AbstractWe present a new dynamic technique for locating a point in a convex planar subdivision whose n vertices lie on a fixed set of N horizontal lines. The supported update operations are insertion/deletion of vertices and edges, and (horizontal) translation of vertices. Our method achieves query time On + log IV, space O(N+n log N). and insertion/deletion time O(log n log N). Hence, for N=O(n), the query time is O(log n), which is optimal. The proposed technique, based on the trapezoid method, provides an efficient solution to many significant applications where the most frequent operation is the point location query, while updates are more rarely executed
Let SS be a connected planar polygonal subdivision with n edges that we want to preprocess for point...
Let S be a connected planar polygonal subdivision with n edges that we want to preprocess for poin...
Let S be a connected planar polygonal subdivision with n edges that we want to preprocess for point-...
AbstractWe present a new dynamic technique for locating a point in a convex planar subdivision whose...
In this paper we describe a fully-dynamic data structure that supports point location queries in a c...
A point location scheme is presented for a dynamic planar subdivision whose underlying graph is only...
We study the point location problem on dynamic planar subdivisions that allows insertions and deleti...
The dynamic planar point location problem is the task of maintaining a dynamic set S of n non-intere...
We present a self-adjusting point location structure for convex subdivisions. Let n be the number of...
The dynamic planar point location problem is the task of maintaining a dynamic set S of n non-inters...
Abstract. Let G be a planar subdivision with n vertices. A succinct geometric index for G is a data ...
The {\em dynamic planar point location problem} is the task of maintaining a dynamic set $S$ of $n$ ...
. We describe a new technique for dynamically maintaining the trapezoidal decomposition of a connect...
We study the point location problem in incremental (possibly disconnected) planar subdivisions, that...
Let SS be a connected planar polygonal subdivision with n edges that we want to preprocess for poi...
Let SS be a connected planar polygonal subdivision with n edges that we want to preprocess for point...
Let S be a connected planar polygonal subdivision with n edges that we want to preprocess for poin...
Let S be a connected planar polygonal subdivision with n edges that we want to preprocess for point-...
AbstractWe present a new dynamic technique for locating a point in a convex planar subdivision whose...
In this paper we describe a fully-dynamic data structure that supports point location queries in a c...
A point location scheme is presented for a dynamic planar subdivision whose underlying graph is only...
We study the point location problem on dynamic planar subdivisions that allows insertions and deleti...
The dynamic planar point location problem is the task of maintaining a dynamic set S of n non-intere...
We present a self-adjusting point location structure for convex subdivisions. Let n be the number of...
The dynamic planar point location problem is the task of maintaining a dynamic set S of n non-inters...
Abstract. Let G be a planar subdivision with n vertices. A succinct geometric index for G is a data ...
The {\em dynamic planar point location problem} is the task of maintaining a dynamic set $S$ of $n$ ...
. We describe a new technique for dynamically maintaining the trapezoidal decomposition of a connect...
We study the point location problem in incremental (possibly disconnected) planar subdivisions, that...
Let SS be a connected planar polygonal subdivision with n edges that we want to preprocess for poi...
Let SS be a connected planar polygonal subdivision with n edges that we want to preprocess for point...
Let S be a connected planar polygonal subdivision with n edges that we want to preprocess for poin...
Let S be a connected planar polygonal subdivision with n edges that we want to preprocess for point-...