2022-Fall Nonlinear Programming (IMEN763-01) The course syllabus

1.Course Information

Course No. IMEN763 Section 01 Credit 3.00
Category Major elective Course Type Classroom Course prerequisites
Postechian Core Competence
Hours MON, WED / 14:00 ~ 15:15 / Science BldgⅣ[407]Lecture Room Grading Scale G

2. Instructor Information

Ko Young Myoung Name Ko Young Myoung Department Dept. of Industrial & Management Eng.
Email address youngko@postech.ac.kr Homepage HTTP://www.lstlab.org
Office 확률시스템 연구실 Office Phone 279-2373
Office Hours

3. Course Objectives

The objective of this course is to give graduate students introduction to nonlinear programming (specifically focusing on convex optimization). Students are expected to have proper knowledge in linear algebra, calculus, linear programming and other basic OR techniques which are normally expected to be covered in the undergraduate operations research curriculum.

4. Prerequisites & require

MATH110 Calculus, MATH112 Applied Linear Algebra, IMEN261 Introduction to Operations Research or equivalent

5. Grading

Attendance 10%, Homework 0%, Midterm 40%, Final 50%

6. Course Materials

Title Author Publisher Publication
Year/Edition
ISBN
Convex Optimization Boyd, S. and Vandenberghe, L 2004

7. Course References

Bertsekas, D. P. Nonlinear programming, 2nd edition, 1999
Chong, E. K. P. and Zak, S. H., An Introduction to Optimization, 2nd edition, 2004
Bazaraa, M. S., Sherali, H. D., Shetty, C. M., Nonlinear Programming Theory and Algorithms, 3rd edition, 2006

8. Course Plan

Week 1-8 Chapter 1-5: Theory on Convex Optimization

Week 9-11 Chapter 7-8: Statistical estimation, Geometric problems

Week 12-13 Chapter 10: Unconstrained Optimization

Week 14-16 Chapter 11: Constrained Optimization

9. Course Operation

Roughly, homework assignments will be assigned when a chapter finishes. They are not collected. The problems in them are for students’ practice, and some of them will appear in the midterm and the final exams.

There will be two exams for this course. Exams may or may not be cumulative. A university excused absence is required to make up a missed exam and arrangements should be made prior to the testing day. Other instructions regarding exams will be given in class.

Academic integrity is one of the most important aspects in education. Violating academic integrity will NOT be allowed in any case and result in failure (F grade) in this course.

10. How to Teach & Remark

11. Supports for Students with a Disability

- Taking Course: interpreting services (for hearing impairment), Mobility and preferential seating assistances (for developmental disability), Note taking(for all kinds of disabilities) and etc.

- Taking Exam: Extended exam period (for all kinds of disabilities, if needed), Magnified exam papers (for sight disability), and etc.

- Please contact Center for Students with Disabilities (279-2434) for additional assistance