Linear Programming
Course Description
2024- Fall Semester
Linear Programming
Course Description
2024- Fall Semester
Course Objective
Linear programming is the fundamental form of the mathematical programming methodology. Central to the mathematical programming is the mathematical derivation, by which the properties and the algorithms of a mathematical optimization model were developed.
The course aims
To understand the role of linear programming in engineering design and its importance.
To introduce the significance of simplex theory and the concept of duality, decomposition etc. in a linear programming problem.
To improve the capability of logical reasoning and implementation of mathematical methods in a real problem.
Students Learning Outcomes (SLO)
Student having
Improved reasoning skills and developing linear programming models to address social/economic/engineering problems.
Improved knowledge on the practical application of linear programming.
Improved knowledge on using techniques like simplex method, duality, decomposition etc. to solve problems.
Improved ability to use mathematical methods in social/economics/ engineering problems.
Improved decision-making skills, through optimizing objectives on an environment, having constrained resources.
Time and Venue
Mondays 13:20-15:10 Wednesdays 13:20-14:10
Classroom:
Engineering Builidng I Room 904 (new classroom)
Webex Link for remote access (only valid upon request)
You need to download Webex before being able to access
使用視訊系統加入
25593433087@webex.com
使用會議號加入
2559 343 3087
Textbook
Introduction to Linear Optimization,
Dimitris Bertsimas and John N. Tsitsiklis, Athena Scientific, 1997
Linear Programming and Network Flows,
Mokhtar S. Bazaraa, John J. Jarvis, Hanif D. Sherali, Wiley, 4th Edition, 2009
Reference
Large Scale Linear and Integer Optimization: A Unified Approach
Richard Kipp Martin, Springer, 1999
Selected journal papers
Grading and Exams
4 Homework 15%
4 Exams 48%
4 Labs 24%
Group Presentation - reading assignment 13%
A+: 90 and above
A : 85-89 (round to the nearest integer)
A- : 80-84
B+: 77-79
B : 73-76
B- : 70-72 (a pass for grad students)
C+: 67-69
C : 63-66
C- : 60-62 (a pass for undergrads)
D: 50-59
F : 1~49
X: 0
Attendance Policy
No more than 3 times of absences. You will not have the chance to have the final-score adjustment at the end of the semester after 4 absences. (Official leaves, sick leaves, etc., require the official and doctor's proofs.)
Homework/Project Policy
No plagiarism (zero tolerance with more than three identical sentences). You will receive 0 once found.
Study group Policy
To enhance learning efficiency and effectivity, each students must enroll in a study group. Please discuss as a group before each homework due for at least 1 hour and take a photo. Attach the group photo in your homework submission and indicate the start and end time of the discussion. The discussion can be held online. The photo of an online study group discussion can be the screenshot of everyone's face. Please form a group with 3 people.
Faculty
Prof. Yu- Ching Lee
yclee@ie.nthu.edu.tw
Teaching Assistants
Sreerag Choorikkat (玖里克)
sreeragc1347@gmail.com
鄭百翔
ben100315@gmail.com
劉鎧華
kedward.liou@gmail.com
王玟方
ayoni0614@gmail.com
林佳穎
pp890206@gmail.com