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This monograph is devoted to new types of higher order PDEs in the framework of Clifford analysis. While elliptic and hyperbolic equations have been studied in the Clifford analysis setting in book and journal literature, parabolic equations in this framework have been largely ignored and are the primary focus of this work. Thus, new types of equations are examined: elliptic-hyperbolic, elliptic-parabolic, hyperbolic-parabolic and elliptic-hyperbolic-parabolic. These equations are related to polyharmonic, polywave, polyheat, harmonic-wave, harmonic-heat, wave-heat and harmonic-wave-heat equations for which various boundary and initial value problems are solved explicitly in quadratures. The solutions to these new equations in the Clifford setting have some remarkable applications, for example, to the mechanics of deformable bodies, electromagnetic fields, and quantum mechanics. This book will appeal to mathematicians and physicists in PDEs who are interested in boundary and initial value problems, and may be used as a supplementary text by graduate students.
| Price | Condition | Delivery | Seller | Action |
| $99.99 | Digital |
| WonderClub |
Andrew Halliday
reviewed Higher order partial differential equations in Clifford analysis on November 21, 2018
Higher order partial differential equations in Clifford analysis
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This book is great for so many reasons. Each short story is accompanied by a page of real life facts about that animal in its environment or featured country and why the story came about. The back of the book even features the various cultures general beliefs. It is a great asset in learning about history and different countries for children. As the tales are so short, they could be used in group work, where each group is given a story to read and perform/ research the real facts / make a poster or presentation etc. The book is beautifully designed with double spread pages and lovely colourful illustrations.
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I enjoyed reading this book and learning of folk tales I'd never heard of.
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