ConvexHullSolver.compute_hull( self, unsorted_points ) Use the divide and conquer algorithm from step #1 to find the convex hull of the points in pointList. You may use the GUI method addLines() to ...

This file contains bidirectional Unicode text that may be interpreted or compiled differently than what appears below. To review, open the file in an editor that reveals hidden Unicode characters.

Using the master theorem, we can conclude that T(n) = O(n log^2 n). The divide and conquer algorithm has several advantages and disadvantages for computational geometry research. It reduces the ...

In the realm of algorithms, selecting the optimal base case in divide-and-conquer strategies is crucial ... by dividing each number into two halves; and Convex hull, a computational geometry ...

To preserve the elegance of Guibas and Stolfi's presentation of the divide-and-conquer algorithm, each triangulation is surrounded with a layer of ``ghost'' triangles, one triangle per convex hull ...

Our framework, entitled divide-and-conquer anchoring (DCA), divides the high ... We further develop two non-iterative anchoring algorithms in 1D and 2D spaces for data in convex hull and conical hull, ...

In this paper, we present two divide-and-conquer algorithms for clustering large graphs. Both algorithms apply a base algorithm on several small subgraphs and then use these individual local ...