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Analysis and Geometry in Control Theory and its Applications

BETTIOL, Piernicola - Personal Name;

Since the 1950s control theory has established itself as a major mathematical discipline, particularly suitable for application in a number of research fields, including advanced engineering design, economics and the medical sciences. However, since its emergence, there has been a need to rethink and extend fields such as calculus of variations, differential geometry and nonsmooth analysis, which are closely tied to research on applications. Today control theory is a rich source of basic abstract problems arising from applications, and provides an important frame of reference for investigating purely mathematical issues. In many fields of mathematics, the huge and growing scope of activity has been accompanied by fragmentation into a multitude of narrow specialties. However, outstanding advances are often the result of the quest for unifying themes and a synthesis of different approaches. Control theory and its applications are no exception. Here, the interaction between analysis and geometry has played a crucial role in the evolution of the field. This book collects some recent results, highlighting geometrical and analytical aspects and the possible connections between them. Applications provide the background, in the classical spirit of mutual interplay between abstract theory and problem-solving practice.


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Detail Information
Series Title
Springer INdAM Series
Call Number
515.1 ANA a
Publisher
Cham, Switzerland : Springer Cham., 2015
Collation
IX, 235
Language
English
ISBN/ISSN
978-3-319-06917-3
Classification
515.1
Content Type
-
Media Type
-
Carrier Type
-
Edition
Ed. 1
Subject(s)
Calculus of Variations and Optimization
Applications of Mathematics
Specific Detail Info
-
Statement of Responsibility
Editor: Piernicola Bettiol...[et al.]
Other Information
Cataloger
umi
Source
https://link.springer.com/content/pdf/10.1007/978-3-319-06917-3.pdf?pdf=button
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-
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  • Analysis and Geometry in Control Theory and its Applications
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