Dr. Jeongho Kim has been teaching various courses including Statics, Dynamics, Structural Analysis, Advanced Structural Analysis, Foundation Design. Currently, he teaches the following courses, which are listed below.

Instructing Courses


CE3610: Introduction to Structural Analysis and Design

Structural loads and load combinations; analysis and design philosophies; analysis of statically determinate structures; influence lines; deflection of trusses, beams, and frames; introduction to indeterminate analysis; matrix analysis of structures; structural analysis and design software. Inclusion Statement: I aim to create an inclusive learning environment for all students. This course is designed to address diverse ways of thinking and learning, which allows students to make the best use of their strengths to solve practical structural engineering problems.  I will incorporate project-based learning with individual or group projects on structural analysis, and two alternative tracks with either final exam or final project. Students are encouraged to choose the track to their strength and advantage. 

Class Projects:

 

CE 5163. Fracture Mechanics

Focuses on fundamental concepts and applications of fracture mechanics. Topics include linear elastic fracture mechanics, elastic plastic fracture mechanics, computational fracture mechanics, fracture mechanisms in metals and non-metals, fracture testing, dynamic and time-dependent fracture, fatigue crack growth, interfacial fracture, fracture in advanced materials, and engineering applications.

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CE 5164. Finite Elements I (fully online through huskyct, offered in every fall semester)

Formulation of finite elements methods for linear static analysis. Development of two and three dimensional continuum elements, axisymmetric elements, plate and shell elements, and heat transfer elements. Evaluation of basic modeling principles including convergence and element distortion. Applications using commercial finite element programs.

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CE 5166. Finite Elements II

Formulation of finite elements methods for modal and transient analysis. Development of implicit and explicit transient algorithms. Stability and accuracy analysis. Formulation of finite element methods for material and geometric non-linearity. Development of nonlinear solution algorithms. Applications using commercial finite element code

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