Work Experience
I. GENERAL INFORMATION
NAME: Jamal Teymouri, Ph.D.
NUMBER OF YEARS OF FULL TIME SERVICE AT SAINT ROSE: 34
DATE OF FIRST FULL TIME EMPLOYMENT: July 1991
CURRENT POSITION: Professor of Mathematics
Number of years of full time at State University of New York at Albany: 4
Position: Assistant Professor of Mathematics
II. EDUCATIONAL AND PROFESSIONAL EXPERIENCES
Ph.D. (Mathematics) 1988 State University of New York at Albany (S.U.N.Y.A)
Dissertation Title: Solutions to the Word and Conjugacy Problems in Semigroups Satisfying Small Cancellation,
Dissertation Adviser: Dr. Richard Goldstein
MS (Mathematics) 1985 State University of New York at Albany
BS (Mathematics) 1983 State University of New York at Albany
II. AREAS OF SPECIALIZATION:
Algebraic Topology, Combinatorial Group Theory, Complex Analysis, Linear
programming and Game Theory, Actuarial Science.
III. PROFESSIONAL SOCIETIES:
American Mathematical Society
The American Mathematical Monthly
The Semigroup Forum Society by Springer-Verlag
IV. COURSES TAUGHT:
Linear Programming and Game Theory, Linear Algebra, Basic Analysis,
ComplexAnalysis, Three semesters Calculus courses, Differential Equation, Numerical
Analysis, Abstract Algebra, Basic Statistics, Finite Mathematics, Foundations of math
and Actuarial Science.
AREAS OF RESEARCH INTEREST:
1. General Groups and Semigroup:
Adjan’s and its conjugacy under certain circumstances
the natural homomorphism from a semigroup into a group being injective. Conjugacy
being preserved and reflected by the natural homomorphism for any semigroups.
2. Two Cancellative Commutative Congruenceswith its Group Diagram.
Using groupdiagrams in Euclidean plane to demonstrate how equality in a semigroup that inside a group share the same presentation. Introducing a conjugacy equivalence relation in
semigroups. Examining the geometry of annular group diagrams in the plane, and see
their equivalence relation mirrors conjugacy.
3. Groups on R-trees. Questions concerning of which groups act freely on R-trees.
Special classes of group, namely those that are amalgamated free product where the
amalgamating subgroup is finite cyclic. A surface group where the group is isomorphic to the fundamental group of a closed possibly non-orientable surface.
CREATIVE CONTRIBUTION TO TEACHING:
Preparation of extensive course handout materials in College Algebra course at the
College of Saint Rose in furthering the results of the publication of the text.
Preparation of extensive course handout materials in the sequence of Calculus for threesemester course at the College of Saint Rose in furthering the results of the publication of the text.
Use of standard mathematics test questions in furthering the solutions to the Actuarial
exams in general mathematics. The questions are used to prepare students for a
comprehensive field test at the end of the course. Furthering a publication of a book in
Actuarial with the approval of the society by using their previous test questions and samples.
Preparation of extensive course handout materials in Differential Calculus at the College
of Saint Rose in furthering the results of the publication of the text.
Preparation of extensive course handout materials in Integral Calculus at the College of
Saint Rose in furthering the results of the publication of the text.
Preparation of extensive course handout materials in Multivariable Calculus at the
College of Saint Rose in furthering the results of the publication of the text.
Preparation of extensive course handout materials in elementary Statistics at the College
of Saint Rose in furthering the results of the publication of the text.
Preparation of extensive course handout materials in Algebra & Trigonometry at the
College in furthering the results of the publication of the text.
About Dr. Jamal Teymouri
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contact: jteymour@nycap.rr.com
+1 (518)248-9937
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