activity
20182021
most citedSets Arising as Minimal Additive Complements in the Integers

2 citations · 4 across the 3 of their papers we have counts for

collaborators

6 papers

math.PR20212 cited

Distribution of Eigenvalues of Matrix Ensembles arising from Wigner and Palindromic Toeplitz Blocks

Keller Blackwell, Neelima Borade, Arup Bose +7

Random Matrix Theory (RMT) has successfully modeled diverse systems, from energy levels of heavy nuclei to zeros of -functions; this correspondence has allowed RMT to successful…

math.CO20202 cited

Sets Arising as Minimal Additive Complements in the Integers

Amanda Burcroff, Noah Luntzlara

A subset of an abelian group is a minimal additive complement to if and if for any proper subset . In this paper,…

math.PR2019

Recurrence Relations and Benford's Law

Madeleine Farris, Noah Luntzlara, Steven J. Miller +2

There are now many theoretical explanations for why Benford's law of digit bias surfaces in so many diverse fields and data sets. After briefly reviewing some of these, we discuss…

math.PR2019

Distribution of Eigenvalues of Random Real Symmetric Block Matrices

Keller Blackwell, Neelima Borade, Charles Devlin VI +5

Random Matrix Theory (RMT) has successfully modeled diverse systems, from energy levels of heavy nuclei to zeros of -functions. Many statistics in one can be interpreted in term…

math.NT2018

Generalizations of a Curious Family of MSTD Sets Hidden By Interior Blocks

Hung Viet Chu, Noah Luntzlara, Steven J. Miller +1

A set is MSTD (more-sum-than-difference) or sum-dominant if , and is RSD (restricted-sum dominant) if , where is the set of sums of…

math.NT2018

Infinite Families of Partitions into MSTD Subsets

Hung Viet Chu, Noah Luntzlara, Steven J. Miller +1

A set is MSTD (more-sum-than-difference) if . Though MSTD sets are rare, Martin and O'Bryant proved that there exists a positive constant lower bound for the propo…