Bounding the Number of Roots of Multi-Homogeneous Systems

Author:

Bartzos Evangelos1,Emiris Ioannis Z.2,Kotsireas Ilias S.3,Tzamos Charalambos4

Affiliation:

1. Department of Informatics and Telecommunications NKUA & ATHENA Research Center, Athens, Greece

2. ATHENA Research Center & Department of Informatics and Telecommunications NKUA, Athens, Greece

3. ATHENA Research Center, Athens, Greece

4. Department of Informatics and Telecommunications NKUA, Athens, Greece

Funder

Competitiveness, Entrepreneurship & Innovation

Publisher

ACM

Reference28 articles.

1. I. Bárány . Applications of graph and hypergraph theory in geometry. Combinatorial and computational geometry, 52:31--50 , 2005 . I. Bárány. Applications of graph and hypergraph theory in geometry. Combinatorial and computational geometry, 52:31--50, 2005.

2. On the multihomogeneous Bézout bound on the number of embeddings of minimally rigid graphs. J. Applicable Algebra in Engineering;Bartzos E.;Communication & Computing,2020

3. The m-Bézout Bound and Distance Geometry

4. E. Bartzos , I.Z. Emiris , and R. Vidunas . New upper bounds for the number of embeddings of minimally rigid graphs. arXiv:2010.10578 [math.CO] , 2020 . E. Bartzos, I.Z. Emiris, and R. Vidunas. New upper bounds for the number of embeddings of minimally rigid graphs. arXiv:2010.10578 [math.CO], 2020.

5. On the Desirability of Acyclic Database Schemes

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