AbstractWe apply model theoretic methods to the problem of existence of countable universal graphs with finitely many forbidden connected subgraphs. We show that to a large extent the question reduces to one of local finiteness of an associated “algebraic closure” operator. The main applications are new examples of universal graphs with forbidden subgraphs and simplified treatments of some previously known cases
AbstractAmong a family of graphs H a graph G is called universal if any graph in H is isomorphic to ...
We study countable embedding-universal and homomorphism-universal structures and unify results relat...
We study countable embedding-universal and homomorphism-universal structures and unify results relat...
AbstractWe apply model theoretic methods to the problem of existence of countable universal graphs w...
AbstractWe show that the problem of the existence of universal graphs with specified forbidden subgr...
The systematic investigation of countable universal graphs with “forbidden” subgraphs was initiated ...
AbstractWe discuss two combinatorial problems concerning classes of finite or countable structures o...
If a class G of countable graphs has a member G* that contains a copy of every G ∈ G then G* is call...
If a class G of countable graphs has a member G* that contains a copy of every G ∈ G then G* is call...
AbstractWe discuss two combinatorial problems concerning classes of finite or countable structures o...
Abstract: "We prove that there is no countable universal B[subscript n]-free graph for all n and tha...
AbstractA class of graphs has a universal element G0, if every other element of the class is isomorp...
A graph property is any isomorphism closed class of simple graphs. For a simple finite graph H, let ...
This Thesis is brought to you for free and open access by BYU ScholarsArchive. It has been accepted ...
We study countable embedding-universal and homomorphism-universal structures and unify results relat...
AbstractAmong a family of graphs H a graph G is called universal if any graph in H is isomorphic to ...
We study countable embedding-universal and homomorphism-universal structures and unify results relat...
We study countable embedding-universal and homomorphism-universal structures and unify results relat...
AbstractWe apply model theoretic methods to the problem of existence of countable universal graphs w...
AbstractWe show that the problem of the existence of universal graphs with specified forbidden subgr...
The systematic investigation of countable universal graphs with “forbidden” subgraphs was initiated ...
AbstractWe discuss two combinatorial problems concerning classes of finite or countable structures o...
If a class G of countable graphs has a member G* that contains a copy of every G ∈ G then G* is call...
If a class G of countable graphs has a member G* that contains a copy of every G ∈ G then G* is call...
AbstractWe discuss two combinatorial problems concerning classes of finite or countable structures o...
Abstract: "We prove that there is no countable universal B[subscript n]-free graph for all n and tha...
AbstractA class of graphs has a universal element G0, if every other element of the class is isomorp...
A graph property is any isomorphism closed class of simple graphs. For a simple finite graph H, let ...
This Thesis is brought to you for free and open access by BYU ScholarsArchive. It has been accepted ...
We study countable embedding-universal and homomorphism-universal structures and unify results relat...
AbstractAmong a family of graphs H a graph G is called universal if any graph in H is isomorphic to ...
We study countable embedding-universal and homomorphism-universal structures and unify results relat...
We study countable embedding-universal and homomorphism-universal structures and unify results relat...