Kähler geometry on complex projective spaces via reduction and unfolding

Abstract

We review how a reduction procedure along a principal fibration and an unfolding procedure associated to a suitable momentum map allow to describe the Kähler geometry of a finite dimensional complex projective spaces.

Expanded version of a talk delivered at the Conference "Trails in quantum mechanics and surroundings", Trieste 2018

References in corpus (2)

• An introduction to the tomographic picture of quantum mechanics
• Lecture notes on C*-algebras, Hilbert C*-modules, and quantum mechanics