2 citations · 4 across the 5 of their papers we have counts for
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A class of maps on the torus and their vertex orbits
Marbarisha M. Kharkongor, Dipendu Maity
A tiling (edge-to-edge) of the plane is a family of tiles that cover the plane without gaps or overlaps. Vertex figure of a vertex in a tiling to be the union of all edges incident…
2-uniform covers of -semiequivelar toroidal maps
Dipendu Maity
If every vertex in a map has one out of two face-cycle types, then the map is said to be -semiequivelar. A 2-uniform tiling is an edge-to-edge tiling of regular polygons having…
Dihedral and cyclic symmetric maps on surfaces
Marbarisha M. Kharkongor, Debashis Bhowmik, Dipendu Maity
If the face\mbox{-}cycles at all the vertices in a map are of the same type, then the map is said to be a semi-equivelar map. Automorphism (symmetry) of a map can be thought of as…
New Classes of Quantum Codes Associated with Surface Maps
Debashis Bhowmik, Dipendu Maity, Bhanu Pratap Yadav +1
If the cyclic sequences of {face types} {at} all vertices in a map are the same, then the map is said to be a semi-equivelar map. In particular, a semi-equivelar map is equivelar i…
Semi-equivelar maps on the surface of Euler genus 3
Debashis Bhowmik, Dipendu Maity, Ashish Kumar Upadhyay +1
If the cyclic sequence of faces for all the vertices in a map are of same type, then the map is said to be a semi-equivelar map. In this article, we classify all the types of semi-…
Semi-equivelar maps on the torus are Archimedean
Basudeb Datta, Dipendu Maity
If the face-cycles at all the vertices in a map on a surface are of same type then the map is called semi-equivelar. There are eleven types of Archimedean tilings on the plane. All…