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Featured researches published by Christopher Storm.


Archive | 2011

Student Surveys: What Do They Think?

Holly Zullo; Kelly Cline; Mark Parker; Ron Buckmire; John George; Katharine Gurski; Jakob Juul Larsen; Blake Mellor; Jack Oberweiser; Dennis Peterson; Richard Spindler; Ann Stewart; Christopher Storm

Many individual faculty have surveyed their students about classroom voting, and they generally report positive results. How robust are these results across a wide variety of students, campuses, instructors, and courses? In this study, a total of 513 students in 26 classes were surveyed regarding the use of classroom voting in their classes. (See Appendix A for the survey form.) Fourteen instructors from ten different schools participated. The classes surveyed were primarily freshman and sophomore level courses in calculus, multivariable calculus, linear algebra, and differential equations. While several questions show the variation in response that one might expect, other questions generate consistent results, showing that student opinion in these areas is uniform across many variables.


Discrete Mathematics | 2011

An iterative construction of isospectral digraphs

Christopher Storm

Recently, Storm used generating functions to provide a proof that an infinite family of graphs constructed by Cooper have the same Ihara zeta function. Here, we generalize the construction of that infinite family of graphs to a directed graph construction. A similar generating function proof technique applies, and we exhibit conditions under which our digraphs have the same spectra with respect to the adjacency matrix.


PRIMUS | 2018

Classroom Voting Questions to Stimulate Discussions in Precalculus.

Kelly Cline; Holly Zullo; David A. Huckaby; Christopher Storm; Ann Stewart

Abstract Classroom voting can be an effective way to stimulate student discussions. In this pedagogy, the instructor poses a multiple-choice question to the class, and then allows a few minutes for consideration and small-group discussion before students vote, either with clickers, cell phones, or a non-electronic method. After the vote the instructor guides a class-wide discussion. Here we report on a study of precalculus voting questions that includes data from 25 classes taught by eight instructors at five institutions over the course of 7 years. The goal of this study is to explore ways of identifying the questions most likely to provoke good student discussions. We recorded the percentage of each class voting for each option on each question posed, a total of 851 votes. We have 60 questions on which we recorded the results from at least five classes. We identified the five questions with the most widely dispersed votes, a method that has a history of being helpful in identifying good discussion questions. We present these five questions here, four of which we found to be examples of questions which are particularly good at stimulating student discussions. We include notes about how we used the questions in class.


Electronic Journal of Combinatorics | 2006

The Zeta Function of a Hypergraph

Christopher Storm


Involve, A Journal of Mathematics | 2008

The coefficients of the Ihara zeta function

Geoffrey Scott; Christopher Storm


Linear Algebra and its Applications | 2013

Enumeration of graphs with the same Ihara zeta function

A. Setyadi; Christopher Storm


Journal of Graph Theory | 2010

Constructing isospectral non-isomorphic digraphs from hypergraphs

Barry Balof; Christopher Storm


Electronic Journal of Combinatorics | 2010

An Infinite Family of Graphs with the Same Ihara Zeta Function

Christopher Storm


Journal of humanistic mathematics | 2015

How Can Mathematics Students Learn to Play

Christopher Storm; Holly Zullo


Journal of humanistic mathematics | 2014

Promoting Active Studying: The Study Challenge

Christopher Storm; Salvatore J. Petrilli; Susan Petry

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Mark Parker

Eastern Oregon University

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