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Geometrical Properties Of Differential Equations: Applications Of The Lie Group Analysis In Financial Mathematics
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Geometrical Properties Of Differential Equations: Applications Of The Lie Group Analysis In Financial Mathematics

Book Details

Format Hardback or Cased Book
ISBN-10 9814667242
ISBN-13 9789814667241
Publisher World Scientific Publishing Co Pte Ltd
Imprint World Scientific Publishing Co Pte Ltd
Country of Manufacture GB
Country of Publication GB
Publication Date Jul 10th, 2015
Print length 340 Pages
Weight 620 grams
Dimensions 23.80 x 15.80 x 2.30 cms
Ksh 11,700.00
Werezi Extended Catalogue 0 in stock

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This textbook is a short comprehensive and intuitive introduction to Lie group analysis of ordinary and partial differential equations.

 

This textbook is a short comprehensive and intuitive introduction to Lie group analysis of ordinary and partial differential equations. This practical-oriented material contains a large number of examples and problems accompanied by detailed solutions and figures. In comparison with the known beginner guides to Lie group analysis, the book is oriented toward students who are interested in financial mathematics, mathematical finance and economics.

We provide the results of the Lie group analysis of actual models in Financial Mathematics using recent publications. These models are usually formulated as nonlinear partial differential equations and are rather difficult to make use of. With the help of Lie group analysis it is possible to describe some important properties of these models and to obtain interesting reductions in a clear and understandable algorithmic way.

The book can serve as a short introduction for a further study of modern geometrical analysis applied to models in financial mathematics. It can also be used as textbook in a master's program, in an intensive compact course, or for self study.

The textbook with a large number of examples will be useful not only for students who are interested in Financial Mathematics but also for people who are working in other areas of research that are not directly connected with Physics (for instance in such areas of Applied Mathematics like mathematical economy, bio systems, coding theory, etc.).


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