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Virginia Tech

United States

31 papers here1.3k citations across 31
fields
  • cond-mat.stat-mech10
  • hep-ph2
  • math.KT2
  • q-bio.PE2
  • q-bio.QM2
  • cond-mat.soft1
  • cs.DL1
  • cs.HC1
ROR 02smfhw86OpenAlex

affiliations via OpenAlex

output
20032005
most citedApplications of Field-Theoretic Renormalization Group Methods to Reaction-Diffusion Problems

285 citations

researchers with a paper here
  • R. K. P. Zia6
  • B. Schmittmann5
  • Manoj Gopalakrishnan4
  • Ivan T. Georgiev3
  • Mark Shimozono3
  • Mauro Mobilia3
  • Øyvind Solberg3
  • Tatsu Takeuchi3
  • Uwe C. Täuber3
  • E. L. Green2
  • James D. Arthur2
  • Kimberly Forsten‐Williams2
collaborating institutions
  • Amherst CollegeUS2 papers
  • Max Planck Institute for the Physics of Complex SystemsDE2 papers
  • Max Planck SocietyDE2 papers
  • University of CincinnatiUS2 papers
  • Berkeley CollegeUS1 paper
  • Bucknell UniversityUS1 paper
  • Department of Mathematical SciencesRU1 paper
  • Florida State UniversityUS1 paper
  • Imperial College LondonGB1 paper
  • Korea Institute for Advanced StudyKR1 paper
  • Los Alamos National LaboratoryUS1 paper
  • Ludwig-Maximilians-Universität MünchenDE1 paper
Showing math.KTShow all

2 papers · 1 filter

math.KT2004★ 1 cited

Finite Hochschild cohomology without finite global dimension

R. -O. Buchweitz, E. L. Green, D. Madsen +1

Dieter Happel asked the following question: If the n-th Hochschild cohomology group of a finite dimensional algebra Γ over a field vanishes for all sufficiently large n, is t…

math.KT2004

The Hochschild cohomology ring modulo nilpotence of a monomial algebra

E. L. Green, N. Snashall, Ø. Solberg

For a finite dimensional monomial algebra Λ over a field K we show that the Hochschild cohomology ring of Λ modulo the ideal generated by homogeneous nilpotent elements is a…

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