Free and Moving Boundaries: Analysis, Simulation and Control (Lecture Notes in Pure and Applied Mathematics) Roland Glowinski

ISBN:

Published: May 14th 2012

Kindle Edition

472 pages


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Free and Moving Boundaries: Analysis, Simulation and Control (Lecture Notes in Pure and Applied Mathematics)  by  Roland Glowinski

Free and Moving Boundaries: Analysis, Simulation and Control (Lecture Notes in Pure and Applied Mathematics) by Roland Glowinski
May 14th 2012 | Kindle Edition | PDF, EPUB, FB2, DjVu, AUDIO, mp3, ZIP | 472 pages | ISBN: | 8.20 Mb

Addressing algebraic problems found in biomathematics and energy, Free and Moving Boundaries: Analysis, Simulation and Control discusses moving boundary and boundary control in systems described by partial differential equations (PDEs). WithMoreAddressing algebraic problems found in biomathematics and energy, Free and Moving Boundaries: Analysis, Simulation and Control discusses moving boundary and boundary control in systems described by partial differential equations (PDEs).

With contributions from international experts, the book emphasizes numerical and theoretical control of moving boundaries in fluid structure couple systems, arteries, shape stabilization level methods, family of moving geometries, and boundary control. Using numerical analysis, the contributors examine the problems of optimal control theory applied to PDEs arising from continuum mechanics. The book presents several applications to electromagnetic devices, flow, control, computing, images analysis, topological changes, and free boundaries.

It specifically focuses on the topics of boundary variation and control, dynamical control of geometry, optimization, free boundary problems, stabilization of structures, controlling fluid-structure devices, electromagnetism 3D, and inverse problems arising in areas such as biomathematics. Free and Moving Boundaries: Analysis, Simulation and Control explains why the boundary control of physical systems can be viewed as a moving boundary control, empowering the future research of select algebraic areas.



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