WebAs most robust combinatorial min-max and min-max regret problems with discrete uncertainty sets are NP-hard, research into approximation algorithm and approximability bounds has been a fruitful area of recent work. A s… WebOct 31, 2008 · The starting point of our inapproximability results for the Steiner Tree problem on graphs was the results given by Thimm [16]. Some errors of [16] were fixed in its journal version, and inapproximability within 163162 is claimed there under the slightly more restrictive assumption RPnegationslash=NP.
Inapproximability of Combinatorial Optimization Problems
WebExplore 49 Papers presented at Symposium on Theoretical Aspects of Computer Science in 2024. Symposium on Theoretical Aspects of Computer Science is an academic conference. The conference publishes majorly in the area(s): Time complexity & Upper and lower bounds. Over the lifetime, 2012 publication(s) have been published by the conference … WebJan 6, 2024 · I am currently researching some robust control problems, and I ended up with the following optimization problem: The functions f, g are linear, e.g. f ( x, w) = c ⊤ x + d ⊤ w and g ( x, w) = A x + B w − g for matrices A, B and vectors c, d, g. If n = 1, the problem can be recast as an SOCP as ‖ w ‖ ≤ ‖ x ‖ is equivalent to w ⊤ ... orca clothing brand
Approximation Algorithms For Np Hard Problems By Dorit …
WebCiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): We prove optimal, up to an arbitrary > 0, inapproximability results for Max-Ek-Sat for k 3, maximizing the number of satisfied linear equa-tions in an over-determined system of linear equations modulo a prime p and Set Splitting. As a consequence of these results we get improved … WebSome Optimal Inapproximability Results JOHAN HASTAD˚ Royal Institute of Technology, Stockholm, Sweden Abstract. We prove optimal, up to an arbitrary †>0, inapproximability results for Max-Ek-Sat for k ‚3, maximizing the number of satisfied linear equations in an … WebMost of these results are strong lower bounds. In this paper, we extend Hamming distance inapproximability results of Sheldon and Young [SY13] to a setting where a solution is considered good if it is within a given edit distance bound from some optimal solution. We show several inapproximability results for this measure, in particular extending orca clone balisong