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Table 1: Operators in the proof of NP-completeness
1992
Cited by 14
Table 1: Operators in the proof of NP-completeness
1992
Cited by 14
Table 2: Review of NP-completeness results for graph layout problems.
2002
"... In PAGE 6: ... It is possible to show that many layout problems remain NP-complete even for cer- tain restricted classes of graphs. Table2 summarizes these known negative results and also includes references for the proofs of Theorem 1. Fixed parameter results.... ..."
Cited by 11
Table 1. Summary of results. NPCmeans that the problem is NP-complete.
1997
"... In PAGE 3: ... Since we can prove that it is NP-complete to decide whether a 2-connected planar graph of maximum degree 2 T ? 1 has a T -spanning tree, this result establishes a complete characterization of the T -spanning tree problem for k-connected planar graphs of maximum degree G. Table1 summarizes the results (it assumes that G gt; T 2). Organization of the paper Section 2 provides basic terminology.... ..."
Cited by 5
Table 1. Summary of results. NPCmeans that the problem is NP-complete.
1997
"... In PAGE 3: ... Since we can prove that it is NP-complete to decide whether a 2-connected planar graph of maximum degree 2 T ? 1 has a T -spanning tree, this result establishes a complete characterization of the T -spanning tree problem for k-connected planar graphs of maximum degree G. Table1 summarizes the results (it assumes that G gt; T 2). Organization of the paper Section 2 provides basic terminology.... ..."
Cited by 5
Table 1. Summary of results. NPCmeans that the problem is NP-complete.
1997
"... In PAGE 3: ... Since we can prove that it is NP-complete to decide whether a 2-connected planar graph of maximum degree 2 T ? 1 has a T -spanning tree, this result establishes a complete characterization of the T -spanning tree problem for k-connected planar graphs of maximum degree G. Table1 summarizes the results (it assumes that G gt; T 2). Organization of the paper Section 2 provides basic terminology.... ..."
Cited by 5
Table 2: Complexity of AHNEPs solving NP-complete problems
Table 2: Possible Multiobjective NP-Complete Functions NP-Complete Problem Examples
"... In PAGE 4: ... This may prevent general comparison between various MOEAs, but the problems apos; inherent di culty should present the desired algorithmic challenges and complement numeric test suite MOPs. Table2 suggests possible NP- Complete MOPs for inclusion. To date, only two non-nu- merical MOP examples are found in the MOEA literature: one is a multiobjective NP-Complete example (a multiob- 0 0.... ..."
Table 20: Possible Multiobjective NP -Complete Functions
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