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20152018
most citedA Generalization of Zeckendorf's Theorem via Circumscribed -gons

9 citations · 19 across the 6 of their papers we have counts for

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math.NT2018★ 6 cited

Lower-Order Biases Second Moments of Dirichlet Coefficients in Families of -Functions

Megumi Asada, Ryan Chen, Eva Fourakis +9

Let be a nontrivial one-parameter family of elliptic curves over , with , and consider the \te…

math.NT2016

Some Results in the Theory of Low-lying Zeros: Determining the 1-level density, identifying the group symmetry and the arithmetic of moments of Satake parameters

Blake Mackall, Steven J. Miller, Christina Rapti +5

While Random Matrix Theory has successfully modeled many quantities of families of L-functions, it frequently cannot see the family's arithmetic. In some situations this requires a…

math.NT2016

Subsets of free of 3-term geometric progressions

Megumi Asada, Eva Fourakis, Sarah Manski +3

Several recent papers have considered the Ramsey-theoretic problem of how large a subset of integers can be without containing any 3-term geometric progressions. This problem has a…

math.NT2015★ 4 cited

Individual Gap Measures from Generalized Zeckendorf Decompositions

Robert Dorward, Pari L. Ford, Eva Fourakis +3

Zeckendorf's theorem states that every positive integer can be uniquely decomposed as a sum of nonconsecutive Fibonacci numbers. The distribution of the number of summands converge…

math.NT2015★ 9 cited

A Generalization of Zeckendorf's Theorem via Circumscribed -gons

Robert Dorward, Pari L. Ford, Eva Fourakis +4

Zeckendorf's theorem states that every positive integer can be uniquely decomposed as a sum of nonconsecutive Fibonacci numbers, where the Fibonacci numbers satisfy $F_n=F_{n-1}+F_…