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Time-Varying Vector Fields and Their Flows - SpringerBriefs in Mathematics (Paperback)
  • Time-Varying Vector Fields and Their Flows - SpringerBriefs in Mathematics (Paperback)
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Time-Varying Vector Fields and Their Flows - SpringerBriefs in Mathematics (Paperback)

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£44.99
Paperback 119 Pages / Published: 27/10/2014
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This short book provides a comprehensive and unified treatment of time-varying vector fields under a variety of regularity hypotheses, namely finitely differentiable, Lipschitz, smooth, holomorphic, and real analytic. The presentation of this material in the real analytic setting is new, as is the manner in which the various hypotheses are unified using functional analysis. Indeed, a major contribution of the book is the coherent development of locally convex topologies for the space of real analytic sections of a vector bundle, and the development of this in a manner that relates easily to classically known topologies in, for example, the finitely differentiable and smooth cases. The tools used in this development will be of use to researchers in the area of geometric functional analysis.

Publisher: Springer International Publishing AG
ISBN: 9783319101385
Number of pages: 119
Weight: 2058 g
Dimensions: 235 x 155 x 7 mm
Edition: 2014 ed.


MEDIA REVIEWS

"It presents a unified framework for the study of time-varying vector fields with measurable time dependence and different degree of regularity in the state variable. The monograph is well designed for those wanting to be introduced to the rudiments of the theory." (Wojciech Kryszewski, Mathematical Reviews, December, 2015)

"The monograph is devoted to time-varying vector fields with measurable time dependence and with varying degrees of regularity in state ... . The authors treat all regularity classes, includintg the real analytic one, which has been not studied in detail up till now. ... the book is well written. That is why I recommend it to specialists in mathematics, physics and also to specialists in control theory." (Miroslaw Doupovec, zbMATH 1321.58001, 2015)

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