On the maximal number of real embeddings of minimally rigid graphs in R2, R3 and S2-Reference-Cited by-同舟云学术

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On the maximal number of real embeddings of minimally rigid graphs in R2, R3 and S2

Published:2021-01 Issue: Volume:102 Page:189-208
ISSN:0747-7171
Container-title:Journal of Symbolic Computation
language:en
Short-container-title:Journal of Symbolic Computation

Author:

Bartzos Evangelos,Emiris Ioannis Z.,Legerský Jan,Tsigaridas Elias

Funder

Horizon 2020

ANR

PGMO

Publisher

Elsevier BV

Subject

Computational Mathematics,Algebra and Number Theory

Reference37 articles.

1. On the maximal number of real embeddings of spatial minimally rigid graphs;Bartzos,2018

2. The number of roots of a system of equations;Bernstein;Funct. Anal. Appl.,1975

3. On the sharpness of fewnomial bounds and the number of components of fewnomial hypersurfaces;Bihan,2008

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1. Coupler curves of moving graphs and counting realizations of rigid graphs;Mathematics of Computation;2023-08-25

2. Computing Circuit Polynomials in the Algebraic Rigidity Matroid;SIAM Journal on Applied Algebra and Geometry;2023-05-23

3. An asymptotic upper bound for graph embeddings;Discrete Applied Mathematics;2023-03

4. New Upper Bounds for the Number of Embeddings of Minimally Rigid Graphs;Discrete & Computational Geometry;2022-03-19

5. The m-Bézout Bound and Distance Geometry;Computer Algebra in Scientific Computing;2021

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