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20172026
most citedQuasi-vertex-transitive Maps on the Plane

6 citations · 6 across the 7 of their papers we have counts for

collaborators

7 papers

math.CO2026

Unboundedness of the Heesch Number for Hyperbolic Convex Monotiles

Arun Maiti

A homogeneous (also known as semi-regular) tiling is an edge-to-edge tiling by regular polygons in which every vertex has the same cyclic type. We resolve the Heesch problem in the…

math.AT2023

The mod-2 cohomology groups of low-dimensional unordered flag manifolds and Auerbach bases

Lorenzo Guerra, Santanil Jana, Arun Maiti

Unordered flag manifolds are the manifolds of unordered -tuple of mutually orthogonal lines in . In this paper, we develop some basic tools to compute the mod-…

math.CO2023

The Domino Problem of the Hyperbolic Plane for Regular Polygons

Arun Maiti

We provide a definitive classification of all finite sets of regular polygons that admit a tiling of the hyperbolic plane, thereby establishing the decidability of the Domino Probl…

math.FA2023

Auerbach bases of real spaces

Arun Maiti, Debmalya Sain

We study Auerbach bases of the space , and in particular, prove that has only finitely many Auerbach bases for and . An explicit one-paramet…

math.GT2019★ 6 cited

Quasi-vertex-transitive Maps on the Plane

Arun Maiti

Quasi-vertex-transitive maps are the homogeneous maps on the plane with finitely many vertex orbits under the action of their automorphism groups. We show that there exist quasi-ve…

math.DG2019

Some computations in string topology

Arun Maiti

In this paper, we discuss Hochschild chain models for some of the string topology operations. We use these models to simplify the proofs and computations of some of the results in…

math.DG2017

A Morse theoretic description of the Goresky-Hingston product

Arun Maiti

The Goresky-Hingston coproduct was first introduced by D. Sullivan and later extended by M. Goresky and N. Hingston. In this article we give a Morse theoretic description of the co…