AbstractA constructive solid geometry (CSG) conversion for a polygon takes a list of vertices and produces a formula representing the polygon as an intersection and union of primitive halfspaces. The cartographers' favorite line simplification algorithm recursively selects from a list of data points those to be used to represent a linear feature, such as a coastline, on a map. By using a data structure that maintains convex hulls of polygonal lines under splits, both were known to have O(n log n) time solutions in the worst-case. This paper shows that both are easier than sorting by presenting an O(n log∗ n) algorithm for maintaining convex hulls under splits at extreme points. It opens the question of whether there are practical, linear-ti...
We study the problem of morphing between two polylines that represent a geographical feature general...
Simplifying polygonal curves at different levels of detail is an important problem with many applica...
Simplifying polygonal curves at different levels of detail is an important problem with many applica...
AbstractA constructive solid geometry (CSG) conversion for a polygon takes a list of vertices and pr...
AbstractWe present space-efficient algorithms for computing the convex hull of a simple polygonal li...
Polyline simplification is a technique that reduces the number of vertices of a polygonal chain for ...
Polygons are a paramount data structure in computational geometry. While the complexity of many algo...
The analysis of computational solutions to geometric problems ("computational geometry") is a growin...
Simplifying polygonal curves at different levels of detail is an important problem with many applica...
AbstractWe present space-efficient algorithms for computing the convex hull of a simple polygonal li...
Simplifying polygonal curves at different levels of detail is an important problem with many applica...
The line simplification problem is an old and well studied problem in cartography. Although there ar...
The line simplification problem is an old and well studied problem in cartography. Although there ar...
Simplifying polygonal curves at different levels of detail is an important problem with many applica...
The line simplification problem is an old and well studied problem in cartography. Although there ar...
We study the problem of morphing between two polylines that represent a geographical feature general...
Simplifying polygonal curves at different levels of detail is an important problem with many applica...
Simplifying polygonal curves at different levels of detail is an important problem with many applica...
AbstractA constructive solid geometry (CSG) conversion for a polygon takes a list of vertices and pr...
AbstractWe present space-efficient algorithms for computing the convex hull of a simple polygonal li...
Polyline simplification is a technique that reduces the number of vertices of a polygonal chain for ...
Polygons are a paramount data structure in computational geometry. While the complexity of many algo...
The analysis of computational solutions to geometric problems ("computational geometry") is a growin...
Simplifying polygonal curves at different levels of detail is an important problem with many applica...
AbstractWe present space-efficient algorithms for computing the convex hull of a simple polygonal li...
Simplifying polygonal curves at different levels of detail is an important problem with many applica...
The line simplification problem is an old and well studied problem in cartography. Although there ar...
The line simplification problem is an old and well studied problem in cartography. Although there ar...
Simplifying polygonal curves at different levels of detail is an important problem with many applica...
The line simplification problem is an old and well studied problem in cartography. Although there ar...
We study the problem of morphing between two polylines that represent a geographical feature general...
Simplifying polygonal curves at different levels of detail is an important problem with many applica...
Simplifying polygonal curves at different levels of detail is an important problem with many applica...