Chun Il Kim, PhD, PEng
Contact
Professor, Faculty of Engineering - Mechanical Engineering Dept
- cikim@ualberta.ca
- Phone
- (780) 492-6927
- Address
-
10-211 Donadeo Innovation Centre For Engineering
9211 116 StEdmonton ABT6G 2H5
Overview
Area of Study / Keywords
Website: https://cikimualberta.wixsite.com/mysite Mechanics And Materials Elasticity And Solid Mechanics Composites And Polymers Nano And Micro Materials Biomechanics And Biomedical Engineering Sensors Human Mechanical Systems Biomaterials
About
Education:
- NSERC Post-Doctoral fellow, Mechanical Engineering, University of California-Berkeley
- Ph.D. Mechanical Engineering, University of Alberta
- M.Sc. Mechanical Engineering, University of Alberta
- B.Sc. Mechanical Engineering, Dong-A University (South Korea)
Courses
MEC E 390 - Numerical Methods of Mechanical Engineers
Application of numerical methods to mechanical engineering problems; topics include sources and definitions of error, root finding, solutions of linear and non-linear systems of equations, regression, interpolaton, numerical integration and differentiation, solution of initial value and boundary value ordinary differential equations. Applications include dynamics, solid mechanics, heat transfer and fluid flow. Prerequisites: MATH 102 and 201.
MEC E 680 - Continuum Mechanics
Introduction to cartesian tensor algebra and calculus; analysis of finite deformation and kinematics of motion; transport theorems and balance laws; analysis of stress; continuum thermodynamics, constitutive equations and material symmetry with application to solids and fluids.
MEC E 690 - Analytical Techniques in Engineering
Methods of applied mathematics with particular emphasis on the analysis of analytical models arising in engineering science. At least three topics will be covered from the following: well-posedness of mathematical models in engineering science; generalized functions with applications to the solution of initial and boundary value problems; complex variable analysis with applications to partial differential equations; asymptotic analysis; calculus of variations; integral equations with applications; introductory functional analysis with applications.