READ ME --> This is a "vanilla plain" jqModal window. Behavior and appeareance extend far beyond this. The demonstrations on this page will show off a few possibilites. I recommend walking through each one to get an understanding of jqModal before using it.

You can view the sourcecode of examples by clicking the Javascript, CSS, and HTML tabs. Be sure to checkout the documentation too!

NOTE; You can close windows by clicking the tinted background known as the "overlay". Clicking the overlay will have no effect if the "modal" parameter is passed, or if the overlay is disabled.

Infomation of Course

Program Bachelor [학사과정] Course Type Major Required [ 전공필수 ]
Course Code 39.205 Course No CBE205
Section English English
L:L:C(AU) 3:0:3.0(0) Exam time
- Tue: 09:00~11:45
Course Title Chemical and Biomolecular Engineering Analysis [ 생화공해석 ]
Class time
Tue: 09:00~10:30 / (W1-3)Dept. of Chemical & Biomolecular Engineering [ (W1-3)생명화학공학과 ] (2122)
Thu: 09:00~10:30 / (W1-3)Dept. of Chemical & Biomolecular Engineering [ (W1-3)생명화학공학과 ] (2122)

Information of Professor

Name 임성갑(Im, Sung Gap)
Department 생명화학공학과(Department of Chemical and Biomolecular Engineering)
Phone 042-350-3936

Education4.0 Q

Teaching Style Lecture 100%
Education4.0 Q N

Plan of Lecture

Syllabus File
Syllabus URL
Summary of Lecture This class is an introductory course for basic mathematical analysis in various chemical engineering problems. Idealization of processes by differential balances are broadly applied to many chemical engineering problems, such as reaction kinetics in chemical reactors, reactant/product flow behavior in the process pipeline, heating/cooling of the system, separation/purification process of product mixture, and the control/optimization of the chemical engineering processes. For better understanding, proper assumptions with reasonable physical grounds simplify problems and allow insights for the analysis of chemical engineering problems. In this course, we introduce some basic mathematical skills to deal with process models. The course starts with classical methods for solving ordinary differential equations (ODE), followed by introducing how to deal with partial differential equations (PDE). We basically give emphasis to how to obtain analytical solutions of the chemical engineering problems. However, the approximation of an actual situation cannot always lead to analytical solutions and we deal with elementary numerical methods, too. We are trying to include various chemical engineering problems as many as possible in order for the students to understand why mathematical analysis is important in chemical engineering.
Material for Teaching - Main textbook: Advanced Engineering Mathematics by Dennis G. Zill & Warren S. Wright, 4th edition.
Applied Mathematics for Chemical Engineers (Wiley Series in Chemical Engineering) by Richard G. Rice and Duong D. Do
Evaluation Criteria Mid-term (30%), Final term (40%), Homework (20%), attendance (10%)
Lecture Schedule Ch 0. Introduction of the class
Ch 1. How to solve 1st order Ordinary differential equations (ODE): Linear vs Non-linear; Initial value problem (IVP);
Ch 2. Higher-order Differential Equations: Homogeneous vs non-homogeneous. Linear ODE: Initial value problem (IVP) vs Boundary value problem (BVP).
Ch 3. Series Solutions: Power series. Special functions: Bessel functions and Legendre Functions.
Ch 4. Sturm-Liouville Problem & Orthogonal functions. Fourier series.
Ch 5. How to solve Partial Differential Equations (PDE); Separation of Variables; Combination of Variables with exemplar PDE-BVP’s: heat equation, wave equation, and Laplace equation.
Ch 6. PDE's in Cylindrical and Spherical Coordinates; Fourier-Bessel and Fourier-Legendre functions
Ch 7. Laplace Transform (LT): LT & Inverse LT; How to solve ODE by use of LT. Integral Transform for PDE's: Laplace Transform
Ch. 8. Linear Algebra: Matrix, eigenvalue problem, Gauss elimination.
Ch 9. Numerical solutions: Euler Method; Runge-Kutta Method; Higher-order equations & systems
Memo Non-real -time distance class video clips (KLMS) will also be offered together with the off-line class.