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Density mode algebra in critical fuzzy sphere models

Condensed Matter Physics, Theoretical Physics, Algebra and seminar by Luisa Eck, California Institute of Technology (Caltech)

Hosted by Perimeter Institute for Theoretical Physics

Tuesday 15:30 Toronto (GMT-4)

Recording available

Waterloo, Canada

Recording

47 min

Abstract

Luisa Eck investigates the density-operator algebra underlying fuzzy-sphere models of three-dimensional conformal field theories. Projection to the lowest Landau level produces a spin-enriched spherical counterpart of the Girvin–MacDonald–Platzman algebra, linked to fuzzy spherical harmonics. A local planar limit recovers the planar algebra at large angular momentum, while the commutative limit relevant to critical low energies makes small-angular-momentum modes semiclassical. The work is joint with Zhenghan Wang.

Topics

density-operator algebrafuzzy-sphere modelsthree-dimensional conformal field theorieslowest Landau levelfuzzy spherical harmonicsplanar algebralarge angular momentumcommutative limit

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