Abstract
Given a graph G, the number of nowhere-zero ℤq-flows φG(q) is known to be a polynomial in q. We extend the definition of nowhere-zero ℤq-flows to simplicial complexes Δ of dimension greater than one, and prove the polynomiality of the corresponding function φΔ (q) for certain q and certain subclasses of simplicial complexes. © 2012 Discrete Mathematics and Theoretical Computer Science (DMTCS), Nancy, France.
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APA
Beck, M., & Kemper, Y. (2012). Flows on simplicial complexes. In Discrete Mathematics and Theoretical Computer Science (pp. 817–826). https://doi.org/10.46298/dmtcs.3085
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