We consider the Fréchet distance between two curves which are given as a sequence of m+n curved pieces. If these pieces are sufficiently well-ehaved, we can compute the Fréchet distance in O(mn log(mn)) time. The decision version of the problem can be solved in O(mn) time.IST Programme (European Union
All known algorithms for the Fréchet distance between curves proceed in two steps: first, they cons...
The Frechet distance is a well-studied and very popular measure of similarity of two curves. Many va...
We present a pseudo-polynomial time (1+ε)-approximation algorithm for computing the integral and ave...
We consider the Fréchet distance between two curves which are given as a sequence of m+n curved piec...
AbstractWe consider the Fréchet distance between two curves which are given as a sequence of m+n cur...
Comparing curves is an important and common problem in computer science. Curves are usually compared...
In this paper, we study a problem on computing the Fréchet distance between two polygonal curves and...
In this paper, we introduce a new generalization of the well-known Fréchet distance between two poly...
All known algorithms for the Fréchet distance between curves proceed in two steps: first, they const...
All known algorithms for the Fréchet distance between curves proceed in two steps: first, they const...
All known algorithms for the Fréchet distance between curves proceed in two steps: first, they const...
Given two polygonal curves in the plane, there are many ways to define a notion of similarity betwee...
Given two polygonal curves in the plane, there are many ways to define a notion of similarity betwee...
We present a pseudo-polynomial time (1+ε)-approximation algorithm for computing the integral Fréchet...
We present a simple and practical (1+e)-approximation algorithm for the Fréchet distance between two...
All known algorithms for the Fréchet distance between curves proceed in two steps: first, they cons...
The Frechet distance is a well-studied and very popular measure of similarity of two curves. Many va...
We present a pseudo-polynomial time (1+ε)-approximation algorithm for computing the integral and ave...
We consider the Fréchet distance between two curves which are given as a sequence of m+n curved piec...
AbstractWe consider the Fréchet distance between two curves which are given as a sequence of m+n cur...
Comparing curves is an important and common problem in computer science. Curves are usually compared...
In this paper, we study a problem on computing the Fréchet distance between two polygonal curves and...
In this paper, we introduce a new generalization of the well-known Fréchet distance between two poly...
All known algorithms for the Fréchet distance between curves proceed in two steps: first, they const...
All known algorithms for the Fréchet distance between curves proceed in two steps: first, they const...
All known algorithms for the Fréchet distance between curves proceed in two steps: first, they const...
Given two polygonal curves in the plane, there are many ways to define a notion of similarity betwee...
Given two polygonal curves in the plane, there are many ways to define a notion of similarity betwee...
We present a pseudo-polynomial time (1+ε)-approximation algorithm for computing the integral Fréchet...
We present a simple and practical (1+e)-approximation algorithm for the Fréchet distance between two...
All known algorithms for the Fréchet distance between curves proceed in two steps: first, they cons...
The Frechet distance is a well-studied and very popular measure of similarity of two curves. Many va...
We present a pseudo-polynomial time (1+ε)-approximation algorithm for computing the integral and ave...