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Analysis and Optimal Control of Phase-Field Transition System: Fractional Steps Methods
[January 15, 2013]

Analysis and Optimal Control of Phase-Field Transition System: Fractional Steps Methods

(M2 PressWIRE Via Acquire Media NewsEdge) Dublin - Research and Markets (http://www.researchandmarkets.com/research/mdjfvg/analysis_and) has announced the addition of the "Analysis and Optimal Control of Phase-Field Transition System: Fractional Steps Methods" book to their offering.

All developments in mathematics and computer science facilitate development of industrial applications. This e-book approaches the subject in a profoundly interdisciplinary manner.

The spectrum of subjects covered in this e-book includes mathematics, computer science, materials science and industrial applications. Specifically, the e-book elaborates on mathematical models of phase-field transitions. Nonlinear parabolic systems represent the core of this book.

Mathematically speaking, it presents methods related to existence, uniqueness and regularity of solution, fractional steps, analysis of some boundary optimal control problems governed by phase-field transition system, conceptual algorithms to compute the approximate solution and boundary control.

Aspects of computer implementation of algorithms and numerical results obtained through their use are also included. This volume should be a valuable reference for software engineers interested in modeling and simulation of phase transition processes.

Key Topics Covered: Chapter 1 PRELIMINARIES Chapter 2 APPROXIMATION OF THE PHASE-FIELD TRANSITION SYSTEM Chapter 3 OPTIMAL CONTROL PROBLEMS GOVERNED BY THE PHASE-FIELD TRANSITION SYSTEM Chapter 4 METHODS OF APPROXIMATION AND ALGORITHMS Chapter 5 PROGRAM LISTINGS AND NUMERICAL RESULTS For more information visit http://www.researchandmarkets.com/research/mdjfvg/analysis_and CONTACT: Research and Markets, Laura Wood, Senior Manager.

press@researchandmarkets.com Fax from USA: 646-607-1907 Fax from rest of the world: +353-1-481-1716 Sector: Computing (http://www.researchandmarkets.com/categories.asp cat_id=32&campaign_id=mdjfvg), Mathematics (http://www.researchandmarkets.com/categories.asp cat_id=361&campaign_id=mdjfvg) ((M2 Communications disclaims all liability for information provided within M2 PressWIRE. Data supplied by named party/parties. Further information on M2 PressWIRE can be obtained at http://www.presswire.net on the world wide web. Inquiries to info@m2.com)).


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