Office: Room 179, 25 University Avenue
|Office:||Room 179, 25 University Avenue|
Department of Mathematics
Room 101, 25 University Avenue
West Chester University
West Chester, PA 19383
My Curriculum Vitae: PDF
Geremías Polanco, Nancy Wyshinski and I organized a special session on continued fractions at the 2017 Joint Meetings in Atlanta.
Nancy and I also organized previous special session on continued fractions at the following meetings:
Pictures from the special session in San Antonio, and abstracts of the talks.
Schedule of the Phoenix special session.
My present interests are in the area of basic hypergeometric series and related areas, such as integer partitions.
I am currently also working on various problems related to continued fractions.
I have also investigated various convergence problems for q-continued fractions, and I and my thesis adviser, Douglas Bowman, recently partially settled a long-standing open problem on the convergence of the Rogers-Ramanujan continued fraction on the unit circle.
I am also interested in the problem of finding the regular continued fraction expansion of a number expressed in some other form (for example, as an infinite series or infinite product) and finding numbers with predictable patterns in their regular continued fraction expansions.
Another area of interest is the evaluation of polynomial continued fractions.
I am also interested in various problems in the area of Diophantine equations.
My Research Statement (years out of date, and these days I am more interested in basic hypergeometric series and related areas such as integer partitions, but I am leaving it here since I have nothing more current to replace it with): DVI PS PDF
My publications list on MathSciNet.
|Course #||Course Name|
|MAT 151-01 (6238)||Intro Discrete Math (Lecture)|
|MAT 151-02 (1984)||Intro Discrete Math (Lecture)|
|MAT 411-01 (2018)||Undergraduate Algebra I (Lecture)|
|MAT 515-01 (8082)||Graduate Algebra I (Lecture)|
Students can access course information through D2L.
Note that the preprint version of papers on this page will differ to some extent from the version which eventually appeared in print.