Spring 2021 MATH 461 Sections 0211, 0221, 0231
INSTRUCTOR:
Ruiwen Shu, Email: rshu@cscamm.umd.edu.
Office hours: 2:00pm-3:00pm TuTh (on Zoom), and by appointment.
Office hour link: https://umd.zoom.us/j/5108150194
LECTURE (all sections):
TuTh 12:30pm-1:45pm, use Zoom through ELMS
DISCUSSION:
section 0211: 1:00pm-1:50pm Monday
section 0221: 2:00pm-2:50pm Monday
section 0231: 3:00pm-3:50pm Monday
SYLLABUS: (updated on January 26, 2021)
TEXTBOOK:
Linear algebra and its applications, 6th Edition, by David C. Lay, Steven R. Lay and Judi J. McDonald
MATLAB tutorial: https://www.mathworks.com/learn/tutorials/matlab-onramp.html
LECTURE NOTES: (filename: date_section)
MATLAB PROJECTS:
Read the instruction in the file, and then do the problems. Those problems with a ‘star’ should be explained by words, based on the MATLAB output. After you have done all the problems in a script file ‘filename.m’, type the command publish(‘filename.m’,’pdf’) to create a PDF file. Submit the PDF file to ELMS.
Here is a sample of what the script file and the PDF file should look like:
The projects are a courtesy of Prof. Justin Wyss-Gallifent and Prof. Allan Yashinski. The problems are slightly modified from their original version.
Project 1 (due on Friday, Feb. 19):
Project 2 (due on Friday, Mar. 12):
Project 3 (due on Friday, Apr. 9):
HOMEWORK:
Homework 1 (due on Friday, Feb. 5): (when solving linear systems, you are suggested to use the row operations as we did in lectures)
sec1.1: 12, 14; sec1.2: 10, 12, 23;
Homework 2 (due on Friday, Feb. 12):
sec1.3: 10, 14, 16; sec1.4: 2, 4, 12; sec1.5: 12, 48
Homework 3 (due on Friday, Feb. 26):
sec1.7: 6, 8; sec1.8: 4, 10; sec2.1: 2, 9, 12
Homework 4 (due on Friday, Mar. 5):
sec2.2: 2, 8, 42, 43
Homework 5 (due on Friday, Mar. 26):
sec3.1: 2, 14, 38; sec3.2: 8, 24; sec3.3 12; sec4.1: 2, 6; sec4.2: 10; sec4.3: 4, 10
Homework 6 (due on Friday, Apr. 2):
sec4.4: 8, 14, 32; sec4.5: 6, 12 (only Nul and Col), 28, 30; sec4.6: 8
Homework 7 (due on Friday, Apr. 16):
sec5.2: 10, 12, 16, 18; sec5.3: 4, 8, 12, 14
Homework 8 (due on Friday, Apr. 23): (Here [T]_B is the matrix of T relative to the basis B. It is also called the B-matrix for T. In class, we introduced this concept but not this notation.)
sec5.4: 4, 8, 10; sec5.5: 2 (you only need to find an eigenvector for each eigenvalue), 8, 14
QUIZ/EXAM SOLUTIONS:
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Previous teaching:
At University of Maryland, College Park, as instructor:
Fall 2020~2021 Math 246 (Introduction to ODEs)
Spring 2019~2020 AMSC 460 (numerical methods)
Fall 2019~2020 AMSC 460 (numerical methods), 2 sections
Spring 2018~2019 Math 136 (calculus for life sciences)
Fall 2018~2019 Math 141 (calculus 2)
At University of Wisconsin-Madison, as teaching assistant:
Fall 2017~2018 Math 234 (calculus 3)
Fall 2016~2017 Math 222 (calculus 2)
Fall 2015~2016 Math 234 (calculus 3)
Spring 2014~2015 Math 221 (calculus 1)
Fall 2014~2015 Math 221 (calculus 1)
