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On the Tor Algebra Structure of Codepth Four Gorenstein Rings Obtained by Doubling

Connections Workshop: Commutative Algebra January 18, 2024 - January 19, 2024

January 19, 2024 (02:00 PM PST - 03:00 PM PST)
Speaker(s): Oana Veliche (Northeastern University)
Location: SLMath: Eisenbud Auditorium, Online/Virtual
Tags/Keywords
  • Artinian local ring

  • Golod ring

  • Gorenstein ring

  • Tor algebra

  • Artinian Gorenstein algebras

  • doubling construction

  • free resolution

  • Dg-algebra

Primary Mathematics Subject Classification
Secondary Mathematics Subject Classification
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On the Tor Algebra Structure of Codepth Four Gorenstein Rings Obtained by Doubling

Abstract
  • In a recent work with Pedro Macias Marques and Jerzy Weyman we prove that Artinian Gorenstein algebras of codepth four and socle degree three are obtained by a doubling construction from generically Gorenstein rings of codepth three. In this talk, based on a joint work with Jai Laxmi, I will discuss how the Tor Algebra structure transfers from one ring to another through this construction.
 
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On the Tor Algebra Structure of Codepth Four Gorenstein Rings Obtained by Doubling

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