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Dive into the research topics where Jerry Shurman is active.

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Featured researches published by Jerry Shurman.


American Mathematical Monthly | 2005

Geometry and Number Theory on Clovers

David A. Cox; Jerry Shurman

1. INTRODUCTION. In 1826 Abel discovered that the lemniscate, the curve (x 2 + y 2) 2 = x 2 − y 2 pictured in Figure 1, can be divided into n arcs of equal length by straightedge and compass if and only if n is a power of 2 times a product of distinct Fermat primes [1, p. 314]. By an earlier theorem of Gauss, these are exactly the values of n for which a regular n-gon is constructible by straightedge and compass or, equivalently, the values of n for which the circle can be divided into n arcs of equal length.


International Journal of Number Theory | 2017

Siegel paramodular forms of weight 2 and squarefree level

Cris Poor; Jerry Shurman; David S. Yuen

We compute the space


Mathematics of Computation | 2017

Using Katsurada’s determination of the Eisenstein series to compute Siegel eigenforms

Oliver D. King; Cris Poor; Jerry Shurman; David S. Yuen

S_2(K(N))


Archive | 2016

Inverse and Implicit Functions

Jerry Shurman

of weight


Archive | 2016

Linear Mappings and Their Matrices

Jerry Shurman

2


Archive | 2016

Results from One-Variable Calculus

Jerry Shurman

Siegel paramodular cusp forms of squarefree level


Archive | 2016

Approximation by Smooth Functions

Jerry Shurman

N<300


Archive | 2016

Integration of Differential Forms

Jerry Shurman

. In conformance with the paramodular conjecture of A. Brumer and K. Kramer, the space is only the additive (Gritsenko) lift space of the Jacobi cusp form space


Archive | 2005

The Eichler–Shimura Relation and L-functions

Fred Diamond; Jerry Shurman

J_{2,N}^{\text{cusp}}


Archive | 2005

Modular Curves as Algebraic Curves

Fred Diamond; Jerry Shurman

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Oliver D. King

University of Massachusetts Medical School

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