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UPMC Health System

United States

32 papers here937 citations across 32
fields
  • cond-mat.soft3
  • astro-ph.GA2
  • cs.DC2
  • math.GT2
  • cs.CR1
  • cs.CY1
  • cs.ET1
  • cs.FL1
ROR 011htkb76OpenAlex

affiliations via OpenAlex

output
20072025
most citedJet substructure as a new Higgs search channel at the LHC

394 citations

researchers with a paper here
  • D. Pecker3 · h 9
  • P. Koseleff3 · h 13
  • A. Chateauminois1 · h 27
  • A. Davison1 · h 52
  • A. Kraynik1 · h 29
  • Á. Labiano1 · h 6
  • Alexandra Lefebvre1 · h 2
  • Antoine Rousseau1 · h 2
  • A. Togi1 · h 12
  • Audrey Guilleman1 · h 1
  • Aurore Bussalb1
  • Bao Le Duc1 · h 3
collaborating institutions
  • Sorbonne UniversitéFR20 papers
  • Centre National de la Recherche ScientifiqueFR6 papers
  • Institut national de recherche en sciences et technologies du numériqueFR5 papers
  • Université Paris CitéFR4 papers
  • ESPCI ParisFR3 papers
  • École PolytechniqueFR2 papers
  • InsermFR2 papers
  • LIP6FR2 papers
  • Université Paris Sciences et LettresFR2 papers
  • Université Paris-SudFR2 papers
  • Université Pierre-et-Marie-CurieFR2 papers
  • University of Pittsburgh Medical CenterUS2 papers
Showing math.GTShow all

2 papers · 1 filter

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…

math.GT2009

Chebyshev diagrams for two-bridge knots

Pierre-Vincent Koseleff, Daniel Pecker

We show that every two-bridge knot K of crossing number N admits a polynomial parametrization x=T3​(t),y=Tb​(t),z=C(t) where Tk​(t) are the Chebyshev polynomials and $…

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