Quotients of the Drury-Arveson Space and Their Classification in Terms of Complex Geometry

Quotients of the Drury-Arveson Space and Their Classification in Terms of Complex Geometry

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Theorem

5 of 16

5 of 16

Theorem

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Quotients of the Drury-Arveson Space and Their Classification in Terms of Complex Geometry

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  1. 1 Introduction
  2. 2 Problem A
  3. 3 Defining Quotients
  4. 4 The Problem
  5. 5 Theorem
  6. 6 Algebraic isomorphism
  7. 7 Technical assumptions
  8. 8 mv
  9. 9 soda hyperbolic metric
  10. 10 counter example
  11. 11 multiplier by holomorphism
  12. 12 moving up
  13. 13 DruryArveson space
  14. 14 Questions
  15. 15 House of distance
  16. 16 Question

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