Updated on 2021/05/06

写真b

 
GEISSER, Thomas H.
 
*Items subject to periodic update by Rikkyo University (The rest are reprinted from information registered on researchmap.)
Affiliation*
College of Science Department of Mathematics
Graduate School of Science Field of Study: Mathematics
Graduate School of Science Field of Study: Mathematics
Title*
Professor
Degree
修士 ( ボン大学 ) / 博士 ( ムンスター大学 ) / Diplom ( Rheinische Friedrich-Wilhelms-Universitaet Bonn ) / Dr. rer. nat. ( Westfaelische Wilhelms Universitaet Muenster )
Contact information
Mail Address
Research Theme*
  • 代数多様体(整数係数又は有理数係数の多項式の系の解集合)を研究する数論幾何学が研究テーマである。例えば、局所的な情報から定義されるゼータ関数と大域的に定義されるコホモロジー群という二つの不変量を比較することによって代数多様体に関する情報を得る。特にモチビック・コホモロジーと高次K—理論という不変量に対して興味がある。

  • Campus Career*
    • 4 2015 - Present 
      College of Science   Department of Mathematics   Professor
    • 4 2015 - Present 
      Graduate School of Science   Field of Study: Mathematics   Professor
    • 4 2015 - Present 
      Graduate School of Science   Field of Study: Mathematics   Professor
     

    Research History

    • 4 2015 - Present 
      RIKKYO UNIVERSITY   Graduate School of Science Field of Study: Mathematics   Professor

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    • 4 2015 - Present 
      RIKKYO UNIVERSITY   College of Science Department of Mathematics   Professor

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    • 4 2015 - Present 
      RIKKYO UNIVERSITY   Graduate School of Science Field of Study: Mathematics   Professor

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    Education

    • - 5 1994 
      Westfaelische-Wilhelms Universitaet Muenster   Mathematics   Mathematics

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      Country: Germany

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    • 10 1985 - 9 1990 
      Universität Bonn   Mathematics

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      Country: Germany

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    Papers

    • A Weil-etale version of the Birch and Swinnerton-Dyer formula over function fields.

      Thomas H. Geisser, Takashi Suzuki

      J. Number Theory208   367 - 389   1 1 2020

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      Language:English   Publishing type:Research paper (scientific journal)  

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    • Comparing the Brauer group to the Tate-Shafarevich group.

      Thomas H. Geisser

      J. Inst. Math. Jussieu19 ( 202 ) 965 - 970   1 1 2020

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    • Hasse principles for etale motivic cohomology

      Thomas H. Geisser

      Nagoya Math. Journal236   63 - 83   1 1 2019

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      Language:English   Publishing type:Research paper (scientific journal)  

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    • Poitou-Tate duality for arithmetic schemes

      Thomas H. Geisser, A.Schmidt

      Compositio Math.154   2020 - 2044   1 1 2018

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      Language:English   Publishing type:Research paper (scientific journal)  

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    • On the structure of \'etale motivic cohomology

      Thomas H. Geisser

      Journal Pure Applied Algebra221   1614 - 1628   1 1 2017

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    • Some remarks on etale motivic cohomology Peer-reviewed

      Thomas Geisser

      Journal Pure Applied Algebra   1 1 2017

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    • Tame class field theory for singular varieties over finite fields Peer-reviewed

      Thomas Geisser, Alexander Schmdit

      J. European Mathematical Soc.   1 1 2017

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    • Parshin's Conjecture and Motivic Cohomology with Compact Support Peer-reviewed

      Thomas Geisser

      Comment. Math. Univ. Sancti Pauli   1 1 2016

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    • Tame class field theory for singular varieties over algebraically closed fields Peer-reviewed

      Thomas Geisser, Alexader Schmidt

      Documenta Mathematica   1 1 2016

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      Language:English   Publishing type:Research paper (scientific journal)  

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    • Applications and conjectures in motivic cohomology theory Invited Peer-reviewed

      Sugaku   1 1 2015

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      Language:Japanese   Publishing type:Research paper (scientific journal)  

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    • Rojtman's theorem for normal schemes Peer-reviewed

      Thomas Geisser

      Math. Res. Lett.   1 1 2015

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    • On a conjecture of Vorst

      Thomas H. Geisser, L. Hesselholt

      Math. Zeitschrift270   445 - 452   1 1 2012

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    • On the relative and bi-relative algebraic K-theory of rings of finite characteristic

      Thomas H. Geisser, L. Hesselholt

      J. Amer. Math. Soc.24   29 - 49   1 1 2011

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    • Duality via cycle complexes

      Thomas H. Geisser

      Ann. of Math.172   1095 - 1126   1 1 2010

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    • On Suslin's singular homology and cohomology

      Thomas H. Geisser

      Documenta Math.   223 - 249   1 1 2010

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    • Arithmetic cohomology over finite fields and values of zeta-functions

      Thomas H. Geisser

      Duke Math. J.133   27 - 57   1 1 2006

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    • On the $K$-theory and topological cyclic homology of smooth schemes over a discrete valuation ring

      Thomas H. Geisser, L. Hesselholt

      Trans. AMS358   131 - 145   1 1 2006

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    • On the K-theory of regular local $F_p$-algebras

      Thomas H. Geisser

      Topology45   475 - 493   1 1 2006

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    • The de Rham-Witt complex and $p$-adic vanishing cycles

      Thomas H. Geisser, L. Hesselholt

      J. Amer. Math. Soc.19   1 - 36   1 1 2006

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    • Motivic cohomology, algebraic K-theory and topological cyclic homology

      Thomas H. Geisser

      Handbook of K-theory   193 - 243   1 1 2005

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      Language:English   Publishing type:Research paper (scientific journal)   Publisher:Springer  

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    • Motivic Cohomology over Dedekind rings

      Thomas H. Geisser

      Math. Z.248   773 - 794   1 1 2004

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    • Weil-etale cohomology over finite fields

      Thomas H. Geisser

      Math. Ann.330   665 - 692   1 1 2004

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    • The Bloch-Kato conjecture and a theorem of Suslin-Voevodsky

      Thomas H. Geisser, M.Levine

      J. reine angew. Math.530   55 - 103   1 1 2001

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    • The K-theory of fields of characteristic p

      Thomas H. Geisser, M.Levine

      Invent. Math.139   459 - 493   1 1 2000

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    • Topological cyclic homology of schemes

      Thomas H. Geisser, L. Hesselholt

      Proc. Symp. Pure Math.67   41 - 88   1 1 1999

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    • Tate's conjecture, algebraic cycles and rational K-theory in characteristic p

      Thomas H. Geisser

      K-Theory13   109 - 122   1 1 1998

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    • Applications of de Jong's theorem on alterations

      Thomas H. Geisser

      Progr. Math.,181   299 - 314   1 1 1997

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    • On K3 of Witt vectors of length two over finite fields

      Thomas H. Geisser

      K-Theory12   193 - 226   1 1 1997

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    • p-adic K-theory of Hecke characters of imaginary quadratic fields

      Thomas H. Geisser

      Duke Math. J.86   197 - 238   1 1 1997

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    • Galoiskohomologie reeller halbeinfacher algebraischer Gruppen

      Thomas H. Geisser

      Abh. Math. Sem. Univ. Hamburg61   231 - 242   1 1 1991

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    • Galoiskohomologie reeller halbeinfacher algebraischer Gruppen

      Thomas H. Geisser

      Abh. Math. Sem. Univ. Hamburg61   231 - 242   1 1 1991

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    • Galoiskohomologie reeller halbeinfacher algebraischer Gruppen

      Thomas H. Geisser

      Abh. Math. Sem. Univ. Hamburg61   231 - 242   1 1 1991

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    • Galoiskohomologie reeller halbeinfacher algebraischer Gruppen

      Thomas H. Geisser

      Abh. Math. Sem. Univ. Hamburg61   231 - 242   1 1 1991

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      Language:English   Publishing type:Research paper (scientific journal)  

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    • Galoiskohomologie reeller halbeinfacher algebraischer Gruppen

      Thomas H. Geisser

      Abh. Math. Sem. Univ. Hamburg61   231 - 242   1 1 1991

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      Language:English   Publishing type:Research paper (scientific journal)  

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    • Galoiskohomologie reeller halbeinfacher algebraischer Gruppen

      Thomas H. Geisser

      Abh. Math. Sem. Univ. Hamburg61   231 - 242   1 1 1991

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      Language:English   Publishing type:Research paper (scientific journal)  

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    • Galoiskohomologie reeller halbeinfacher algebraischer Gruppen

      Thomas H. Geisser

      Abh. Math. Sem. Univ. Hamburg61   231 - 242   1 1 1991

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      Language:English   Publishing type:Research paper (scientific journal)  

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    • Galoiskohomologie reeller halbeinfacher algebraischer Gruppen

      Thomas H. Geisser

      Abh. Math. Sem. Univ. Hamburg61   231 - 242   1 1 1991

      More details

      Language:English   Publishing type:Research paper (scientific journal)  

      researchmap

    • Galoiskohomologie reeller halbeinfacher algebraischer Gruppen

      Thomas H. Geisser

      Abh. Math. Sem. Univ. Hamburg61   231 - 242   1 1 1991

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      Language:English   Publishing type:Research paper (scientific journal)  

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    Research Projects

    • Arithmetic algebraic geometry

      Special Coordination Funds for Promoting Science and Technology 

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      5 1994 - 3 2031

      Grant type:Competitive

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