Covariant Information-Density Cutoff in Curved Space-Time
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Publication:2837620
DOI10.1103/PhysRevLett.92.221301zbMath1267.81090arXivgr-qc/0310035OpenAlexW2050651114WikidataQ51994497 ScholiaQ51994497MaRDI QIDQ2837620
Publication date: 11 July 2013
Published in: Physical Review Letters (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/gr-qc/0310035
Sampling theory in information and communication theory (94A20) Quantum information, communication, networks (quantum-theoretic aspects) (81P45)
Related Items (15)
Four aspects of superoscillations ⋮ Symmetric operators and reproducing kernel Hilbert spaces ⋮ Quantization of free scalar fields in the presence of natural cutoffs ⋮ Representation of simple symmetric operators with deficiency indices (1, 1) in de Branges space ⋮ Classical limit of quantum gravity in an accelerating universe ⋮ Quantum gravity on a quantum computer? ⋮ Quantum gravity, information theory and the CMB ⋮ A fully covariant information-theoretic ultraviolet cutoff for scalar fields in expanding Friedmann Robertson Walker spacetimes ⋮ Geometric space-frequency analysis on manifolds ⋮ Analysis of superoscillatory wave functions ⋮ Glimmers of a pre-geometric perspective ⋮ Analogue gravity ⋮ Quantum uncertainty and the spectra of symmetric operators ⋮ Information Theory, Spectral Geometry, and Quantum Gravity ⋮ Minimal length scale scenarios for quantum gravity
Cites Work
- Invariant length scale in relativistic kinematics: lessons from Dirichlet branes
- Vacuum quantum fluctuations in curved space and the theory of gravitation
- Light Sheets and Bekenstein’s Entropy Bound
- On the Space–Time Uncertainty Relations of Liouville Strings and D-Branes
- Uncertainty relation in quantum mechanics with quantum group symmetry
- The generalized uncertainty principle, entropy bounds and black-hole (non-)evaporation in a thermal bath
- Universal Formula for Noncommutative Geometry Actions: Unification of Gravity and the Standard Model
- Coarse graining in spin foam models
- Quantum gravity as a dissipative deterministic system
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