Abstract—The problem of cutting a convex polygon P out of a piece of planar material Q with minimum total cutting length is a well studied problem in ...

The problem of cutting a convex polygon P out of a piece of paper Q with minimum total cutting length is a well studied problem in computational geometry.

Abstract— The problem of cutting a convex polygon P out of a piece of paper Q with minimum total cutting length is a well studied problem in computational ...

The problem of cutting a convex polygon P out of a piece of paper Q with minimum total cutting length is a well studied problem in computational geometry.

A simple linear time O(log n)-approximation algorithm is given for this problem where n is the number of vertices of P and the cuts are line cuts.

Given a simple (cuttable) polygon Q drawn on a piece of planar material R, we cut Q out of R by a (small) circular saw with a total number of cuts no more than ...

Jun 15, 2016 · In this paper we consider yet another variation of the problem where Q is a circle and P is convex polygon such that P is bounded by a half ...

We present a simple O(m+n6/ε12) time (1+ε)-approximation algorithm for finding a minimum-cost sequence of lines to cut a convex n-gon out of a convex m-gon. 10 ...

Feb 2, 2015 · In this paper we give a simple linear time O (log n)-approximation algorithm for the problem where Q is a circle and n is the number of vertices ...

The problem of cutting a convex polygon P out of a piece of paper Q with minimum total cutting length is a well studied problem in computational geometry.