Let P and Q be two disjoint convex polygons in the plane with m and n vertices, respectively. Given a point x in P, the aperture angle of x with respect to Q is defined as the angle of the cone that: (1) contains Q, (2) has apex at x and (3) has its two rays emanating from x tangent to Q. We present algorithms with complexities O(n log in), O(n + n log (m/n)) and O(n + m) for computing the maximum aperture angle with respect
Given two compact convex sets P and Q in the plane, we consider the problem of finding a placement I...
Consider a polyhedral convex cone which is given by a finite number of linear inequal-ities. We inve...
We consider the problem of projecting a point in a polyhedral set onto the boundary of the set using...
Let Q be a convex polygon in $E sp2$ and x be a point in $E sp2$ not contained in Q. The aperture an...
The concept of critical angle between two linear subspaces has applications in statistics, numerical...
The concept of critical (or principal) angle between two linear subspaces has applications in statis...
Abstract. Let Ω ⊆ Rn be a compact convex set and x be a point in the exterior of Ω. The aperture ang...
AbstractWe consider the problem of connecting two simple polygons P and Q in parallel planes by a po...
In this note we investigate a problem formulated by Pleijel in 1955. It asks for the cone over a con...
This communication addresses the maximization of the directivity from a radiating aperture through t...
International audienceThis work concerns the numerical computation of critical angles in polyhedral ...
Finding a sequence of workpiece orientations such that the number of setups is minimized is an impor...
International audienceThis work presents an innovative tiling optimization strategy for arbitrary or...
It is possible to enhance the image of an object without any image processing by optimal illuminatio...
We solve the problem of finding a sharp upper bound on the minimum angle formed by $N$ points in the...
Given two compact convex sets P and Q in the plane, we consider the problem of finding a placement I...
Consider a polyhedral convex cone which is given by a finite number of linear inequal-ities. We inve...
We consider the problem of projecting a point in a polyhedral set onto the boundary of the set using...
Let Q be a convex polygon in $E sp2$ and x be a point in $E sp2$ not contained in Q. The aperture an...
The concept of critical angle between two linear subspaces has applications in statistics, numerical...
The concept of critical (or principal) angle between two linear subspaces has applications in statis...
Abstract. Let Ω ⊆ Rn be a compact convex set and x be a point in the exterior of Ω. The aperture ang...
AbstractWe consider the problem of connecting two simple polygons P and Q in parallel planes by a po...
In this note we investigate a problem formulated by Pleijel in 1955. It asks for the cone over a con...
This communication addresses the maximization of the directivity from a radiating aperture through t...
International audienceThis work concerns the numerical computation of critical angles in polyhedral ...
Finding a sequence of workpiece orientations such that the number of setups is minimized is an impor...
International audienceThis work presents an innovative tiling optimization strategy for arbitrary or...
It is possible to enhance the image of an object without any image processing by optimal illuminatio...
We solve the problem of finding a sharp upper bound on the minimum angle formed by $N$ points in the...
Given two compact convex sets P and Q in the plane, we consider the problem of finding a placement I...
Consider a polyhedral convex cone which is given by a finite number of linear inequal-ities. We inve...
We consider the problem of projecting a point in a polyhedral set onto the boundary of the set using...