Reconstructing manifolds from truncations of spectral triples

Lisa Glaser; Abel B. Stern

doi:10.1016/j.geomphys.2020.103921

Reconstructing manifolds from truncations of spectral triples

Lisa Glaser (Corresponding author), Abel B. Stern

Mathematical Physics

Publications: Contribution to journal › Article › Peer Reviewed

Original language	English
Article number	103921
Number of pages	17
Journal	Journal of Geometry and Physics
Volume	159
DOIs	https://doi.org/10.1016/j.geomphys.2020.103921
Publication status	Published - Jan 2021

Austrian Fields of Science 2012

103019 Mathematical physics
101009 Geometry

Keywords

Connes distance
Graph embedding
Noncommutative geometry
Operator systems
Spectral geometry
Spectral truncation
OPERATOR
SPACES
DISTANCES
GEOMETRY

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10.1016/j.geomphys.2020.103921Licence: CC BY-NC-ND 4.0

https://phaidra.univie.ac.at/o:2096294Licence: CC BY-NC-ND 4.0

Cite this

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title = "Reconstructing manifolds from truncations of spectral triples",

keywords = "Connes distance, Graph embedding, Noncommutative geometry, Operator systems, Spectral geometry, Spectral truncation, OPERATOR, SPACES, DISTANCES, GEOMETRY",

author = "Lisa Glaser and Stern, {Abel B.}",

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year = "2021",

month = jan,

doi = "10.1016/j.geomphys.2020.103921",

language = "English",

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AU - Stern, Abel B.

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KW - Noncommutative geometry

KW - Operator systems

KW - Spectral geometry

KW - Spectral truncation

KW - OPERATOR

KW - SPACES

KW - DISTANCES

KW - GEOMETRY

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VL - 159

JO - Journal of Geometry and Physics

JF - Journal of Geometry and Physics

M1 - 103921

ER -

Reconstructing manifolds from truncations of spectral triples

Austrian Fields of Science 2012

Keywords

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Quantum Gravity from Non-commutative geometry

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Reconstructing manifolds from truncations of spectral triples

Austrian Fields of Science 2012

Keywords

Access to Document

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Fingerprint

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Quantum Gravity from Non-commutative geometry

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