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A01=Peter J. Costa
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Select Ideas in Partial Differential Equations

English

By (author): Peter J. Costa

This book provides a concise but thorough introduction to partial differential equations which model phenomena that vary in both space and time. The author begins with a full explanation of the fundamental linear partial differential equations of physics.  The text continues with methods to understand and solve these equations leading ultimately to the solutions of Maxwells equations. The author then addresses nonlinearity and provides examples of separation of variables, linearizing change of variables, inverse scattering transform, and numerical methods for select nonlinear equations. Next, the book presents rich sources of advanced techniques and strategies for the study of nonlinear partial differential equations. This second edition includes updates, additional examples, and a new chapter on reactiondiffusion equations. Ultimately, this book is an essential resource for readers in applied mathematics, physics, chemistry, biology, and engineering who are interested in learning about the myriad techniques that have been developed to model and solve linear and nonlinear partial differential equations. 

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A01=Peter J. CostaAge Group_UncategorizedAuthor_Peter J. Costaautomatic-updateCategory1=Non-FictionCategory=PBKFCategory=PBKJCategory=PBKSCategory=PBWCategory=PHUCOP=SwitzerlandDelivery_Pre-orderLanguage_EnglishPA=Not yet availablePrice_€20 to €50PS=Forthcomingsoftlaunch

Will deliver when available. Publication date 26 Nov 2024

Product Details
  • Dimensions: 168 x 240mm
  • Publication Date: 26 Nov 2024
  • Publisher: Springer International Publishing AG
  • Publication City/Country: Switzerland
  • Language: English
  • ISBN13: 9783031599743

About Peter J. Costa

Peter J. Costa Ph.D. is a Principal Applied Mathematician at Hologic Incorporated in Marlborough MA. Dr. Costa is the cocreator of MATLABs Symbolic Math Toolbox. He has developed mathematical methods for the diagnosis of cervical cancer tracking of airborne vehicles the diffusion of nonlinear optical systems and the transmission of infectious diseases through a population. His research interests include mathematical physics and mathematical biology. He received the Ph.D. in Applied Mathematics specializing in nonlinear partial differential equations from the University of Massachusetts at Amherst.

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