Mathematics for Mechanical Engineers

"Mathematics for Mechanical Engineers" gives mechanical engineers convenient access to the essential problem solving tools that they use each day. It covers applications employed in many different facets of mechanical engineering, from basic through advanced, to ensure that you will easily find answers you need in this handy guide. For the engineer venturing out of familiar territory, the chapters cover fundamentals like physical constants, derivatives, integrals, Fourier transforms, Bessel functions, and Legendre functions.For the experts, it includes thorough sections on the more advanced topics of partial differential equations, approximation methods, and numerical methods, often used in applications. The guide reviews statistics for analyzing engineering data and making inferences, so professionals can extract useful information even with the presence of randomness and uncertainty. The convenient "Mathematics for Mechanical Engineers" is an indispensable summary of mathematics processes needed by engineers.

ISBN 0849300568   DEWEY edition DC21 ISBN13 9780849300561 (What's this?)   Pages 264 Publisher Taylor & Francis Inc   Volumes 1 Imprint CRC Press Inc   Weight (grammes) 635 Format Hardback   Published in Bosa Roca Publication date 06 Dec 1999   Height (mm) 254 Non-book description 1 v. (various pagings) ;   Width (mm) 178 Library of Congress 99054219   Spine width (mm) 22 DEWEY 510.246201   Academic level Undergraduate

Ch. 1		Tables by William F. Ames
1.1		Greek Alphabet
1.2		International System of Units (SI)
1.3		Conversion Constants and Multipliers
1.4		Physical Constants
1.5		Symbols and Terminology for Physical and Chemical Quantities
1.6		Elementary Algebra and Geometry
1.7		Table of Derivatives
1.8		Integrals
1.9		The Fourier Transforms
1.10		Bessel Functions
1.11		Legendre Functions
1.12		Table of Differential Equations
Ch. 2		Linear Algebra and Matrices by George Cain
2.1		Basic Definitions
2.2		Algebra of Matrices
2.3		Systems of Equations
2.4		Vector Spaces
2.5		Rank and Nullity
2.6		Orthogonality and Length
2.7		Determinants
2.8		Eigenvalues and Eigenvectors
Ch. 3		Vector Algebra and Calculus by George Cain
3.1		Basic Definitions
3.2		Coordinate Systems
3.3		Vector Functions
3.4		Gradient, Curl, and Divergence
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