activity
20032026
most citedCalculus on the Sierpinski Gasket I: Polynomials, Exponentials and Power Series

34 citations · 34 across the 6 of their papers we have counts for

collaborators

9 papers

cs.DM2026

Maximal Linear Arrangement is NP complete on Bipartite Graphs

Aparna Das, Jonathan Needleman

The linear arrangement of a simple graph is a bijective labeling of the vertices of to the set . The maximum linear arrangement ($\texttt{maxL…

math.NT2026

Consecutive Cycle Sums

Jessica Marotti, Jonathan Needleman

Consider placing the numbers consecutively around an -cycle. We ask for a given , which numbers can be written as a sum of consecutive numbers on the -c…

math.CO2018

Non-magic Hypergraphs

Benjamin Ellis, David A. Nash, Jonathan Needleman +1

This article studies a generalization of magic squares to -uniform hypergraphs. In traditional magic squares the entries come from the natural numbers. A magic labeling of the v…

math.CO2017

On Central-Peripheral Appendage Numbers of Uniform Central Graphs

Sul-Young Choi, Jonathan Needleman

In a uniform central graph (UCG) the eccentric verticies of a central vertex is the same for all central verticies. This collection of eccentric verticies is the centered periphery…

math.HO2015

10 Questions about Boggle Logic Puzzles

Jonathan Needleman

Boggle logic puzzles are based on the popular word game Boggle, where you are given list of words, and your goal is to recreate a Boggle board. In this paper we give an overview of…

math.CO2015

When are finite projective planes magic?

David Nash, Jonathan Needleman

This article studies a generalization of magic squares to finite projective planes. In traditional magic squares the entries come from the natural numbers. This does not work for f…