your Kindle device, PC, phones or tablets. Use features like bookmarks, note taking and highlighting while reading Stability by Fixed Point Theory for Functional Differential Equations (Dover Books on Mathematics).Price: $11Format: KindleAuthor: T. A. Burton
Stability by Fixed Point Theory for Functional
Buy Stability by Fixed Point Theory for Functional Differential Equations (Dover Books on Mathematics) on Amazon FREE SHIPPING on qualified ordersCited by: 355Publish Year: 2006Author: T. A. BurtonAuthor: T. A. Burton, Mathematics
Stability by Fixed Point Theory for Functional
Request PDF on ResearchGate | On Jan 1, 2006, T. A. Burton and others published Stability by Fixed Point Theory for Functional Differential EquationsAuthor: Theodore Burton[PDF]
FIXED POINTS AND PROBLEMS IN STABILITY THEORY FOR
FIXED POINTS AND PROBLEMS IN STABILITY THEORY FOR ORDINARY AND FUNCTIONAL DIFFERENTIAL EQUATIONS T.A. Burton1 and Tetsuo Furumochi2 1Northwest Research Institute 732 Caroline St. Port Angeles, WA 98362 2Department of Mathematics Shimane University Matsue, Japan 690-8504 ABSTRACT. In this paper we begin a study of stability theory for ordinary
A Fixed Point Approach to the Stability of the Functional
Oct 11, 2009In this paper, we will apply the fixed point method to prove the Hyers-Ulam-Rassias stability of the functional equation (1.2) for a class of functions of a vector space into a Banach space. To the best of authors' knowledge, no one has yet applied the fixed point method for studying the stability problems of (1.2).Cited by: 3Publish Year: 2009Author: Soon-Mo Jung, Seungwook MinAuthor: Soon-Mo Jung, Seungwook Min
Stability by Fixed Point Theory for Functional
This is the first general introduction to stability of ordinary and functional differential equations by means of fixed point techniques. Suitable for advanced undergraduates and graduate students, it contains an extensive collection of new and classical examples, all worked in detail and presented in an elementary manner. 2006 edition.
A fixed point approach to stability of functional
We prove a simple fixed point theorem for some (not necessarily linear) operators and derive from it several quite general results on the stability of a very wide class of functional Cited by: 178Publish Year: 2011Author: Janusz Brzdȩk, Jacek Chudziak, Zsolt Páles
A fixed point approach to the stability of functional
In this note, we prove a simple fixed point theorem for a special class of complete metric spaces (namely, complete non-Archimedean metric spaces which are connected with some problems coming from quantum physics, p-adic strings and superstrings) also show that this theorem is a very efficient and convenient tool for proving the Hyers–Ulam stability of a quite wide class of functionalCited by: 116Publish Year: 2011Author: Janusz Brzdȩk, Krzysztof Ciepliński
Ciepliński : Applications of fixed point theorems to the
‎The fixed point method‎, ‎which is the second most popular technique‎ ‎of proving the Hyers-Ulam stability of functional equations‎, ‎was‎ ‎used for the first time in 1991 by J.A‎.Cited by: 109Publish Year: 2012Author: Krzysztof Ciepliński
Theodore A. Burton - Google Scholar Citations
Stability by fixed point theory or Liapunov’s theory: A comparison. TA Burton. Fixed Point Theory 4 (1), 15-32, 2003. 129: Fixed points and problems in stability theory for ordinary and functional differential equations. TA Burton, T Furumochi. Dynamic Systems and
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