Help

Course Information

CLASSICAL ANALYSIS (MATH 465)

Term: 2013-2014 Spring Semester

Faculty

Dr. Eric D. Bancroft

Office Hours

  • Start Date: Aug 13 2018 12:30PM
  • End Date: Aug 13 2018 1:30PM
  • Single Date:
  • Weekly Days: Thursday
  • Note:


Office Hours

  • Start Date: Aug 13 2018 2:30PM
  • End Date: Aug 13 2018 4:30PM
  • Single Date:
  • Weekly Days: Tuesday
  • Note:


Office Hours

  • Start Date: Aug 13 2018 8:30AM
  • End Date: Aug 13 2018 9:15AM
  • Single Date:
  • Weekly Days: Thursday
  • Note:


Office Hours

  • Start Date: Aug 13 2018 1:00AM
  • End Date: Aug 13 2018 1:00AM
  • Single Date:
  • Weekly Days: 0
  • Note: Fall 2018


Office Hours

  • Start Date: Aug 13 2018 9:50AM
  • End Date: Aug 13 2018 11:50AM
  • Single Date:
  • Weekly Days: Monday
  • Note:


Office Hours

  • Start Date: Aug 13 2018 10:05AM
  • End Date: Aug 13 2018 10:50AM
  • Single Date:
  • Weekly Days: Thursday
  • Note:


Office Hours

  • Start Date: Aug 13 2018 8:25PM
  • End Date: Aug 13 2018 9:25PM
  • Single Date:
  • Weekly Days: Wednesday
  • Note:


Office Hours

  • Start Date: Aug 13 2018 1:00PM
  • End Date: Aug 13 2018 1:50PM
  • Single Date:
  • Weekly Days: Monday Wednesday Friday
  • Note:


Office Hours

  • Start Date: Aug 13 2018 10:20AM
  • End Date: Aug 13 2018 11:50AM
  • Single Date:
  • Weekly Days: Friday
  • Note:


Office Hours

  • Start Date: Aug 13 2018 3:00PM
  • End Date: Aug 13 2018 4:00PM
  • Single Date:
  • Weekly Days: Friday
  • Note: The Friday 3-4pm hour may be reserved for Senior Seminar research meetings.


Department:

Department

Mathematics

Contact information:

Campus box number

3121

Contact information:

Web page


Contact information:

Correct office phone number

724-458-3844

Contact information:

Office

HAL 213B

Schedule

Mon-Wed-Fri, 9:00 AM - 9:50 AM (1/20/2014 - 5/13/2014) Location: MAIN STEM 160B

Description

MATH 465. CLASSICAL ANALYSIS. This course is an introduction to real analysis and includes a rigorous treatment of the structure of the real number system; sequences; limits; continuity; uniform continuity; open and closed sets; compact sets; differentiation; the Riemann integral; and possibly topics from infinite series; sequences and series of functions; pointwise and uniform convergence; and possibly generalizations to n-dimensional or metric spaces. Prerequisites: Mathematics 210 or 213, and Mathematics 261. Semester course, three hours.