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institution

Osnabrück University

Germany

44 papers here1.1k citations across 44
fields
  • cond-mat.stat-mech12
  • cond-mat.mtrl-sci9
  • cond-mat.str-el9
  • math.AC5
  • quant-ph3
  • math.AG2
  • cs.RO1
  • math.AT1
ROR 04qmmjx98OpenAlex

affiliations via OpenAlex

output
20022009
most citedExact eigenstates and macroscopic magnetization jumps in strongly frustrated spin lattices

128 citations

researchers with a paper here
  • J. Schnack3 profiles12 · h 29
  • J. Gemmer2 profiles9 · h 29
  • M. Michel6 · h 16
  • H. Schmidt5 · h 19
  • A. Postnikov3 · h 29
  • G. Mahler2 profiles3 · h 18
  • A. Honecker2 · h 42
  • Guenter Mahler2 · h 7
  • H. Nojiri2 · h 46
  • Holger Brenner2 profiles2 · h 15
  • J. Richter2 · h 38
  • Jürgen Schnack2
collaborating institutions
  • University of StuttgartDE7 papers
  • Bielefeld UniversityDE4 papers
  • Ames National LaboratoryUS3 papers
  • Iowa State UniversityUS3 papers
  • Forschungszentrum JülichDE2 papers
  • Technische Universität BraunschweigDE2 papers
  • Tohoku UniversityJP2 papers
  • University Hospital MagdeburgDE2 papers
  • University of FreiburgDE2 papers
  • Brandeis UniversityUS1 paper
  • Czech Academy of SciencesCZ1 paper
  • Florida State UniversityUS1 paper
Showing math.AGShow all

2 papers · 1 filter

math.AG2007★ 2 cited

On deep Frobenius descent and flat bundles

Holger Brenner, Almar Kaid

Let R be an integral domain of finite type over Z and let f:X --> Spec R be a smooth projective morphism of relative dimension d >= 1. We investigate, for a vector bundle E on the…

math.AG2007

Equivariant Riemann-Roch theorems for curves over perfect fields

Helena B. Fischbacher-Weitz, Bernhard Köck

We prove an equivariant Riemann-Roch formula for divisors on algebraic curves over perfect fields. By reduction to the known case of curves over algebraically closed fields, we fir…

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