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- Cycle_space abstract "In graph theory, a branch of mathematics, the (binary) cycle space of an undirected graph is the set of its Eulerian subgraphs.This set of subgraphs can be described algebraically as a vector space over the two-element finite field. The dimension of this space is the circuit rank of the graph. The same space can also be described in terms from algebraic topology as the first homology group of the graph. Using homology theory, the binary cycle space may be generalized to cycle spaces over arbitrary rings.".
- Cycle_space wikiPageID "262243".
- Cycle_space wikiPageRevisionID "603431145".
- Cycle_space hasPhotoCollection Cycle_space.
- Cycle_space subject Category:Algebraic_graph_theory.
- Cycle_space comment "In graph theory, a branch of mathematics, the (binary) cycle space of an undirected graph is the set of its Eulerian subgraphs.This set of subgraphs can be described algebraically as a vector space over the two-element finite field. The dimension of this space is the circuit rank of the graph. The same space can also be described in terms from algebraic topology as the first homology group of the graph.".
- Cycle_space label "Cycle space".
- Cycle_space sameAs m.01mxpz.
- Cycle_space sameAs Q5198175.
- Cycle_space sameAs Q5198175.
- Cycle_space wasDerivedFrom Cycle_space?oldid=603431145.
- Cycle_space isPrimaryTopicOf Cycle_space.