Advanced topics in finite element analysis of structures
Material type:
TextPublication details: New York : John Wiley, 2006Description: xvi, 590pISBN: 9788126545377Subject(s): Elastic solids | Geometric nonlinearity | Material nonlinearity | Nonlinear problems | Solids of revolution | Beam elements | Contact problemsUDC classification: 624.04:681.3.06 M Summary: Starting from governing differential equations, a unique and consistently weighted residual approach is used to present advanced topics in finite element analysis of structures such as mixed and hybrid formulations, material and geometric nonlinearities and contact problems. This book features a hands-on approach to understanding advanced concepts of the finite element method (FEM) through integrated Mathematica and MATLAB exercises.
| Item type | Current library | Collection | Call number | Status | Date due | Barcode |
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Indian Institute of Technology Delhi - Central Library Central Library | General | 624.04:681.3.06 M BHA-A (Browse shelf(Opens below)) | Checked out | 30/06/2023 | 176048 |
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| 624.042.41:532.5 SEL-C Computational fluid dynamics for wind engineering | 624.042.5:620.1 CHE-A Advanced thermal stress analysis of smart materials and structures | 624.04:517.949 JWE-E Energy methods and finite element techniques stress and vibration applications | 624.04:681.3.06 M BHA-A Advanced topics in finite element analysis of structures with mathematica and matlab computations | 624.072.2:681.3M FER-M MATLAB codes for finite element analysis solids and structures | 624.121 -SOF Soft rock mechanics and engineering | 624.13 BO-G Geotechnical ground investigation |
Includes Bibliography and index (p. 579 - 590)
Starting from governing differential equations, a unique and consistently weighted residual approach is used to present advanced topics in finite element analysis of structures such as mixed and hybrid formulations, material and geometric nonlinearities and contact problems. This book features a hands-on approach to understanding advanced concepts of the finite element method (FEM) through integrated Mathematica and MATLAB exercises.
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