Nov 22, 2023 · Abstract:It is well known that solving a (non-convex) quadratic program is NP-hard. We show that the problem remains hard even if we are ...
Jun 11, 2024 · We prove that computing a KKT point of a quadratic polynomial over the domain [0,1] n is complete for the class CLS = PPAD∩PLS.
Jun 24, 2024 · As a solution concept, KKT points have two appealing properties: guaranteed existence (provided the feasible region is bounded), and polynomial- ...
Nov 22, 2023 · As a solution concept, KKT points have two appealing properties: guaranteed existence (provided the feasible region is bounded), and polynomial- ...
Oct 8, 2024 · This paper presents an efficient algorithm for computing the solution to the constrained infinite-time, linear quadratic regulator (CLQR) ...
People also ask
What is quadratic program time complexity?
Is quadratic programming NP hard?
Feb 9, 2024 · It is well known that solving a (non-convex) quadratic program is NP-hard. We show that the problem remains hard even if we are only looking for ...
Duration: 21:35
Posted: Jun 22, 2024
Posted: Jun 22, 2024
Paul Goldberg on X: "New paper about the CLS-completeness of ...
twitter.com › paulwgoldberg › status
Nov 27, 2023 · The Complexity of Computing KKT Solutions of Quadratic Programs. It is well known that solving a (non-convex) quadratic program is NP-hard.
Nov 27, 2023 · The following paper shows that quadratic programming (and the solutions that are sought by gradient descent) can encode the search for local minima of ...
Jun 29, 2023 · Title: The Complexity of Computing KKT Solutions of Quadratic Programs. Abstract. It is well known that solving a (non-convex) quadratic ...