In this note we show how the semi-regular tessellations can be enumerated. We describe only the approach and give a partial solution. First we recall the definition: A semi-regular tessellation is ailing of the plane with regular polygons of two or more kinds, such that the polygons with a given number of sides are congruent copies of one another, and the pattern of placement of the polygons is the same at every vertex of the tessellation
To this day, most articles on cellular automata (CA) employ regular tessellations of R-n, notwithsta...
We show how to count tilings of Aztec diamonds and hexagons with defects using determinants. In seve...
We prove that any irreducible triangulation on n vertices has O (4:6807n ) regular edge labeling,s a...
In my earlier two articles on Tessellations – Covering the Plane with Repeated Patterns Parts I and ...
A polyhedron (3-dimensional polytope) is defined as a tessellation polyhedron if it possesses a net ...
This paper studies stationary tessellations and tilings of the plane in which all cells are convex p...
Tessellation designs composed from tiles in periodic space fillings are considered. An efficient alg...
We revisit the problem of enumeration of vertex-tricolored planar random triangulations solved in [N...
An isohedral tiling is a tiling of congruent polygons that are also transitive, which is to say the ...
In this work we consider tessellations (or tilings) of the hyperbolic plane by copies of a semi-regu...
For any given regular {p, q} tessellation in the hyperbolic plane, we compute the number of vertices...
The thesis represents a collection of solved problems concerned with covering planar shapes (mostly ...
An algorithm for quasi-regular hexagon tessellation of uniformly distributed points is presented. At...
AbstractFor any given regular {p,q} tessellation in the hyperbolic plane, we compute the number of v...
AbstractWe give a classification of all equivelar polyhedral maps on the torus. In particular, we cl...
To this day, most articles on cellular automata (CA) employ regular tessellations of R-n, notwithsta...
We show how to count tilings of Aztec diamonds and hexagons with defects using determinants. In seve...
We prove that any irreducible triangulation on n vertices has O (4:6807n ) regular edge labeling,s a...
In my earlier two articles on Tessellations – Covering the Plane with Repeated Patterns Parts I and ...
A polyhedron (3-dimensional polytope) is defined as a tessellation polyhedron if it possesses a net ...
This paper studies stationary tessellations and tilings of the plane in which all cells are convex p...
Tessellation designs composed from tiles in periodic space fillings are considered. An efficient alg...
We revisit the problem of enumeration of vertex-tricolored planar random triangulations solved in [N...
An isohedral tiling is a tiling of congruent polygons that are also transitive, which is to say the ...
In this work we consider tessellations (or tilings) of the hyperbolic plane by copies of a semi-regu...
For any given regular {p, q} tessellation in the hyperbolic plane, we compute the number of vertices...
The thesis represents a collection of solved problems concerned with covering planar shapes (mostly ...
An algorithm for quasi-regular hexagon tessellation of uniformly distributed points is presented. At...
AbstractFor any given regular {p,q} tessellation in the hyperbolic plane, we compute the number of v...
AbstractWe give a classification of all equivelar polyhedral maps on the torus. In particular, we cl...
To this day, most articles on cellular automata (CA) employ regular tessellations of R-n, notwithsta...
We show how to count tilings of Aztec diamonds and hexagons with defects using determinants. In seve...
We prove that any irreducible triangulation on n vertices has O (4:6807n ) regular edge labeling,s a...