Search Results: MAXSNP
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SNP (complexity)
Minggu, 2025-07-06 01:49:36graph-theoretical properties. It forms the basis for the definition of the class MaxSNP of optimization problems. It is defined as the class of problems that are...
Click to read more »Interval scheduling
Minggu, 2025-11-09 23:05:30NP-complete even when k ≥ 2 {\displaystyle k\geq 2} . Moreover, GISMPk is MaxSNP-complete, i.e., it does not have a PTAS unless P=NP. This can be proved...
Click to read more »MAX-3SAT
Jumat, 2025-07-18 15:30:15clauses. MAX-3SAT is a canonical complete problem for the complexity class MAXSNP (shown complete in Papadimitriou pg. 314). The decision version of MAX-3SAT...
Click to read more »Maximum cut
Rabu, 2026-06-03 20:58:55(1987). Robertson & Seymour (1993). Papadimitriou & Yannakakis (1991) prove MaxSNP-completeness. Mitzenmacher & Upfal (2005, Sect. 6.2); Motwani & Raghavan...
Click to read more »Independent set (graph theory)
Rabu, 2026-01-28 22:21:07class of bounded degree graphs, finding the maximum independent set is MAXSNP-complete, implying that, for some constant c (depending on the degree) it...
Click to read more »APX
Selasa, 2026-05-05 18:36:42problems about Boolean relations into approximability complexity classes MaxSNP - a closely related subclass Complexity Zoo: APX C. Papadimitriou and M...
Click to read more »Planarization
Jumat, 2026-01-30 19:33:21possible number of edges (the maximum planar subgraph problem) is NP-hard, and MaxSNP-hard, implying that there probably does not exist a polynomial time algorithm...
Click to read more »Cycle basis
Jumat, 2026-02-06 14:30:50weight weakly fundamental basis is also NP-hard, and approximating it is MAXSNP-hard. If negative weights and negatively weighted cycles are allowed, then...
Click to read more »Nonblocker
Rabu, 2025-06-25 09:13:51formulated by Papadimitriou & Yannakakis (1991), who observed that it belongs to MaxSNP. Although computing a dominating set is not fixed-parameter tractable under...
Click to read more »Betweenness problem
Selasa, 2025-12-09 19:03:16of finding an ordering that maximizes the number of satisfied triples is MAXSNP-hard, implying that it is impossible to achieve an approximation ratio arbitrarily...
Click to read more »Max/min CSP/Ones classification theorems
Rabu, 2025-10-01 00:13:42NP-Hard to even find a feasible solution. Boolean satisfiability problem APX MaxSNP Khanna, Sanjeev; Sudan, Madhu; Trevisan, Luca; Williamson, David (Mar 2000)...
Click to read more »L-reduction
Rabu, 2026-05-06 21:38:02example with α = β = 1 Token reconfiguration: an example with α = 1/5, β = 2 MAXSNP Approximation-preserving reduction PTAS reduction Ausiello, Giorgio; Paschos...
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