Endomorphisms of quantized Weyl algebras

Abstract

Belov-Kanel and Kontsevich conjectured that the group of automorphisms of the n'th Weyl algebra and the group of polynomial symplectomorphisms of C^2 are canonically isomorphic. We discuss how this conjecture can be approached by means of (second) quantized Weyl algebras at roots of unity.

Cited by in corpus (2)

• Formal confluence of quantum differential operators
• Endomorphisms of quantum generalized Weyl algebras