Introductory finite element method, Chandrakant S. Desai, Tribikram Kundu

Resource Information

The instance Introductory finite element method, Chandrakant S. Desai, Tribikram Kundu represents a material embodiment of a distinct intellectual or artistic creation found in Sydney Jones Library, University of Liverpool.

Image

http://covers.openlibrary.org/b/isbn/9780849302435-M.jpg?default=false

Label

Introductory finite element method, Chandrakant S. Desai, Tribikram Kundu

Statement of responsibility

Chandrakant S. Desai, Tribikram Kundu

Instantiates

• Introductory finite element method

Publication

• Boca Raton, FL, CRC Press, 2001

Bibliography note

Includes bibliographical references and index

Carrier category

volume

Carrier category code

• nc

Carrier MARC source

rdacarrier

Content category

text

Content type code

• txt

Content type MARC source

rdacontent

Contents

• Important Comment
• Steps in the Finite Element Method
• Discretize and Select Element Configuration
• Select Approximation Models or Functions
• Define Strain (Gradient)-Displacement (Unknown) and Stress-Strain (Constitutive) Relationships
• Derive Element Equations
• Energy Methods
• Stationary Value
• Potential Energy
• Method of Weighted Residuals
• Process of Discretization
• Element Equations
• Assemble Element Equations to Obtain Global or Assemblage Equations and Introduce Boundary Conditions
• Boundary Conditions
• Solve for the Primary Unknowns
• Solve for Derived or Secondary Quantities
• Interpretation of Results
• Introduction to Variational Calculus
• Definitions of Functions and Functionals
• Variations of Functions
• Stationary Values of Functions and Functionals
• Subdivision
• [Delta]f[subscript x] to [Delta]f Conversion
• More on the Stationary Value of a Functional--Physical Interpretation
• Natural and Forced Boundary Conditions
• Two-Dimensional Problems
• One-Dimensional Stress Deformation
• Discretization and Choice of Element Configuration
• Explanation of Global and Local Coordinates
• Local and Global Coordinate System for the One-Dimensional Problem
• Select Approximation Model or Function for the Unknown (Displacement)
• Generalized Coordinates
• Continuity
• Interpolation Functions
• Relation between Local and Global Coordinates
• Variation of Element Properties
• Convergence
• Bounds
• Error
• Principles and Laws
• Cause and Effect

Control code

982001017466

Extent

496 p.

Isbn

9780849302435

Lccn

2001017466

Media category

unmediated

Media MARC source

rdamedia

Media type code

• n

Record ID

b1822486