Geometric adeles and the riemann-roch theorem for 1-cycles on surfaces

HIGHLIGHTS

• who: Geometric, adeles and Ivan, Fesenko from the (UNIVERSITY) have published the research work: Geometric adeles and the Riemann-Roch theorem for 1-cycles on surfaces, in the Journal: (JOURNAL)
• what: The authors show how topological self-duality of the geometric adeles and the moving lemma, i.e. an approximation property, imply the Ivan Fesenko new adelic description of the intersection pairing. Each of them has the same set of open F -subspaces, so for the purposes of this paper they all give the same output.
• how: The discreteness of K inside A . . .
  

   

  

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