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F. Rouillier

20 papers hereh-index 252.5k citations121 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • middle author9
  • last author9

Across the 18 of 20 papers where every author was matched, so the position is known.

fields
  • cs.RO7
  • cs.SC5
  • math.GT4
  • cs.CG1
  • cs.MS1
  • math.AG1
same name
  • F. Rouillier — 7 papers, h 2

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
20092024
most citedCusp points in the parameter space of RPR-2PRR parallel manipulator

39 citations · 115 across the 19 of their papers we have counts for

collaborators
Showing math.GTShow all

4 papers · 1 filter

math.GT2014

Character varieties for SL(3,C): the figure eight knot

Elisha Falbel, Antonin Guilloux, Pierre-Vincent Koseleff +2

We give a description of several representation varieties of the fundamental group of the complement of the figure eight knot in PGL(3,C) or SL(3,C). We moreover obtain an explicit…

math.GT2013★ 1 cited

Local rigidity for PGL(3,C)-representations of 3-manifold groups

N. Bergeron, E. Falbel, A. Guilloux +2

Let M be a non-compact hyperbolic 3-manifold that has a triangulation by positively oriented ideal tetraedra. We explain how to produce local coordinates for the variety defined by…

math.GT2010

Computing Chebyshev knot diagrams

Pierre-Vincent Koseleff, Daniel Pecker, Fabrice Rouillier

A Chebyshev curve C(a,b,c,ϕ) has a parametrization of the form x(t)=Ta(t); y(t)=T_b(t) ; z(t)= Tc(t + ϕ), where a,b,c are integers, Tn(t) is the Chebyshev polynomial of degree n an…

math.GT2009

The first rational Chebyshev knots

Pierre-Vincent Koseleff, Daniel Pecker, Fabrice Rouillier

A Chebyshev knot C(a,b,c,ϕ) is a knot which has a parametrization of the form x(t)=Ta​(t);y(t)=Tb​(t);z(t)=Tc​(t+ϕ), where a,b,c are integers, Tn​(t) is the…

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