Rajan Puri - Teaching & Research

Wake Forest University (August 2019--May 2022)

MST 112 ( A, B & C), Calculus with Analytic Geometry II, Spring 2022
MST 111-I, Calculus with Analytic Geometry I, Spring 2022
MST 112 ( B & C), Calculus with Analytic Geometry II, Spring 2021 (Online)
MST 251 A, Ordinary Differential Equations, Spring 2021( Online), Fall 2021
MST 112 ( A, B, & C), Calculus with Analytic Geometry II, Fall 2020 (Online)
- - - - MST 112 Syllabus
      - Project Gini
MST 111 (K), Calculus with Analytic Geometry I, Fall 2020 (Online)
- - - - MST 111 Syllabus
STA 111-A , Elementary Probability and Statistics, Summer 2020 (Online)
- - - - STA 111 Syllabus
      - Office hours
MST 112 (C, D, &E) , Calculus with Analytic Geometry II , Spring 2020, Fall 2021

- - - MST 112 Syllabus
    - Office hours

MST 111 (E, F, & G), Calculus with Analytic Geometry I , Fall 2019

Learning platform and Useful Links

University of North Carolina at Charlotte ( August 2015 -- May 2019)

Course Instructor (class size: 40 students)

STAT 1220, Elements of Statistics Spring 2019
MATH 2120, Inter Applied Calculus Fall 2018
MATH 2164, Matrix and Linear Algebra Summer I 2018
MATH 1120, Calculus Spring 2018
MATH 2171, Differential Equations Fall 2017
MATH 1100, College Algebra Spring 2017 & Fall 2016

Teaching Assistant :

STAT 1222, Introduction of Statistics Summer II 2018
MATH 2171, Differential Equations Summer I 2016, 2017 & Summer II 2018
MATH 2241, Calculus III Summer I 2017
MATH 2242, Calculus IV Spring 2016
MATH 3171, Partial Differential Equations, Fall 2015

My research interests include the area of Partial Differential Equations(PDEs) and Mathematical Physics.

My Ph.D. advisor is Dr. Boris Vainberg. Under his advising, I studied exterior elliptic problems with coefficients stabilizing at infinity and presented three new results.

Computed beta critical, the critical value of the coupling constant that separates operators with a discrete spectrum and those without it.
Described the dependence of beta critical on the boundary condition and on the support of the potential.
Studied the discrete spectrum of a non-symmetric operator with the FKW boundary condition that appears in diffusion processes with traps.

Publications: Google Scholar

Recent Presentations:

AMS Special Session on Nonlinear Evolution Equations Stability and Long Time Behavior of Solutions, JMM 2022, Seattle, WA. January 7, 2022.
AMS Special session on Analysis of Nonlinear Evolution Equations, Spring Central Sectional Meeting, Purdue University, West Lafayette, IN. March 26-27, 2022.
Analysis Seminar, Wake Forest University, February 21 & 28, 2020.
Joint Mathematics Meeting 2020, Denver Colorado January 15-18, 2020.
Great Lakes Mathematical Physics Meeting 2019, Oberlin College, June 28-30, 2019.
Ohio River Analysis Meeting 2019, University of Cincinnati, March 30-31, 2019.
AMS Spring Southeastern Sectional Meeting, Auburn University, March 15-17, 2019.