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Semigroups Of Operators Theory And Applications Sota Kazimierz Dolny Poland Septemberoctober 2018 1st Ed Jacek Banasiak

  • SKU: BELL-22502446
Semigroups Of Operators Theory And Applications Sota Kazimierz Dolny Poland Septemberoctober 2018 1st Ed Jacek Banasiak
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Semigroups Of Operators Theory And Applications Sota Kazimierz Dolny Poland Septemberoctober 2018 1st Ed Jacek Banasiak instant download after payment.

Publisher: Springer International Publishing;Springer
File Extension: PDF
File size: 6.34 MB
Author: Jacek Banasiak, Adam Bobrowski, Mirosław Lachowicz, Yuri Tomilov
ISBN: 9783030460785, 9783030460792, 3030460789, 3030460797
Language: English
Year: 2020
Edition: 1st ed.

Product desciption

Semigroups Of Operators Theory And Applications Sota Kazimierz Dolny Poland Septemberoctober 2018 1st Ed Jacek Banasiak by Jacek Banasiak, Adam Bobrowski, Mirosław Lachowicz, Yuri Tomilov 9783030460785, 9783030460792, 3030460789, 3030460797 instant download after payment.

This book features selected and peer-reviewed lectures presented at the 3rd Semigroups of Operators: Theory and Applications Conference, held in Kazimierz Dolny, Poland, in October 2018 to mark the 85th birthday of Jan Kisyński. Held every five years, the conference offers a forum for mathematicians using semigroup theory to discover what is happening outside their particular field of research and helps establish new links between various sub-disciplines of semigroup theory, stochastic processes, differential equations and the applied fields. The book is intended for researchers, postgraduate and senior students working in operator theory, partial differential equations, probability and stochastic processes, analytical methods in biology and other natural sciences, optimisation and optimal control.

The theory of semigroups of operators is a well-developed branch of functional analysis. Its foundations were laid at the beginning of the 20th century, while Hille and Yosida’s fundamental generation theorem dates back to the forties. The theory was originally designed as a universal language for partial differential equations and stochastic processes but, at the same time, it started to become an independent branch of operator theory. Today, it still has the same distinctive character: it develops rapidly by posing new ‘internal’ questions and, in answering them, discovering new methods that can be used in applications. On the other hand, it is being influenced by questions from PDE’s and stochastic processes as well as from applied sciences such as mathematical biology and optimal control and, as a result, it continually gathers new momentum. However, many results, both from semigroup theory itself and the applied sciences, are phrased in discipline-specific languages and are hardly known to the broader community.


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