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Abstract For analytic sets M ˜ introduced in [9] , we show that the corresponding quotient module Q of the Bergman module is p-essentially normal for all p > dim… Click to show full abstract
Abstract For analytic sets M ˜ introduced in [9] , we show that the corresponding quotient module Q of the Bergman module is p-essentially normal for all p > dim C M ˜ , which verifies the Geometric Arveson–Douglas Conjecture in this case. This result makes it possible to study the Helton–Howe trace invariants on both Q and the corresponding submodule R .
Keywords:
quotient;
normality quotient;
essential normality;
quotient modules;
modules complex;
complex dimensions
Journal Title: Journal of Functional Analysis
Year Published: 2019
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Journal Title: Journal of Functional Analysis
Year Published: 2019
Link to full text (if available)
Share on Social Media: Sign Up to like & get
recommendations!