Titlebook: Quantum Isometry Groups; Debashish Goswami,Jyotishman Bhowmick Book 2016 Springer (India) Pvt. Ltd 2016 Compact Quantum Group.Equivariant

disciplined

大炮

An Example of Physical Interest,me generalities on real . algebras, followed by a brief discussion in the finite noncommutative space of the Connes-Chamseddine model. Then we compute the quantum isometry group of the corresponding spectral triple and also discuss some physical significance of our results.

headway

More Examples and Open Questions,eber as well as some Drinfeld-Jimbo quantum groups. We also give the outlines of other approaches to quantum isometry groups, such as the framework of orthogonal filtrations due to Banica, Skalski and de Chanvalon, affine quantum isometry groups in the sense of Banica and quantum isometry groups of

PON

SOW

More Examples and Open Questions, orthogonal filtrations due to Banica, Skalski and de Chanvalon, affine quantum isometry groups in the sense of Banica and quantum isometry groups of compact metric spaces due to Banica, Goswami, Sabbe and Quaegebeur. We mention several open questions in this context.

SLING

2363-6149 d quantum groups.Provides an up-to-date overview and future .This book offers an up-to-date overview of the recently proposed theory of quantum isometry groups. Written by the founders, it is the first book to present the research on the “quantum isometry group”, highlighting the interaction of nonc

流行

Override

Classical and Noncommutative Geometry,tative space of forms and the Laplacian in this set up. The last section of this chapter deals with the quantum group equivariance in noncommutative geometry where we discuss some natural examples of equivariant spectral triples on the Podles’ spheres.

殺死

Definition and Existence of Quantum Isometry Groups,real structure) preserving isometries. Sufficient conditions under which the action of the quantum isometry group keeps the . algebra invariant and is a . action are given. We also mention some sufficient conditions for the existence of the quantum group of orientation preserving isometries without fixing a choice of the ‘volume-form’.

慢跑

Infosys Science Foundation Serieshttp://image.papertrans.cn/q/image/781260.jpg