Arc spaces and rogers-ramanujan identities

HIGHLIGHTS

  • who: FPSAC et al. from the University of Vienna, Vienna, Austria have published the paper: Arc Spaces and Rogers-Ramanujan Identities, in the Journal: (JOURNAL)
  • what: The authors propose to derive identities between partitions by looking at suitable ideals in a polynomial ring in countably many variables endowed with a natural grading.
  • how: Using results of Ein and Mustaţǎ one can show the following which was obtained in Mourtada by explicit computation Proposition 3.8 If X is a surface with a rational double point at the origin then  2 1 1 . . .

     

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