A non-partitionable cohen-macaulay simplicial complex

HIGHLIGHTS

  • who: Cohen-Macaulay and collaborators from the FPSAC , Vancouver, Canada University of Texas at El Paso have published the research work: A non-partitionable Cohen-Macaulay simplicial complex, in the Journal: (JOURNAL)
  • what: The focus of this Article is the following conjecture, described by Stanley as "a central combinatorial conjecture on Cohen-Macaulay complexes" .

SUMMARY

    The theory of Cohen-Macaulay rings has long been of great importance in algebra and algebraic geometry; see, e_g_[Ree57, ZS60, Gro64, Hoc72, Hoc80, BH93]. The number fi=fi (∆) is the number of i-dimensional faces . . .

     

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