Approximately counting H-colourings is #BIS-hard
We consider the problem of counting H-colourings from an input graph G to a target graph H. We show that if H is any fixed graph without trivial components, then the problem is as hard as the well-known problem #BIS, which is the problem of (approximately) counting independent sets in a bipartite gr...
Main Authors: | Galanis, A, Goldberg, L, Jerrum, M |
---|---|
Format: | Journal article |
Published: |
Society for Industrial and Applied Mathematics
2016
|
Similar Items
-
Approximately counting H-colourings is BIS-Hard
by: Galanis, A, et al.
Published: (2015) -
A complexity trichotomy for approximately counting list H-colourings
by: Goldberg, L, et al.
Published: (2016) -
A complexity trichotomy for approximately counting list H-colourings
by: Galanis, A, et al.
Published: (2017) -
#BIS-hardness for 2-spin systems on bipartite bounded degree graphs in the tree non-uniqueness region
by: Goldberg, L, et al.
Published: (2015) -
Approximating pairwise correlations in the Ising model
by: Goldberg, L, et al.
Published: (2019)