Here you will find one or more explanations in English for the word **Matroids**. Also in the bottom left of the page several parts of wikipedia pages related to the word **Matroids** and, of course, **Matroids** synonyms and on the right images related to the word **Matroids**.

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- M(G)} is called a cycle matroid. Matroids derived in this way are graphic matroids. Not every matroid is graphic, but all matroids on three elements are...

- finite undirected graph. The dual matroids of graphic matroids are called co-graphic matroids or bond matroids. A matroid that is both graphic and co-graphic...

- for general cl****es of problems, such as matroids, as well as for specific problems, such as set cover. A matroid is a mathematical structure that generalizes...

- set disjoint from it.Matroid duals go back to the original paper by H****ler Whitney defining matroids. They generalize to matroids the notions of plane...

- Heron–Rota–Welsh conjecture on the log-concavity of the characteristic polynomial of matroids. With Joseph Rabinoff and David Zureick-Brown, he has given bounds on rational...

- matroids are representable over no fields at all. The matroids that are representable over a particular field form a proper subcl**** of all matroids....

- Thus the combinatorial topics may be enumerative in nature or involve matroids, polytopes, partially ordered sets, or finite geometries. On the algebraic...

- The rank of a subset X of E is the size of a basis of X. Just as with matroids, greedoids have a cryptomorphism in terms of rank functions. A function...

- theory of matroids, the rank of a matroid is the maximum size of an independent set in the matroid. The rank of a subset S of elements of the matroid is, similarly...

- matroid is called an F-linear matroid. Thus, the linear matroids are exactly the matroids that are isomorphic to the matroids defined from sets or multisets...

- finite undirected graph. The dual matroids of graphic matroids are called co-graphic matroids or bond matroids. A matroid that is both graphic and co-graphic...

- for general cl****es of problems, such as matroids, as well as for specific problems, such as set cover. A matroid is a mathematical structure that generalizes...

- set disjoint from it.Matroid duals go back to the original paper by H****ler Whitney defining matroids. They generalize to matroids the notions of plane...

- Heron–Rota–Welsh conjecture on the log-concavity of the characteristic polynomial of matroids. With Joseph Rabinoff and David Zureick-Brown, he has given bounds on rational...

- matroids are representable over no fields at all. The matroids that are representable over a particular field form a proper subcl**** of all matroids....

- Thus the combinatorial topics may be enumerative in nature or involve matroids, polytopes, partially ordered sets, or finite geometries. On the algebraic...

- The rank of a subset X of E is the size of a basis of X. Just as with matroids, greedoids have a cryptomorphism in terms of rank functions. A function...

- theory of matroids, the rank of a matroid is the maximum size of an independent set in the matroid. The rank of a subset S of elements of the matroid is, similarly...

- matroid is called an F-linear matroid. Thus, the linear matroids are exactly the matroids that are isomorphic to the matroids defined from sets or multisets...

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