AbstractGiven n linear inequalities in three variables, we show how to construct a corresponding spherical subdivision using great circle arcs in time O(n log n) and space O(n). This subdivision in turn allows us to compute the point in space satisfying all inequalities and maximizing any desired linear objective function in time O(log n)
Abstract. It is demonstrated hat he linear programming problem in d variables and n constraints can ...
Abstract. We present an O(n log n)-time algorithm to solve the three-dimensional layers-of-maxima pr...
Linear programming has many important practical applications, and has also given rise to a wide body...
AbstractGiven n linear inequalities in three variables, we show how to construct a corresponding sph...
AbstractGiven a set of n half-spaces in three dimensional space, we develop an algorithm for finding...
Two decades ago, Megiddo and Dyer showed that linear programming in two and three dimensions (and su...
International audienceTropical geometry has been recently used to obtain new complexity results in c...
AbstractThe complexity of linear programming and other problems in the geometry of d-dimensions is s...
We perform linear programming optimizations on the intersection of k polyhedra in R^3, represented b...
We consider some geometric problems on the unit sphere which arise in $NC$-machining. Optimal linear...
We consider the problem of minimizing a convex separable logarithmic function over a region defined ...
AbstractIn this paper the geometrical problem of constructing the largest circle inscribed in a (giv...
Let F be a set of n halfspaces in Ed (where the di-mension d ~ 3 is fixed) and c a d-component vecto...
Given a planar subdivision whose coordinates are integers bounded by U ≤ 2w [U less than or equal to...
We present an O(n log n)-time algorithm to solve the three-dimensional layers-of-maxima problem. Thi...
Abstract. It is demonstrated hat he linear programming problem in d variables and n constraints can ...
Abstract. We present an O(n log n)-time algorithm to solve the three-dimensional layers-of-maxima pr...
Linear programming has many important practical applications, and has also given rise to a wide body...
AbstractGiven n linear inequalities in three variables, we show how to construct a corresponding sph...
AbstractGiven a set of n half-spaces in three dimensional space, we develop an algorithm for finding...
Two decades ago, Megiddo and Dyer showed that linear programming in two and three dimensions (and su...
International audienceTropical geometry has been recently used to obtain new complexity results in c...
AbstractThe complexity of linear programming and other problems in the geometry of d-dimensions is s...
We perform linear programming optimizations on the intersection of k polyhedra in R^3, represented b...
We consider some geometric problems on the unit sphere which arise in $NC$-machining. Optimal linear...
We consider the problem of minimizing a convex separable logarithmic function over a region defined ...
AbstractIn this paper the geometrical problem of constructing the largest circle inscribed in a (giv...
Let F be a set of n halfspaces in Ed (where the di-mension d ~ 3 is fixed) and c a d-component vecto...
Given a planar subdivision whose coordinates are integers bounded by U ≤ 2w [U less than or equal to...
We present an O(n log n)-time algorithm to solve the three-dimensional layers-of-maxima problem. Thi...
Abstract. It is demonstrated hat he linear programming problem in d variables and n constraints can ...
Abstract. We present an O(n log n)-time algorithm to solve the three-dimensional layers-of-maxima pr...
Linear programming has many important practical applications, and has also given rise to a wide body...