Definition:
A graph is k-threshold iff its threshold dimension is at most k.
P4,P5,S3,X1,X160,co-(X159),co-(X161),co-(X162),co-(X46),co-(X70),net,rising sun)-free (XC1,XC2,XC3,XC4,XC5,XC6,XC7,XC8)-free co-bithreshold co-probe threshold strict 2-threshold | Recognition: | Polynomial | details |
| Cliquewidth expression: | Unknown to ISGCI | details |
| Cliquewidth: | Unknown to ISGCI | details |
| Weighted independent set: | Polynomial | details |
| Independent set: | Polynomial | details |
| Domination: | Unknown to ISGCI | details |
Algorithms for Recognition
Polynomial [O(V^3)]
[748]
[894]
[1229]
Algorithms for Cliquewidth expression
See also
: Cliquewidth : Weighted independent set : Domination
Algorithms for Cliquewidth
See also
: Cliquewidth expression
Algorithms for Weighted independent set
Polynomial from perfect
[476]
Polynomial [O(V^4)]
from weakly chordal
[997]
See also
: Cliquewidth expression : Independent set
Algorithms for Independent set
Polynomial [O(VE)]
from weakly chordal
[530]
[1119]
See also
: Weighted independent set
Algorithms for Domination
See also
: Cliquewidth expression