We present the first polynomial-time algorithm for computing the Fréchet distance for a non-trivial class of surfaces: simple polygons, i.e., the area enclosed by closed simple polygonal curves, which may lie in different planes. For this, we show that we can restrict the set of maps realizing the Fréchet distance, and develop an algorithm for computing the Fréchet distance using the algorithm for curves, techniques for computing shortest paths in a simple polygon, and dynamic programming
A suitable measure for the similarity of shapes represented by parameterized curves or surfaces is t...
A suitable measure for the similarity of shapes represented by parameterized curves or surfaces is t...
A suitable measure for the similarity of shapes represented by parameterized curves or surfaces is t...
We present the first polynomial-time algorithm for computing the Fréchet distance for a non-trivial ...
AbstractWe present the first polynomial-time algorithm for computing the Fréchet distance for a non-...
We present the first polynomial-time algorithm for computing the Fréchet distance for a non-trivial ...
Computing the Fréchet distance for surfaces is a surprisingly hard problem and the only known polyno...
Computing the Fréchet distance for surfaces is a surprisingly hard problem and the only known polyno...
Computing the Fréchet distance for surfaces is a surprisingly hard problem and the only known polyno...
Computing the Fréchet distance for surfaces is a surprisingly hard problem and the only known polyno...
Computing the Fréchet distance for surfaces is a surprisingly hard problem and the only known polyno...
Computing the Fréchet distance for surfaces is a surprisingly hard problem and the only known algor...
We present a polynomial time algorithm for computing Fréchet distance between two simple paths on th...
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...
A suitable measure for the similarity of shapes represented by parameterized curves or surfaces is t...
A suitable measure for the similarity of shapes represented by parameterized curves or surfaces is t...
A suitable measure for the similarity of shapes represented by parameterized curves or surfaces is t...
We present the first polynomial-time algorithm for computing the Fréchet distance for a non-trivial ...
AbstractWe present the first polynomial-time algorithm for computing the Fréchet distance for a non-...
We present the first polynomial-time algorithm for computing the Fréchet distance for a non-trivial ...
Computing the Fréchet distance for surfaces is a surprisingly hard problem and the only known polyno...
Computing the Fréchet distance for surfaces is a surprisingly hard problem and the only known polyno...
Computing the Fréchet distance for surfaces is a surprisingly hard problem and the only known polyno...
Computing the Fréchet distance for surfaces is a surprisingly hard problem and the only known polyno...
Computing the Fréchet distance for surfaces is a surprisingly hard problem and the only known polyno...
Computing the Fréchet distance for surfaces is a surprisingly hard problem and the only known algor...
We present a polynomial time algorithm for computing Fréchet distance between two simple paths on th...
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...
A suitable measure for the similarity of shapes represented by parameterized curves or surfaces is t...
A suitable measure for the similarity of shapes represented by parameterized curves or surfaces is t...
A suitable measure for the similarity of shapes represented by parameterized curves or surfaces is t...