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Mechanical Engineering Ser.: Introduction to the Finite Element Method by J. N. Reddy (1993, Hardcover)

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Product Identifiers

PublisherMcGraw-Hill Higher Education

ISBN-100070513554

ISBN-139780070513556

eBay Product ID (ePID)30971

Product Key Features

Number of Pages896 Pages

LanguageEnglish

Publication NameIntroduction to the Finite Element Method

Publication Year1993

SubjectNumerical Analysis, Mechanical, Civil / General, Aeronautics & Astronautics

TypeTextbook

AuthorJ. N. Reddy

Subject AreaMathematics, Technology & Engineering

SeriesMechanical Engineering Ser.

FormatHardcover

Dimensions

Item Height1.7 in

Item Weight41.6 Oz

Item Length9.2 in

Item Width6.7 in

Additional Product Features

Edition Number2

Intended AudienceCollege Audience

LCCN92-029532

TitleLeadingAn

Dewey Edition23

IllustratedYes

Dewey Decimal620.00151825

Table Of Content1 Introduction 2 Integral Formulations and Variational Methods 3 Finite-Element Analysis of One-Dimensional Problems 4 Bending of Beams 5 Finite Element Error Analysis 6 Eigenvalue and Time Dependent Problems 7 Numerical Integration and Computer Implementation 8 Single Variable Problems 9 Interpolation Functions, Numerical Integration and Modeling Considerations 10 Plane Elasticity 11 Flows of Viscous Incompressible Fluids 12 Bending of Elastic Plates 13 Computer Implementation 14 Prelude to Advanced Topics

SynopsisFor final year graduate and postgraduate courses in the finite element method, this book introduces the method as applied to linear, non-linear and one- and two-dimensional problems of engineering and applied sciences. It includes a step-by-step systematic approach to the formulation and analysis of differential and integral equations in variational forms. The book adopts a differential equation approach, avoiding the need for knowledge of the variational principles of solid mechanics in the development of the finite element models. The need for the weighted-integral formulation of differential equations is explained clearly, providing the student with logical reasons for the recasting of differential equations into variational form.

LC Classification NumberTA347.F5R4 1993