Max Hlavacek

activity

20162026

most citedSummand minimality and asymptotic convergence of generalized Zeckendorf decompositions

9 citations · 9 across the 5 of their papers we have counts for

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Showing 2016Show all

4 papers · 1 filter

math.CO2016

Classification of crescent configurations

Rebecca F. Durst, Max Hlavacek, Chi Huynh +2

Let $n$ points be in crescent configurations in $R^{d}$ if they lie in general position in $R^{d}$ and determine $n - 1$ distinct distances, such that for every $1 \leq…

math-ph2016

Random Matrix Ensembles with Split Limiting Behavior

Paula Burkhardt, Peter Cohen, Jonathan Dewitt +6

We introduce a new family of $N \times N$ random real symmetric matrix ensembles, the $k$ -checkerboard matrices, whose limiting spectral measure has two components which can be dete…

math.NT2016★ 9 cited

Summand minimality and asymptotic convergence of generalized Zeckendorf decompositions

Katherine Cordwell, Max Hlavacek, Chi Huynh +3

Given a recurrence sequence $H$ , with $H_{n} = c_{1} H_{n - 1} + \dots + c_{t} H_{n - t}$ where $c_{i} \in N_{0}$ for all $i$ and $c_{1}, c_{t} \geq 1$ , the generalized Zeckendorf decomposi…

math.CO2016

A Decomposition of Parking Functions by Undesired Spaces

Melody Bruce, Michael Dougherty, Max Hlavacek +2

There is a well-known bijection between parking functions of a fixed length and maximal chains of the noncrossing partition lattice which we can use to associate to each set of par…