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English
Cambridge University Press
21 March 2005
Many infinite-dimensional linear systems can be modelled in a Hilbert space setting. Others, such as those dealing with heat transfer or population dynamics, need to be set more generally in Banach spaces. This is the first book dealing with well-posed infinite-dimensional linear systems with an input, a state, and an output in a Hilbert or Banach space setting. It is also the first to describe the class of non-well-posed systems induced by system nodes. The author shows how standard finite-dimensional results from systems theory can be extended to these more general classes of systems, and complements them with new results which have no finite-dimensional counterpart. Much of the material presented is original, and many results have never appeared in book form before. A comprehensive bibliography rounds off this work which will be indispensable to all working in systems theory, operator theory, delay equations and partial differential equations.

By:  
Imprint:   Cambridge University Press
Country of Publication:   United Kingdom
Volume:   103
Dimensions:   Height: 240mm,  Width: 165mm,  Spine: 46mm
Weight:   1.485kg
ISBN:   9780521825849
ISBN 10:   0521825849
Series:   Encyclopedia of Mathematics and its Applications
Pages:   794
Publication Date:  
Audience:   Professional and scholarly ,  Undergraduate
Format:   Hardback
Publisher's Status:   Active

Reviews for Well-Posed Linear Systems

'What is new, even for most experts in this field, is the detailed treatment of generalised well-posed systems, so-called 'system nodes' ... undoubtedly an impressive piece of work ... fully deserving of its encyclopaedic pretensions ... very well written, with tremendous care given to getting across both the basic ideas of the results and their most general versions ... cited literature is incredibly comprehensive, and even most experts in the field will find some hidden gems in the bibliography.' Bulletin of the London Mathematical Society Journal The book is well and carefully written. The material is self-contained and all the proofs are provided within the text. ...presents a ... complete treatment of well-posed linear control systems. Mathematical Reviews


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