AbstractGutjahr, Welzl and Woeginger found polynomial-time algorithms for a number of digraph homomorphism problems. These algorithms are based on the X¯-enumeration, theCk-extended X¯-enumeration and the X¯-graft construction. In this note, we show how the last two methods can be combined to obtain new polynomial-time algorithms, which also work for list homomorphisms. In the process, we are able to extend results of Bang-Jensen and Hell, dealing with homomorphisms to bipartite tournaments, to list homomorphisms
AbstractFor digraphs D and H, a mapping f:V(D)→V(H) is a homomorphism of D to H if uv∈A(D) implies f...
AbstractA well-known result of Hell and Nešetřil 1992 states that if H is a fixed non-bipartite grap...
A homomorphism from a graph G to a graph H is a function from V (G) to V (H) that preserves edges. M...
AbstractGutjahr, Welzl and Woeginger found polynomial-time algorithms for a number of digraph homomo...
The Dichotomy Conjecture for Constraint Satisfaction Problems has been verified for conservative pro...
For digraphs D and H, a mapping f:V(D)→V(H) is a homomorphism of D to H if uvA(D) implies f(u)f(v)A(...
AbstractFor digraphs D and H, a mapping f:V(D)→V(H) is a homomorphism of D to H if uv∈A(D) implies f...
Counting homomorphisms from a graph H into another graph G is a fundamental problem of (parameterize...
We completely characterise the computational complexity of the list homomorphism problem for graphs ...
AbstractIn this paper we establish a dichotomy theorem for the complexity of homomorphisms to fixed ...
In this paper we give a graph theoretic proof of the fact that deciding whether a homomorphism exist...
AbstractHomomorphisms are functions that match the divide-and-conquer pattern and are widely used in...
AbstractTrigraph list homomorphism problems, also known as list matrix partition problems, generaliz...
The generic homomorphism problem, which asks whether an input graph G admits a homomorphism into a f...
In the counting Graph Homomorphism problem GraphHOM the question is: Given graphs G, H, find the num...
AbstractFor digraphs D and H, a mapping f:V(D)→V(H) is a homomorphism of D to H if uv∈A(D) implies f...
AbstractA well-known result of Hell and Nešetřil 1992 states that if H is a fixed non-bipartite grap...
A homomorphism from a graph G to a graph H is a function from V (G) to V (H) that preserves edges. M...
AbstractGutjahr, Welzl and Woeginger found polynomial-time algorithms for a number of digraph homomo...
The Dichotomy Conjecture for Constraint Satisfaction Problems has been verified for conservative pro...
For digraphs D and H, a mapping f:V(D)→V(H) is a homomorphism of D to H if uvA(D) implies f(u)f(v)A(...
AbstractFor digraphs D and H, a mapping f:V(D)→V(H) is a homomorphism of D to H if uv∈A(D) implies f...
Counting homomorphisms from a graph H into another graph G is a fundamental problem of (parameterize...
We completely characterise the computational complexity of the list homomorphism problem for graphs ...
AbstractIn this paper we establish a dichotomy theorem for the complexity of homomorphisms to fixed ...
In this paper we give a graph theoretic proof of the fact that deciding whether a homomorphism exist...
AbstractHomomorphisms are functions that match the divide-and-conquer pattern and are widely used in...
AbstractTrigraph list homomorphism problems, also known as list matrix partition problems, generaliz...
The generic homomorphism problem, which asks whether an input graph G admits a homomorphism into a f...
In the counting Graph Homomorphism problem GraphHOM the question is: Given graphs G, H, find the num...
AbstractFor digraphs D and H, a mapping f:V(D)→V(H) is a homomorphism of D to H if uv∈A(D) implies f...
AbstractA well-known result of Hell and Nešetřil 1992 states that if H is a fixed non-bipartite grap...
A homomorphism from a graph G to a graph H is a function from V (G) to V (H) that preserves edges. M...