NOC:Basics of Finite Element Analysis Video Lectures

NOC:Basics of Finite Element Analysis
'NOC:Basics of Finite Element Analysis' Video Lectures by Prof. Nachiketa Tiwari from IIT Kanpur
"NOC:Basics of Finite Element Analysis" - Video Lectures
1. Introduction to Finite Element Analysis(FEA)
2. Introduction of FEA, Nodes, Elements & Shape Functions
3. Nodes, Elements & Shape Functions
4. Polynomials as Shape Functions, Weighted Residuals, Elements & Assembly Level Equations
5. Types of Errors in FEA, Overall FEA Process & Convergence
6. Strengths of FE Method, Continuity conditions at Interfaces
7. Key concepts and terminologies
8. Weighted integral statements
9. Integration by parts -Review
10. Gradient and Divergence Theorems-Part I
11. Gradient and Divergence Theorems Part-II
12. Functionals
13. Variational Operator
14. Weighted Integral & Weak Formulation
15. Weak Formulation
16. Weak Formulation & Weighted Integral : Principle of minimum potential energy
17. Variational Methods : Rayleigh Ritz Method
18. Rayleigh Ritz Method
19. Method of Weighted Residuals
20. Different types of Weighted Residual Methods - Part I
21. Different types of Weighted Residual Methods - Part II
22. FEA formulation for 2nd order BVP - Part I
23. FEA formulation for 2nd order BVP - Part II
24. Element Level Equations
25. 2nd Order Boundary Value Problem
26. Assembly of element equations
27. Assembly of element equations, and implementation of boundary conditions
28. Assembly process and the connectivity matrix
29. Radially Symmetric Problems
30. One dimensional heat transfer
31. 1D-Heat conduction with convective effects : examples
32. Euler-Bernoulli beam
33. Interpolation functions for Euler-Bernoulli beam
34. Finite element equations for Euler-Bernoulli beam
35. Assembly equations for Euler-Bernoulli beam
36. Boundary conditions for Euler-Bernoulli beam
37. Shear deformable beams
38. Finite element formulation for shear deformable beams : Part - I
39. Finite element formulation for shear deformable beams : Part - II
40. Equal interpolation but reduced integration element
41. Eigenvalue problems
42. Eigenvalue problems : examples
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