Current and Upcoming Courses:

Contact Info:

**Current Course info and syllabus can be found in CANVAS and also UH ACCESS

 Tentative 2025 - 2026 Schedule:

Summer 2025:

                Math 2414 - Calculus 2, Session 4

Fall 2025:

                Math 2414 -  Calculus 2

                Math 2305 - Discrete Math

 

Spring 2026:

                Math 2312 - Precalculus (mini session)

                Math 2413 - Calculus 1

                Math 2414 - Calculus 2

                Math 3379 - Intro to Higher Geometry

 

 

 


NOTE:  for those taking an asynchronous class with me- this does not mean "go at your own pace"  the course has set due dates just like the on campus course -- the idea is to give you the flexibility as to when you watch the lecture videos and go to online office hours.  The testing for the online course IS ON CAMPUS unless you are out of the Houston area by more than 100  miles -- then you will need this information to set up your proctoring site:

National College Testing Association:  Interactive Map (memberclicks.net)


For Course Materials -- please see below.

Students participating in CTAP have no purchases needed for this course.  However, the following resources are needed:
CANVAS:  http://www.canvas.uh.edu
CCS:  https://ccs.casa.uh.edu/
TEAMS:  Sign-in to Microsoft Teams - University of Houston (uh.edu)
Updated: April 2025

 

Jennifer J. May, Ph.D.

Instructional Assistant Professor
Assistant Director of Graduate Studies

Director of GS:  Dr. Alan Haynes

 

Department of Mathematics

University of Houston

4800 Calhoun Rd

Houston, Texas 77204

 

Office:  218B PGH

 

Email:  jrmay at uh.edu

 (limited response during summer / winter hours, thank you for your patience)

Office Hours:

See CANVAS for updated hours

 UH logo

Tutoring Resources:

Professional Involvement:

 LAUNCH

CASA

SEP Tutoring

SEP WORKSHOPS

Instructor's Office Time

Meet our Graduate Students 

UH AMS

UH AWM

UH Dynamical Systems Seminar

UH Analysis Seminar

Research Interests and Resources:
Dissertation Title:  Geometric Conditions for the Recovery of Sparse Signals on Graphs from Measurements Generated with Heat Kernels
PrePrint: [2305.02635] Deconvolution on graphs via linear programming (arxiv.org)

Resources for those interested:   Xiaowen Dong - Resources (mit.edu)