11 citations · 15 across the 8 of their papers we have counts for
8 papers
Rankin-Cohen brackets of eigenforms and modular forms
Jeffrey Beyerl
We use Maeda's Conjecture to prove that the Rankin-Cohen bracket of an eigenform and any modular form is only an eigenform when forced to be because of the dimensions of the underl…
Stability of Critical p-Improper Interval Graphs
Jeffrey Beyerl
A -improper interval graph is an interval graph that has an interval representation in which no interval contains more than other intervals. A critical -improper interval…
Counting Graph Homomorphisms Involving Complete Graphs
Jeffrey Beyerl, Cameron Sharpe
In the branch of mathematics known as graph theory, graphs are considered as a set of points, called vertices, with connections between these points, called edges. The purpose of t…
Improper Interval Graphs and the Corresponding Minimal Forbidden Interval Subgraphs
Jeffrey J. Beyerl, Wayne Wallace
An interval graph is considered improper if and only if it has a representation such that an interval contains another interval. Previously these have been investigated in terms of…
Depth in Bingo Closure
Jeffrey Beyerl, J. Bowman Light, Robert E. Jamison
Bingo is played on a grid. Take the 25 squares to be the ground set of a closure system in which square is dependent on a set of squares iff completes a lin…
Interval Graphs with Containment Restrictions
Jeffrey Beyerl, Robert E. Jamison
An interval graph is proper iff it has a representation in which no interval contains another. Fred Roberts characterized the proper interval graphs as those containing no induced…
Products of Nearly Holomorphic Eigenforms
Jeffrey Beyerl, Kevin James, Catherine Trentacoste +1
We prove that the product of two nearly holomorphic Hecke eigenforms is again a Hecke eigenform for only finitely many choices of factors.
Pullbacks of Siegel Eisenstein Series and Weighted Averages of Critical -values
Nadine Amersi, Jeffrey Beyerl, Jim Brown +2
In this paper we obtain a weighted average formula for special values of -functions attached to normalized elliptic modular forms of weight and full level. These results are…