World Scientific
Skip main navigation

Cookies Notification

We use cookies on this site to enhance your user experience. By continuing to browse the site, you consent to the use of our cookies. Learn More
×
Finite Element Methods for Engineers cover
IMPORTANT!
This ebook can only be accessed online and cannot be downloaded. See further usage restrictions.
Also available at Amazon and Kobo

This book is intended as a textbook providing a deliberately simple introduction to finite element methods in a way that should be readily understandable to engineers, both students and practising professionals. Only the very simplest elements are considered, mainly two dimensional three-noded “constant strain triangles”, with simple linear variation of the relevant variables. Chapters of the book deal with structural problems (beams), classification of a broad range of engineering into harmonic and biharmonic types, finite element analysis of harmonic problems, and finite element analysis of biharmonic problems (plane stress and plane strain). Full FORTRAN programs are listed and explained in detail, and a range of practical problems solved in the text. Despite being somewhat unfashionable for general programming purposes, the FORTRAN language remains very widely used in engineering. The programs listed, which were originally developed for use on mainframe computers, have been thoroughly updated for use on desktops and laptops. Unlike the first edition, the new edition has problems (with solutions) at the end of each chapter.

Electronic copies of all the computer programs displayed in the book can be downloaded at: http://www.worldscientific.com/doi/suppl/10.1142/p847/suppl_file/p847_program.zip.

Sample Chapter(s)

Chapter 2: Continuum Mechanics Problems (582 KB)
Chapter 3: Finite Element Analysis of Harmonic Problems (686 KB)
Chapter 6: Finite Element Analysis of Biharmonic Problems (494 KB)

Request Inspection Copy


Contents:
  • Introduction and Structural Analysis
  • Continuum Mechanics Problems
  • Finite Element Analysis of Harmonic Problems
  • Finite Element Meshes
  • Some Harmonic Problems
  • Finite Element Analysis of Biharmonic Problems
  • Some Biharmonic Problems
  • Further Applications

Readership: Students, graduate students, and academics in mechanical engineering, civil engineering and aeronautical engineering.