Calculating Siegel Modular Forms
Additional Funding Sources
The project was supported by a University of Idaho Summer Undergraduate Research Fellowship made possible by a 2017-2018 Undergraduate Research Grant from the Higher Education Research Council/Idaho State Board of Education
Abstract
Siegel modular forms are intricate mathematical functions with unique properties. They appear in many places, such as physics, number theory, and geometry. The aim of this project was to create a code base for calculating Siegel modular forms. This process involves theoretically sorting infinite sets of equations into a finite number of smaller sets by identifying common properties. This code will eventually be used to verify examples of important conjectures in number theory.
Calculating Siegel Modular Forms
Siegel modular forms are intricate mathematical functions with unique properties. They appear in many places, such as physics, number theory, and geometry. The aim of this project was to create a code base for calculating Siegel modular forms. This process involves theoretically sorting infinite sets of equations into a finite number of smaller sets by identifying common properties. This code will eventually be used to verify examples of important conjectures in number theory.
Comments
W60