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Finite Element Method - Example | Complete Linear Analysis in Mathematica

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Finite Element Method - Example | Complete Linear Analysis in Mathematica
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Theory Videos:
Gaussian Integration:
Introduction: (0:00)
Parameters: (2:53)
Constitutive Laws: (10:56)
Stiffness Matrix - Shape Functions: (15:01)
Stiffness Matrix - Coordinate Mapping: (17:34)
Stiffness Matrix - N Matrix: (23:33)
Stiffness Matrix - Jacobian Matrix: (28:39)
Stiffness Matrix - B Matrix: (33:08)
Stiffness Matrix (Full Gauss Integration): (41:42)
Nodal Forces - Concentrated Loads: (46:52)
Nodal Forces - Body Forces (Gravity): (48:08)
Nodal Forces - Traction Vectors (Distributed Loads): (50:59)
Nodal Forces Vector: (55:08)
Solving the System - Nodal Displacements: (56:10)
Solving the System - Reaction Forces: (1:02:34)
Displacement Field: (1:05:14)
Strain Field: (1:06:51)
Stress Field: (1:07:43)
Results: (1:08:33)
Thanks for Watching :)
Theory Videos:
Gaussian Integration:
Introduction: (0:00)
Parameters: (2:53)
Constitutive Laws: (10:56)
Stiffness Matrix - Shape Functions: (15:01)
Stiffness Matrix - Coordinate Mapping: (17:34)
Stiffness Matrix - N Matrix: (23:33)
Stiffness Matrix - Jacobian Matrix: (28:39)
Stiffness Matrix - B Matrix: (33:08)
Stiffness Matrix (Full Gauss Integration): (41:42)
Nodal Forces - Concentrated Loads: (46:52)
Nodal Forces - Body Forces (Gravity): (48:08)
Nodal Forces - Traction Vectors (Distributed Loads): (50:59)
Nodal Forces Vector: (55:08)
Solving the System - Nodal Displacements: (56:10)
Solving the System - Reaction Forces: (1:02:34)
Displacement Field: (1:05:14)
Strain Field: (1:06:51)
Stress Field: (1:07:43)
Results: (1:08:33)
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