Two sets of points in d-dimensional space are given: a data set D consisting of N points, and a pattern set or probe P consisting of k points. We address the problem of determining whether there is a transformation, among a specified group of transformations of the space, carrying P into or near (meaning at a small directed Hausdorff distance of) D. The groups we consider are translations and rigid motions. Runtimes of approximately O(n log n) and O(n d log n) respectively are obtained (letting n = maxfN; kg and omitting the effects of several secondary parameters). For translations, a runtime of approximately O(n(ak + 1) log 2 n) is obtained for the case that a constant fraction a ! 1 of the points of the probe is allowed to fail to ...
In this paper we present algorithms for a number of problems in geometric pattern matching where the...
In this paper we present algorithms for a number of problems in geometric pattern matching where the...
This paper describes a novel solution to the rigid point pattern matching problem in Euclidean space...
Two sets of points in d-dimensional space are given: a data set D consisting of N points, and a patt...
Two sets of points in d-dimensional space are given: a data set D consisting of N points, and a patt...
The geometric point set matching problem in 2 and 3 dimensions is a well-studied problem with applic...
In this paper we apply computational geometry techniques to obtain an efficient algorithm for the fo...
[[abstract]]Based on 2-D cluster approach, a fast algorithm for point pattern matching is proposed t...
We show that, using the L1 metric, the minimum Hausdorff distance under translation between two poi...
In this paper, we apply computational geometry techniques to obtain an efficient algorithm for the f...
[[abstract]]© 1997 Elsevier-Based on 2D cluster approach, a fast algorithm for point pattern matchin...
In geometric pattern matching, we are given two sets of points P and Q in d dimensions, and the prob...
Abstract. We show that, using the L 1 metric, the minimum Hausdor distance under translation between...
AbstractGiven two planar sets A and B, we examine the problem of determining the smallest ϵ such tha...
We show that, using the L1 metric, the minimum Hausdorff distance under translation between two poin...
In this paper we present algorithms for a number of problems in geometric pattern matching where the...
In this paper we present algorithms for a number of problems in geometric pattern matching where the...
This paper describes a novel solution to the rigid point pattern matching problem in Euclidean space...
Two sets of points in d-dimensional space are given: a data set D consisting of N points, and a patt...
Two sets of points in d-dimensional space are given: a data set D consisting of N points, and a patt...
The geometric point set matching problem in 2 and 3 dimensions is a well-studied problem with applic...
In this paper we apply computational geometry techniques to obtain an efficient algorithm for the fo...
[[abstract]]Based on 2-D cluster approach, a fast algorithm for point pattern matching is proposed t...
We show that, using the L1 metric, the minimum Hausdorff distance under translation between two poi...
In this paper, we apply computational geometry techniques to obtain an efficient algorithm for the f...
[[abstract]]© 1997 Elsevier-Based on 2D cluster approach, a fast algorithm for point pattern matchin...
In geometric pattern matching, we are given two sets of points P and Q in d dimensions, and the prob...
Abstract. We show that, using the L 1 metric, the minimum Hausdor distance under translation between...
AbstractGiven two planar sets A and B, we examine the problem of determining the smallest ϵ such tha...
We show that, using the L1 metric, the minimum Hausdorff distance under translation between two poin...
In this paper we present algorithms for a number of problems in geometric pattern matching where the...
In this paper we present algorithms for a number of problems in geometric pattern matching where the...
This paper describes a novel solution to the rigid point pattern matching problem in Euclidean space...