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portada Slow Viscous Flows: Qualitative Features and Quantitative Analysis Using Complex Eigenfunction Expansions [With CDROM]
Slow Viscous Flows: Qualitative Features and Quantitative Analysis Using Complex Eigenfunction Expansions [With CDROM]Slow Viscous Flows: Qualitative Features and Quantitative Analysis Using Complex Eigenfunction Expansions [With CDROM]Slow Viscous Flows: Qualitative Features and Quantitative Analysis Using Complex Eigenfunction Expansions [With CDROM]
Type
Physical Book
Author
Publisher
Language
English
Pages
600
Format
Hardcover
Dimensions
23.5 x 15.9 x 3.6 cm
Weight
0.99 kg.
ISBN
1860947808
ISBN13
9781860947803
Categories

Slow Viscous Flows: Qualitative Features and Quantitative Analysis Using Complex Eigenfunction Expansions [With CDROM]

P. N. Shankar (Author) · Imperial College Press · Hardcover

Slow Viscous Flows: Qualitative Features and Quantitative Analysis Using Complex Eigenfunction Expansions [With CDROM] - Shankar, P. N.

New Book Imported to Austria
Delivery: 07 Aug - 11 Aug Shipping: 4 to 5 business days.
232,40 €
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232,40 €

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Synopsis "Slow Viscous Flows: Qualitative Features and Quantitative Analysis Using Complex Eigenfunction Expansions [With CDROM]"

This unique book provides a unified and systematic account of internal, external and unsteady slow viscous flows, including the latest advances of the last decade, some of which are due to the author. The book shows how the method of eigenfunctions, in conjunction with least squares, can be used to solve problems of low Reynolds number flows, including three-dimensional internal and unsteady flows, which until recently were considered intractable. Although the methods used are quantitative, much stress is laid on understanding the qualitative nature of these intriguing flows. A secondary purpose of the book is to explain how the complex eigenfunction method can be used to solve problems in science and engineering.Although primarily aimed at graduate students, academics and research engineers in the areas of fluid mechanics and applied mathematics, care has been taken, through the use of numerous diagrams and much discussion, to explain to the non-specialist the qualitative features of these complex flows.

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