Undergraduate Courses
Mechanics of Solids
Three dimensional stress, strain, and displacement relationships
Hooke’s Law
Failure criteria
Energy methods
Torsion
Nonsymmetrical bending of straight beams
Shear center for thin wall beams
Curved beams
Elastic and inelastic stability of columns
Stress concentrations
Fracture mechanics
Finite Element Methods in Solid Mechanics I
Integral Formulations and Variational Methods
Basic Steps of Finite Element Analysis (FEA)
FEA of One-Dimensional Problems
Numerical Integration and Computer Implementation
FEA of Two-Dimensional Problems
Finite Element Error Analysis
Mechanics of Composite Materials I
Fibers, Matrices, and Fabrication of Composites
Behavior of Unidirectional Composites
Short Fiber Composites
Analysis of Orthotropic Lamina
Analysis of Laminated Composites
Introduction to Laminated Plates and Beams
Inter-laminar Stresses and Free-Edge Effects
Graduate Courses
Finite Element Methods in Solid Mechanics II
Introduction to Nonlinear FEM
Nonlinear Solution Procedure
Nonlinear Elastic Analysis
Variational Formulation and Linearization
Hyperelastic Material
Elastoplastcity Analysis
Numerical Integration for Elastoplasticity
Time Integration in Principal Stress Space
Mechanics of Composite Materials II
Lamination Theory using Micromechanics
Closed From Micromechanics
Voigt/Reus approximations
Eshelby (equivalent inclusion) method
Mori-Tanaka method
Failure Criteria and Margins of Safety (MOS)
Generalized methods of cells (GMOC)
High-fidelity generalized methods of cells (HFGMOC)
Progressive Damage and Failure