Spring 2011. MATH5341. Section 001.
Luan Thach Hoang
Office: MA 234. Phone: (806) 742-2580 Ext 232. Fax: (806) 742-1112
Email address: email@example.com
Office hours: MWF 3:00 pm - 4:00 pm
Classroom and Time: MA 011, MWF 2:00 pm - 2:50 pm.
Text: A course in Functional Analysis, 2nd edition by John B. Conway, published by Springer.
Supplementary texts: Functional Analysis, by W. Rudin, published by McGraw-Hill; Functional Analysis, by K. Yosida, published by Springer.
Course Description: Linear operators on a Banach space and spectral theory, normal operators on Hilbert space, unbounded operators, Fredholm theory, and applications.
Course Outline: Selected topics among the following:
Expected Learning Outcomes: Bounded operators on Banach and Hilbert spaces and their spectral theories, Fredhom theory, unbounded operators, and applications.
Methods of Assessment of Learning Outcomes: Assessment of the learning outcomes will be achieved through homework assignments, two midterm exams, and a final exam.
Grading policy: Homework will be assigned weekly and will count for 30% of the grade. There will be two midterm exams in class, each will count for 20% of the grade. The final exam will count for 30% of the grade. All in-class exams are closed-book. No make-up exams are given unless legitimate documents for excuses are presented to the instructor at least a week in advance. Grading Scale: A: 90%-100%, B: 80%-89%, C: 70%-79%, D: 60%-69%, F: below 60%.
Attendance Policy: Students are expected to attend every class and are responsible for all information given in class.
Midterm 1: Friday, February 18.
Midterm 2: Friday, April 8.
FINAL EXAM: Monday, May 9, 4:30 p.m. - 7:00 p.m., Room MA 011.
Academic Misconduct: Academic dishonesty is intolerable and will be punished to the full extent allowed by the University policy.
Civility in the Classroom: Students are expected to assist in maintaining a classroom environment that is conducive to learning.
Students with Disabilities: Any student who because of a disability may require special arrangements in order to meet course requirements should contact the instructor as soon as possible. "I would appreciate hearing from anyone who has a disability that may require special accommodations. I am sure we can work out whatever arrangements are necessary. Please see me during my office hours."
NOTE: When needed, the instructor will communicate with the students using their TTU email addresses. At the beginning of the semester, the instructor will send out a message to confirm the students' email addresses.