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institution

University of Waterloo

Canada

841 papers here54.8k citations across 840
fields
  • quant-ph218
  • astro-ph66
  • math.CO60
  • hep-th56
  • gr-qc43
  • cond-mat.mes-hall37
  • cs.IT32
  • cond-mat.str-el26
ROR 01aff2v68OpenAlex

affiliations via OpenAlex

output
20022013
most citedQuantum Computing

3.6k citations

researchers with a paper here
  • R. Mann2 profiles36 · h 75
  • A. Khandani23 · h 44
  • J. Shallit23 · h 40
  • M. Gingras22 · h 48
  • J. Gambetta18 · h 90
  • M. Balogh15 · h 51
  • R. Laflamme15 · h 58
  • T. Devereaux2 profiles15 · h 67
  • C. Godsil13 · h 43
  • Norbert Lutkenhaus13 · h 37
  • Raymond Laflamme3 profiles12 · h 14
  • M. Hudson11 · h 52
collaborating institutions
  • Perimeter InstituteCA133 papers
  • Massachusetts Institute of TechnologyUS28 papers
  • Durham UniversityGB27 papers
  • Centre National de la Recherche ScientifiqueFR25 papers
  • Stanford UniversityUS24 papers
  • California Institute of TechnologyUS23 papers
  • University of British ColumbiaCA22 papers
  • University of TorontoCA22 papers
  • Harvard UniversityUS17 papers
  • McMaster UniversityCA17 papers
  • Canadian Institute for Advanced ResearchCA16 papers
  • National University of SingaporeSG16 papers
Showing 2011 · math.COShow all

2 papers · 2 filters

math.CO2011

The number of points in a matroid with no n-point line as a minor

Jim Geelen, Peter Nelson

For any positive integer l we prove that if M is a simple matroid with no (l+2)-point line as a minor and with sufficiently large rank, then $|E(M)|\le \frac{q^{r(M)}-1}{q-1}…

math.CO2011★ 4 cited

Inequivalent Representations of Matroids over Prime Fields

Jim Geelen, Geoff Whittle

It is proved that for each prime field GF(p), there is an integer f(p) such that a 4-connected matroid has at most f(p) inequivalent representations over GF(p). We also pro…

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