activity
20172025
most citedOn basic and Bass quaternion orders

11 citations · 13 across the 6 of their papers we have counts for

collaborators

7 papers

math.RA2025

Symmetry groups of origami structures

Sara Chari, Andrew Quinn Macauley

Origami is the art of folding paper into various patterns without cutting or tearing the paper. By viewing the paper as the complex plane, we iteratively compute and record all int…

math.NT2025

Unit lattices of -quartic number fields with signature

Sergio Ricardo Zapata Ceballos, Sara Chari, Erik Holmes +5

There has been a recent surge of interest on distributions of shapes of unit lattices in number fields, due to both their applications to number theory and the lack of known result…

math.RA2021

Higher dimensional origami constructions

Deveena R. Banerjee, Sara Chari, Adriana Salerno

Origami is an ancient art that continues to yield both artistic and scientific insights to this day. In 2012, Buhler, Butler, de Launey, and Graham extended these ideas even furthe…

math.NT2019

Metacommutation of primes in Eichler orders

Angelica Babei, Sara Chari

In this article, we study the metacommutation problem in locally Eichler orders. From this arises a permutation of the set of locally principal left ideals of a given prime reduced…

math.RA2019★ 11 cited

On basic and Bass quaternion orders

Sara Chari, Daniel Smertnig, John Voight

A quaternion order O over a Dedekind domain R is Bass if every R-superorder is Gorenstein, and O is basic if it contains an integrally closed quadratic R-order. In this article, we…

math.RA2018★ 1 cited

Metacommutation in Central Simple Algebras

Sara Chari

In a quaternion order of class number one, an element can be factored in multiple ways depending on the order of the factorization of its reduced norm. The fact that multiplication…

math.CA2017★ 1 cited

Measurable Riemannian structure on higher dimensional harmonic Sierpinski gaskets

Sara Chari, Joshua Frisch, Daniel J. Kelleher +1

We prove existence of a measurable Riemannian structure on higher-dimensional harmonic Sierpinski gasket fractals and deduce Gaussian heat kernel bounds in the geodesic metric. Our…