An algorithm for quasi-regular hexagon tessellation of uniformly distributed points is presented. At first, the needed definitions and notations are introduced. Then, the algorithm for the tessellation, based on "laying-down the sticks" analogy, is given. At the end, the estimation of the algorithm time complexity is done
In this paper, we first review local counting methods for perimeter estimation of piecewise smooth b...
The problem of uniformly placing points onto a sphere finds applications in many areas. For example,...
We study the problem of tiling a simple polygon of surface n with rectangles of given types (tiles)....
An algorithm for quasi-regular hexagon tessellation of uniformly distributed points is presented. At...
An algorithm for quasi-regular hexagon tessellation of uniformly distributed points is presented. At...
AbstractOn square or hexagonal lattices, tiles or polyominoes are coded by words. The polyominoes th...
In my earlier two articles on Tessellations – Covering the Plane with Repeated Patterns Parts I and ...
An idea for the use of problems of tessellation with irregular polygons in the optional activities i...
AbstractWhen can a given finite region consisting of cells in a regular lattice (triangular, square,...
This thesis addresses the problem of volumetric tessellations from three-dimensional shapes, i.e., g...
This thesis addresses the problem of volumetric tessellations from three-dimensional shapes, i.e., g...
This thesis addresses the problem of volumetric tessellations from three-dimensional shapes, i.e., g...
This thesis addresses the problem of volumetric tessellations from three-dimensional shapes, i.e., g...
This thesis addresses the problem of volumetric tessellations from three-dimensional shapes, i.e., g...
We bridge the properties of the regular triangular, square, and hexagonal honeycomb Voronoi tessell...
In this paper, we first review local counting methods for perimeter estimation of piecewise smooth b...
The problem of uniformly placing points onto a sphere finds applications in many areas. For example,...
We study the problem of tiling a simple polygon of surface n with rectangles of given types (tiles)....
An algorithm for quasi-regular hexagon tessellation of uniformly distributed points is presented. At...
An algorithm for quasi-regular hexagon tessellation of uniformly distributed points is presented. At...
AbstractOn square or hexagonal lattices, tiles or polyominoes are coded by words. The polyominoes th...
In my earlier two articles on Tessellations – Covering the Plane with Repeated Patterns Parts I and ...
An idea for the use of problems of tessellation with irregular polygons in the optional activities i...
AbstractWhen can a given finite region consisting of cells in a regular lattice (triangular, square,...
This thesis addresses the problem of volumetric tessellations from three-dimensional shapes, i.e., g...
This thesis addresses the problem of volumetric tessellations from three-dimensional shapes, i.e., g...
This thesis addresses the problem of volumetric tessellations from three-dimensional shapes, i.e., g...
This thesis addresses the problem of volumetric tessellations from three-dimensional shapes, i.e., g...
This thesis addresses the problem of volumetric tessellations from three-dimensional shapes, i.e., g...
We bridge the properties of the regular triangular, square, and hexagonal honeycomb Voronoi tessell...
In this paper, we first review local counting methods for perimeter estimation of piecewise smooth b...
The problem of uniformly placing points onto a sphere finds applications in many areas. For example,...
We study the problem of tiling a simple polygon of surface n with rectangles of given types (tiles)....
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