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- Broschiertes Buch
Providing a systematic approach and simple introduction ot the finite element method, this self-contained book will enable the reader to obtain a clear understanding of the concepts involved in this traditionally complicated methodology.
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Providing a systematic approach and simple introduction ot the finite element method, this self-contained book will enable the reader to obtain a clear understanding of the concepts involved in this traditionally complicated methodology.
Produktdetails
- Produktdetails
- Verlag: Pearson Education (US)
- Seitenzahl: 432
- Erscheinungstermin: 1. Juni 1992
- Englisch
- Abmessung: 236mm x 174mm x 29mm
- Gewicht: 640g
- ISBN-13: 9780134738772
- ISBN-10: 0134738772
- Artikelnr.: 22244655
- Verlag: Pearson Education (US)
- Seitenzahl: 432
- Erscheinungstermin: 1. Juni 1992
- Englisch
- Abmessung: 236mm x 174mm x 29mm
- Gewicht: 640g
- ISBN-13: 9780134738772
- ISBN-10: 0134738772
- Artikelnr.: 22244655
1. Introduction. 2. Matrix Algebra. 3. Direct Approach. 4. Strong and Weak Formulations
One
dimensional Heat Flow. 5. Gradient
Gauss' Divergence Theorem
Green Theorem. 6. Strong and Weak Forms
Two
and Three
Dimensional Heat Flow. 7. Choice of Approximating Functions for the FE
method
Scalar Problems. 8. Choice of Weight Function
Weighted Residual Methods. 9. FE
formulation of One
Dimensional Heat Flow. 10. FE
formulation of Two
and
Three Dimensional Heat Flow. 11. Guidelines for Element Meshes and Global Nodal Numbering. 12. Stresses and Strains. 13. Linear Elasticity. 14. FE
formulation of Torsion and Non
circular Shafts. 15. Approximating Functions for the FE
method
Vector Problems. 16. FE
formulation of Three
and
Two Dimensional Elasticity. 17. FE
formulation of Beams. 18. FE
formulation of Plates. 19. Isoparametric Finite Elements. 20. Numerical Integration.
One
dimensional Heat Flow. 5. Gradient
Gauss' Divergence Theorem
Green Theorem. 6. Strong and Weak Forms
Two
and Three
Dimensional Heat Flow. 7. Choice of Approximating Functions for the FE
method
Scalar Problems. 8. Choice of Weight Function
Weighted Residual Methods. 9. FE
formulation of One
Dimensional Heat Flow. 10. FE
formulation of Two
and
Three Dimensional Heat Flow. 11. Guidelines for Element Meshes and Global Nodal Numbering. 12. Stresses and Strains. 13. Linear Elasticity. 14. FE
formulation of Torsion and Non
circular Shafts. 15. Approximating Functions for the FE
method
Vector Problems. 16. FE
formulation of Three
and
Two Dimensional Elasticity. 17. FE
formulation of Beams. 18. FE
formulation of Plates. 19. Isoparametric Finite Elements. 20. Numerical Integration.
1. Introduction. 2. Matrix Algebra. 3. Direct Approach. 4. Strong and Weak Formulations
One
dimensional Heat Flow. 5. Gradient
Gauss' Divergence Theorem
Green Theorem. 6. Strong and Weak Forms
Two
and Three
Dimensional Heat Flow. 7. Choice of Approximating Functions for the FE
method
Scalar Problems. 8. Choice of Weight Function
Weighted Residual Methods. 9. FE
formulation of One
Dimensional Heat Flow. 10. FE
formulation of Two
and
Three Dimensional Heat Flow. 11. Guidelines for Element Meshes and Global Nodal Numbering. 12. Stresses and Strains. 13. Linear Elasticity. 14. FE
formulation of Torsion and Non
circular Shafts. 15. Approximating Functions for the FE
method
Vector Problems. 16. FE
formulation of Three
and
Two Dimensional Elasticity. 17. FE
formulation of Beams. 18. FE
formulation of Plates. 19. Isoparametric Finite Elements. 20. Numerical Integration.
One
dimensional Heat Flow. 5. Gradient
Gauss' Divergence Theorem
Green Theorem. 6. Strong and Weak Forms
Two
and Three
Dimensional Heat Flow. 7. Choice of Approximating Functions for the FE
method
Scalar Problems. 8. Choice of Weight Function
Weighted Residual Methods. 9. FE
formulation of One
Dimensional Heat Flow. 10. FE
formulation of Two
and
Three Dimensional Heat Flow. 11. Guidelines for Element Meshes and Global Nodal Numbering. 12. Stresses and Strains. 13. Linear Elasticity. 14. FE
formulation of Torsion and Non
circular Shafts. 15. Approximating Functions for the FE
method
Vector Problems. 16. FE
formulation of Three
and
Two Dimensional Elasticity. 17. FE
formulation of Beams. 18. FE
formulation of Plates. 19. Isoparametric Finite Elements. 20. Numerical Integration.