Viscous Fluid Flow ISE
Book Details
Format
Paperback / Softback
ISBN-10
1260597806
ISBN-13
9781260597806
Publisher
McGraw-Hill Education
Imprint
McGraw-Hill Education
Country of Manufacture
US
Country of Publication
GB
Publication Date
Apr 23rd, 2021
Print length
544 Pages
Weight
1,152 grams
Dimensions
21.50 x 27.60 x 2.30 cms
Product Classification:
Mechanical engineering & materials
Ksh 11,450.00
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Since 1974, Viscous Fluid Flow has been known for its academic rigor and effectiveness at serving as a convenient “one-stop shop” for those interested in expanding their knowledge of the rich and evolving field of fluid mechanics. The fourth edition contains important updates and over 200 new references while maintaining the tradition of fulfilling the role of a senior or first-year graduate textbook on viscous motion with a well-balanced mix of engineering applications. Students are expected to understand the basic foundations of fluid mechanics, vector calculus, partial differential equations, and rudimentary numerical analysis. The material can be selectively presented in a one-semester course or, with more extensive coverage, in two (or even three) semesters.
Since 1974, Viscous Fluid Flow has been known for its academic rigor and effectiveness at serving as a convenient “one-stop shop” for those interested in expanding their knowledge of the rich and evolving field of fluid mechanics. The fourth edition contains important updates and over 200 new references while maintaining the tradition of fulfilling the role of a senior or first-year graduate textbook on viscous motion with a well-balanced mix of engineering applications.
Students are expected to understand the basic foundations of fluid mechanics, vector calculus, partial differential equations, and rudimentary numerical analysis. The material can be selectively presented in a one-semester course or, with more extensive coverage, in two (or even three) semesters.
Students are expected to understand the basic foundations of fluid mechanics, vector calculus, partial differential equations, and rudimentary numerical analysis. The material can be selectively presented in a one-semester course or, with more extensive coverage, in two (or even three) semesters.
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