@book{UBHD-68784312,
  author={Ballmann, Joachim and Weissauer, Rainer and Weselmann, Uwe},
  title={Remarks on the fundamental lemma for stable twisted endoscopy of classical groups},
  publisher={Univ.},
  address={Heidelberg ; Mannheim},
  year={2002},
  pages={52 Bl.},
  language={eng},
  number={ARRAY(0x5585cfa2e158)},
  series={Manuskripte der Forschergruppe Arithmetik},
}
@incollection{UBHD-67590886,
  author={Ballmann, Joachim and Weissauer, Rainer and Weselmann, Uwe},
  title={Remarks on the fundamental lemma for stable twisted endoscopy of classical groups},
  year={2013},
  pages={?},
  language={eng},
  note={Gesehen am 30.05.2014},
  booktitle={De.arxiv.org},
}
@article{UBHD-68783724,
  author={Weselmann, Uwe},
  title={Siegel modular varieties and the Eisenstein cohomology of PGL2g+1},
  year={2014},
  pages={175-220},
  language={eng},
  issn={1432-1785},
  volume={145},
  number={1},
  note={Im Titel sind "2g+1" tiefgestellt ; Gesehen am 27.09.2021},
  journal={Manuscripta mathematica},
  doi={10.1007/s00229-014-0676-8},
}
@article{UBHD-68332968,
  author={Weselmann, Uwe},
  title={A twisted topological trace formula for Hecke operators and liftings from symplectic to general linear groups},
  year={2012},
  pages={65-120},
  language={eng},
  issn={1570-5846},
  volume={148},
  number={1},
  note={Published online by Cambridge University Press:  09 November 2011 ; Gesehen am 27.11.2018 ; For the locally symmetric space X attached to an arithmetic subgroup of an algebraic group G of Q-rank r we construct a compact manifold X˜ by glueing together 2r copies of the Borel-Serre-compactification of X. We apply the classical Lefschetz fixed point formula to X˜ and get formulas for the traces of Hecke operators H acting on the cohomology of X. We allow twistings of H by outer automorphisms η of G. We stabilize this topological trace formula and compare it with the corresponding formula for an endoscopic group of the pair (G, η). As an application we deduce a weak lifting theorem for the lifting of automorphic representations from Siegel modular groups to general linear groups},
  journal={Compositio mathematica},
  doi={10.1112/S0010437X11005641},
}