![Differential geometry / Noncommutative geometry / Quantum gravity / Spectral triple / Gauss–Bonnet theorem / Atiyah–Singer index theorem / Riemannian geometry / Alain Connes / Spectral geometry / Mathematical analysis / Geometry / Physics Differential geometry / Noncommutative geometry / Quantum gravity / Spectral triple / Gauss–Bonnet theorem / Atiyah–Singer index theorem / Riemannian geometry / Alain Connes / Spectral geometry / Mathematical analysis / Geometry / Physics](https://www.pdfsearch.io/img/d85c7dec250f8706817f4b9cdc0e8d7a.jpg) Date: 2011-09-28 01:02:38Differential geometry Noncommutative geometry Quantum gravity Spectral triple Gauss–Bonnet theorem Atiyah–Singer index theorem Riemannian geometry Alain Connes Spectral geometry Mathematical analysis Geometry Physics | | Spectral invariants and noncommutative geometry Masoud Khalkhali IPM, June-July 2011 Introducing metric notions such as volume and curvature into noncommutative geometry to a large degree depends, among other things, on Add to Reading ListSource URL: math.ipm.ac.irDownload Document from Source Website File Size: 35,71 KBShare Document on Facebook
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