The DOI matches its Crossref record; 12 of the 12 references it cites were found in a registry or an index.
Quantum tetrahedra and simplicial spin networks
Open accessOverview
The claims and statistics of this paper haven’t been checked yet.
Run the check — free, no account needed. It reads the open-access text and checks the sources it cites.
Integrity signals
Registry
Cites
Statistics
Verification
Claims the paper makes
The claims and statistics of this paper haven’t been checked yet.
Run the check — free, no account needed. It reads the open-access text and checks the sources it cites.
Claims other papers make about this one
Each is checked against this paper’s own text: does it say what the citing paper says it does?
In the citing paper
“The basic idea behind the definition was that of the quantum tetrahedron introduced by Barbieri in [58] and generalized to 4D in [40].”
From The Spin-Foam Approach to Quantum Gravity (2013) · cites this paper as [58]
Self-check
Percentages, sums and reported differences re-computed from the paper’s own numbers.
The self-check needs the paper’s full text.
Citations
Cites
General relativity without coordinates
Regge, T. (1961) · Il Nuovo Cimento · doi:10.1007/bf02733251 · Cited by 1,477
State sum invariants of 3-manifolds and quantum 6j-symbols
Turaev, V. G., & Viro, O. Y. (1992) · Topology · doi:10.1016/0040-9383(92)90015-a · Cited by 1,145
New Hamiltonian formulation of general relativity
Ashtekar, A. (1987) · Physical Review D · doi:10.1103/physrevd.36.1587 · Cited by 1,119
Loop space representation of quantum general relativity
Rovelli, C., & Smolin, L. (1990) · Nuclear Physics B · doi:10.1016/0550-3213(90)90019-a · Cited by 806
Projective techniques and functional integration for gauge theories
Ashtekar, A., & Lewandowski, J. (1995) · Journal of Mathematical Physics · doi:10.1063/1.531037 · Cited by 388
Quantum gravity and Regge calculus
Immirzi, G. (1997) · Nuclear Physics B - Proceedings Supplements · doi:10.1016/s0920-5632(97)00354-x · Cited by 287
Geometry eigenvalues and the scalar product from recoupling theory in loop quantum gravity
De Pietri, R., & Rovelli, C. (1996) · Physical Review D · doi:10.1103/physrevd.54.2664 · Cited by 201
Causal evolution of spin networks
Markopoulou, F., & Smolin, L. (1997) · Nuclear Physics B · doi:10.1016/s0550-3213(97)80019-3 · Cited by 134
Holonomy and path structures in general relativity and Yang-Mills theory
Barrett, J. W. (1991) · International Journal of Theoretical Physics · doi:10.1007/bf00671007 · Cited by 119
Generalized Wick transform for gravity
Ashtekar, A. (1996) · Physical Review D · doi:10.1103/physrevd.53.r2865 · Cited by 47
Research works printed but not linked: 6
- Ashtekar, 1995, J. Math. Phys., 36, 6465
- F. Markopoulou, Dual formulation of spin network evolution, preprint available as gr-gc/9704013.
- Markopoulou, 1997, Nucl. Phys. B, 508, 409, 10.1016/S0550-3213(97)00488-4 · DOI · Paper page
- J.W. Barrett, L. Crane, Relativistic Spin Networks and Quantum Gravity, preprint available as grgc/9709028.
- L. Crane and D.N. Yetter, On the classical limit of the balanced state sum, preprint available as grgc/9712087.
- L. Smolin, Strings as perturbation of evolving spin-networks, preprint available as gr-
Cited by
Sorted by citations
The Spin-Foam Approach to Quantum Gravity
Perez, A. (2013) · Living Reviews in Relativity · doi:10.12942/lrr-2013-3 · Cited by 677
A new spin foam model for 4D gravity
Freidel, L., & Krasnov, K. (2008) · Classical and Quantum Gravity · doi:10.1088/0264-9381/25/12/125018 · Cited by 521
Relativistic spin networks and quantum gravity
Barrett, J. W., & Crane, L. (1998) · Journal of Mathematical Physics · doi:10.1063/1.532254 · Cited by 404
New spinfoam vertex for quantum gravity
Livine, E. R., & Speziale, S. (2007) · Physical Review D · doi:10.1103/physrevd.76.084028 · Cited by 401
Twisted geometries: A geometric parametrization of SU(2) phase space
Freidel, L., & Simone Speziale, D. (2010) · Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields · doi:10.1103/physrevd.82.084040 · Cited by 282
Lorentzian spin foam amplitudes: graphical calculus and asymptotics
Barrett, J. W., Dowdall, R. J., Fairbairn, W. J., Hellmann, F., & Pereira, R. (2010) · Classical and Quantum Gravity · doi:10.1088/0264-9381/27/16/165009 · Cited by 247
Barrett–Crane model from a Boulatov–Ooguri field theory over a homogeneous space
De Pietri, R., Freidel, L., Krasnov, K., & Rovelli, C. (2000) · Nuclear Physics B · doi:10.1016/s0550-3213(00)00005-5 · Cited by 244
Polyhedra in loop quantum gravity
Eugenio Bianchi, A., Donà, P., & Simone Speziale, D. (2011) · Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields · doi:10.1103/physrevd.83.044035 · Cited by 254
The microscopic dynamics of quantum space as a group field theory
Oriti, D. (2012) · Cambridge University Press eBooks · doi:10.1017/cbo9780511920998.012 · Cited by 303
Spacetime geometry from algebra: spin foam models for non-perturbative quantum gravity
Oriti, D. (2001) · Reports on Progress in Physics · doi:10.1088/0034-4885/64/12/203 · Cited by 201
A new look at loop quantum gravity
Carlo Rovelli, C. (2011) · Classical and Quantum Gravity · doi:10.1088/0264-9381/28/11/114005 · Cited by 181
Group field theory as the second quantization of loop quantum gravity
Oriti, D. (2016) · Classical and Quantum Gravity · doi:10.1088/0264-9381/33/8/085005 · Cited by 144
Group field theory and simplicial gravity path integrals: A model for Holst-Plebanski gravity
Baratin, A., & Oriti, D. (2012) · Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields · doi:10.1103/physrevd.85.044003 · Cited by 147
Quantum Cosmology from Group Field Theory Condensates: a Review
Gielen, S., & Sindoni, L. (2016) · Symmetry Integrability and Geometry Methods and Applications · doi:10.3842/sigma.2016.082 · Cited by 138
A spin foam model without bubble divergences
Perez, A., & Rovelli, C. (2001) · Nuclear Physics B · doi:10.1016/s0550-3213(01)00030-x · Cited by 113
Emergent Friedmann dynamics with a quantum bounce from quantum gravity condensates
Oriti, D., Sindoni, L., & Wilson-Ewing, E. (2016) · Classical and Quantum Gravity · doi:10.1088/0264-9381/33/22/224001 · Cited by 159
Emergent Friedmann dynamics with a quantum bounce from quantum gravity condensates
Oriti, D., Sindoni, L., & Wilson-Ewing, E. (2016) · MPG.PuRe (Max Planck Society) · Cited by 110
The length operator in Loop Quantum Gravity
Eugenio Bianchi, A. (2008) · Nuclear Physics B · doi:10.1016/j.nuclphysb.2008.08.013 · Cited by 115
The fine structure of SU(2) intertwiners from U(N) representations
Freidel, L., & Livine, E. R. (2010) · Journal of Mathematical Physics · doi:10.1063/1.3473786 · Cited by 101
Spin foam models for quantum gravity from lattice path integrals
Bonzom, V. (2009) · Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields · doi:10.1103/physrevd.80.064028 · Cited by 109
Reconstructing quantum geometry from quantum information: spin networks as harmonic oscillators
Girelli, F., & Livine, E. R. (2005) · Classical and Quantum Gravity · doi:10.1088/0264-9381/22/16/011 · Cited by 99
Quantum geometry from phase space reduction
Conrady, F., & Freidel, L. (2009) · Journal of Mathematical Physics · doi:10.1063/1.3257109 · Cited by 106
Projector on physical states in loop quantum gravity
Rovelli, C. (1999) · Physical Review D · doi:10.1103/physrevd.59.104015 · Cited by 95
Carlo Rovelli, C. (2013) · doi:10.22323/1.140.0003 · Cited by 114
Complete LQG propagator. II. Asymptotic behavior of the vertex
Alesci, E., & Rovelli, C. (2008) · Physical Review D · doi:10.1103/physrevd.77.044024 · Cited by 89
Perturbative QCD analysis of B→φK decays and power counting
Chen, C.-H., Keum, Y. Y., & Li, H.-N. (2001) · Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields · doi:10.1103/physrevd.64.112002 · Cited by 86
Stepping out of homogeneity in loop quantum cosmology
Carlo Rovelli, C., & Vidotto, F. (2008) · Classical and Quantum Gravity · doi:10.1088/0264-9381/25/22/225024 · Cited by 101
Haggard, H. M., Han, M., Kamiński, W., & Riello, A. (2015) · Nuclear Physics B · doi:10.1016/j.nuclphysb.2015.08.023 · Cited by 88
Group field theories for all loop quantum gravity
Oriti, D., Ryan, J. P., & Thürigen, J. (2015) · MPG.PuRe (Max Planck Society) · Cited by 77
Finiteness of a spinfoam model for Euclidean quantum general relativity
Perez, A. (2001) · Nuclear Physics B · doi:10.1016/s0550-3213(01)00014-1 · Cited by 73
Holomorphic Factorization for a Quantum Tetrahedron
Freidel, L., Krasnov, K. V., & Livine, E. R. (2010) · Communications in Mathematical Physics · doi:10.1007/s00220-010-1036-5 · Cited by 73
On relativistic spin network vertices
Reisenberger, M. P. (1999) · Journal of Mathematical Physics · doi:10.1063/1.532850 · Cited by 72
Group field theories for all loop quantum gravity
Oriti, D., Ryan, J. P., & Thürigen, J. (2015) · New Journal of Physics · doi:10.1088/1367-2630/17/2/023042 · Cited by 97
Effective Spin Foam Models for Four-Dimensional Quantum Gravity
Asante, S. K., Dittrich, B., & Haggard, H. M. (2020) · Physical Review Letters · doi:10.1103/physrevlett.125.231301 · Cited by 72
Effective spin foam models for Lorentzian quantum gravity
Asante, S. K., Dittrich, B., & Padua-Argüelles, J. (2021) · Classical and Quantum Gravity · doi:10.1088/1361-6382/ac1b44 · Cited by 69
Discreteness of the Volume of Space from Bohr-Sommerfeld Quantization
Eugenio Bianchi, A., & Haggard, H. M. (2011) · Physical Review Letters · doi:10.1103/physrevlett.107.011301 · Cited by 69
QUANTUM GRAVITY ASYMPTOTICS FROM THE SU(2) 15j-SYMBOL
Barrett, J. W., Fairbairn, W. J., & Hellmann, F. (2010) · International Journal of Modern Physics A · doi:10.1142/s0217751x10049281 · Cited by 65
Ding, Y., Han, M., & Rovelli, C. (2011) · Physical Review D · doi:10.1103/physrevd.83.124020 · Cited by 60
Stepping out of Homogeneity in Loop Quantum Cosmology
Carlo Rovelli, C., & Vidotto, F. (2008) · HAL · Cited by 55
LQG propagator: III. The new vertex
Alesci, E., Eugenio Bianchi, A., & Carlo Rovelli, C. (2009) · Classical and Quantum Gravity · doi:10.1088/0264-9381/26/21/215001 · Cited by 66
The century of the incomplete revolution: Searching for general relativistic quantum field theory
Carlo Rovelli, C. (2000) · Journal of Mathematical Physics · doi:10.1063/1.533327 · Cited by 66
Gluing polyhedra with entanglement in loop quantum gravity
Baytaş, B., Eugenio Bianchi, A., & Yokomizo, N. (2018) · Physical review. D/Physical review. D. · doi:10.1103/physrevd.98.026001 · Cited by 54
From lattice BF gauge theory to area–angle Regge calculus
Bonzom, V. (2009) · Classical and Quantum Gravity · doi:10.1088/0264-9381/26/15/155020 · Cited by 47
Dittrich, B., Goeller, C., Livine, E. R., & Riello, A. (2018) · Nuclear Physics B · doi:10.1016/j.nuclphysb.2018.06.007 · Cited by 48
Discrete gravity dynamics from effective spin foams
Asante, S. K., Dittrich, B., & Haggard, H. M. (2021) · Classical and Quantum Gravity · doi:10.1088/1361-6382/ac011b · Cited by 48
Quantum spacetime on a quantum simulator
Li, K., Li, Y., Han, M., Lu, S., Zhou, J., Ruan, D., Long, G., Wan, Y., Lu, D., Zeng, B., et al. (2019) · Communications Physics · doi:10.1038/s42005-019-0218-5 · Cited by 53
Quasi-local holographic dualities in non-perturbative 3D quantum gravity
Dittrich, B., Goeller, C., Livine, E. R., & Riello, A. (2018) · Classical and Quantum Gravity · doi:10.1088/1361-6382/aac606 · Cited by 46
Bohr-Sommerfeld quantization of space
Eugenio Bianchi, A., & Haggard, H. M. (2012) · Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields · doi:10.1103/physrevd.86.124010 · Cited by 42
Curvature operator for loop quantum gravity
Alesci, E., Assanioussi, M., & Lewandowski, J. (2014) · Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields · doi:10.1103/physrevd.89.124017 · Cited by 43
Carlo Rovelli, C., & Simone Speziale, D. (2006) · Classical and Quantum Gravity · doi:10.1088/0264-9381/23/20/008 · Cited by 38
Lagrangian approach to the Barrett-Crane spin foam model
Bonzom, V., & Livine, E. R. (2009) · Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields · doi:10.1103/physrevd.79.064034 · Cited by 35
Dittrich, B., Goeller, C., Livine, E. R., & Riello, A. (2018) · Nuclear Physics B · doi:10.1016/j.nuclphysb.2018.06.010 · Cited by 38
A discrete and coherent basis of intertwiners
Freidel, L., & Hnybida, J. (2013) · Classical and Quantum Gravity · doi:10.1088/0264-9381/31/1/015019 · Cited by 35
Simple model for quantum general relativity from loop quantum gravity
Carlo Rovelli, C. (2011) · Journal of Physics Conference Series · doi:10.1088/1742-6596/314/1/012006 · Cited by 46
The perturbative Regge-calculus regime of loop quantum gravity
Bianchi, E., & Modesto, L. (2008) · Nuclear Physics B · doi:10.1016/j.nuclphysb.2007.12.011 · Cited by 34
Holonomy operator and quantization ambiguities on spinor space
Livine, E. R., & Tambornino, J. (2013) · Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields · doi:10.1103/physrevd.87.104014 · Cited by 36
Statistical equilibrium in quantum gravity: Gibbs states in group field theory
Kotecha, I., & Oriti, D. (2018) · New Journal of Physics · doi:10.1088/1367-2630/aacbbd · Cited by 33
Loop Quantum Gravity à la Aharonov–Bohm
Eugenio Bianchi, A. (2014) · General Relativity and Gravitation · doi:10.1007/s10714-014-1668-4 · Cited by 34
Statistical equilibrium of tetrahedra from maximum entropy principle
Chirco, G., Kotecha, I., & Oriti, D. (2019) · Physical review. D/Physical review. D. · doi:10.1103/physrevd.99.086011 · Cited by 28
Ising spin network states for loop quantum gravity: a toy model for phase transitions
Feller, A., & Livine, E. R. (2016) · Classical and Quantum Gravity · doi:10.1088/0264-9381/33/6/065005 · Cited by 32
Eleven-dimensional supergravity as a constrained topological field theory
Ling, Y., & Smolin, L. (2001) · Nuclear Physics B · doi:10.1016/s0550-3213(01)00063-3 · Cited by 29
Dynamics of anisotropies close to a cosmological bounce in quantum gravity
de Cesare, M., Oriti, D., Pithis, A. G. A., & Sakellariadou, M. (2017) · Classical and Quantum Gravity · doi:10.1088/1361-6382/aa986a · Cited by 31
Bubble networks: framed discrete geometry for quantum gravity
Freidel, L., & Livine, E. R. (2018) · General Relativity and Gravitation · doi:10.1007/s10714-018-2493-y · Cited by 26
Jercher, A. F., Oriti, D., & Pithis, A. G. A. (2022) · Journal of Cosmology and Astroparticle Physics · doi:10.1088/1475-7516/2022/01/050 · Cited by 33
A new action for simplicial gravity in four dimensions
Wieland, W. (2014) · Classical and Quantum Gravity · doi:10.1088/0264-9381/32/1/015016 · Cited by 32
Eugenio Bianchi, A., Donà, P., & Vilensky, I. (2019) · Physical review. D/Physical review. D. · doi:10.1103/physrevd.99.086013 · Cited by 29
Numerical indications on the semiclassical limit of the flipped vertex
Magliaro, E., Perini, C., & Carlo Rovelli, C. (2008) · Classical and Quantum Gravity · doi:10.1088/0264-9381/25/9/095009 · Cited by 26
Thermal quantum gravity condensates in group field theory cosmology
Assanioussi, M., & Kotecha, I. (2020) · Physical review. D/Physical review. D. · doi:10.1103/physrevd.102.044024 · Cited by 21
Typicality in spin-network states of quantum geometry
Anzà, F., & Chirco, G. (2016) · Physical review. D/Physical review. D. · doi:10.1103/physrevd.94.084047 · Cited by 21
Polytopes in all dimensional loop quantum gravity
Long, G., & Ma, Y. (2022) · The European Physical Journal C · doi:10.1140/epjc/s10052-022-09988-2 · Cited by 19
Efficient Simulation of Loop Quantum Gravity: A Scalable Linear-Optical Approach
Cohen, L., Brady, A. J., Huang, Z., Liu, H., Qu, D., Dowling, J. P., & Han, M. (2021) · Physical Review Letters · doi:10.1103/physrevlett.126.020501 · Cited by 20
Stabilizer entropy of quantum tetrahedra
Cepollaro, S., Chirco, G., Cuffaro, G., Esposito, G., & Hamma, A. (2024) · Physical review. D/Physical review. D. · doi:10.1103/physrevd.109.126008 · Cited by 19
Candidate for a background independent formulation of M theory
Smolin, L. (2000) · Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields · doi:10.1103/physrevd.62.086001 · Cited by 23
Holographic maps from quantum gravity states as tensor networks
Colafranceschi, E., Chirco, G., & Oriti, D. (2022) · Physical review. D/Physical review. D. · doi:10.1103/physrevd.105.066005 · Cited by 22
Coherent quantum dynamics: What fluctuations can tell
Schliemann, J. (2015) · Physical Review A · doi:10.1103/physreva.92.022108 · Cited by 16
Quantum states of elementary three-geometry
Carbone, G., Mauro Carfora, B., & Marzuoli, A. (2002) · Classical and Quantum Gravity · doi:10.1088/0264-9381/19/14/315 · Cited by 15
Magliaro, E., & Perini, C. (2012) · International Journal of Modern Physics D · doi:10.1142/s0218271812500903 · Cited by 12
Kotecha, I. (2019) · MPG.PuRe (Max Planck Society) · Cited by 13
Surface state decoherence in loop quantum gravity, a first toy model
Feller, A., & Livine, E. R. (2017) · Classical and Quantum Gravity · doi:10.1088/1361-6382/aa525c · Cited by 17
Kotecha, I. (2019) · Universe · doi:10.3390/universe5080187 · Cited by 15
Coherent 3j -symbol representation for the loop quantum gravity intertwiner space
Alesci, E., Lewandowski, J., & Mäkinen, I. H. (2016) · Physical review. D/Physical review. D. · doi:10.1103/physrevd.94.084028 · Cited by 10
Towards anisotropic cosmology in group field theory
Calcinari, A., & Gielen, S. (2023) · Classical and Quantum Gravity · doi:10.1088/1361-6382/acc1db · Cited by 13
Area propagator and boosted spin networks in loop quantum gravity
Livine, E. R. (2019) · Classical and Quantum Gravity · doi:10.1088/1361-6382/ab32d4 · Cited by 9
Holographic entanglement in spin network states: A focused review
Colafranceschi, E., & Adesso, G. (2022) · AVS Quantum Science · doi:10.1116/5.0087122 · Cited by 12
Scalar cosmological perturbations from quantum entanglement within Lorentzian quantum gravity
Jercher, A. F., Marchetti, L., & Pithis, A. G. A. (2024) · Physical review. D/Physical review. D. · doi:10.1103/physrevd.109.066021 · Cited by 13
Generalized Gaussian states in group field theory and su(1,1) quantum cosmology
Calcinari, A., & Gielen, S. (2024) · Physical review. D/Physical review. D. · doi:10.1103/physrevd.109.066022 · Cited by 12
The large-volume limit of a quantum tetrahedron is a quantum harmonic oscillator
Schliemann, J. (2013) · Classical and Quantum Gravity · doi:10.1088/0264-9381/30/23/235018 · Cited by 5
Quantum gravity at the fifth root of unity
Amaral, M. M., Aschheim, R., & Irwin, K. (2022) · Physics Open · doi:10.1016/j.physo.2021.100098 · Cited by 7
Probing the shape of quantum surfaces: the quadrupole moment operator
Goeller, C., & Livine, E. R. (2018) · Classical and Quantum Gravity · doi:10.1088/1361-6382/aae327 · Cited by 5
Quantum simulations with nuclear magnetic resonance system*
Qiu, C.-D., Nie, X., & Lu, D. (2021) · Chinese Physics B · doi:10.1088/1674-1056/abe299 · Cited by 5
Classical and quantum polyhedra
Schliemann, J. (2014) · Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields · doi:10.1103/physrevd.90.124080 · Cited by 3
Emergence of Riemannian Quantum Geometry
Haggard, H. M., Lewandowski, J., & Sahlmann, H. (2023) · Springer eBooks · doi:10.1007/978-981-19-3079-9_96-1 · Cited by 6
Dirac quantum walk on tetrahedra
Nzongani, U., Eon, N., Márquez-Martín, I., Pérez, A., Molfetta, G. D., & Arrighi, P. J. (2024) · Physical Review A · doi:10.1103/physreva.110.042418 · Cited by 5
The hidden angular momenta of Racah and -jcoefficients
Labarthe, J. J. (1998) · Journal of Physics A Mathematical and General · doi:10.1088/0305-4470/31/43/012 · Cited by 3
Quantization of Measure in Gravitation
Джумакадырович, Д. В., & Folomeev, V. (2023) · Gravitation and Cosmology · doi:10.1134/s0202289323040072 · Cited by 3
Cosmological implications of the hydrodynamical phase of group field theory
Gabbanelli, L., & Bianchi, S. D. (2021) · General Relativity and Gravitation · doi:10.1007/s10714-021-02833-z · Cited by 10
Two Paths to Group Field Theories
Carrozza, S. (2014) · Springer theses · doi:10.1007/978-3-319-05867-2_2 · Cited by 1
Emergence of Riemannian Quantum Geometry
Haggard, H. M., Lewandowski, J., & Sahlmann, H. (2024) · Springer eBooks · doi:10.1007/978-981-99-7681-2_96 · Cited by 1
Goeller, C., Oriti, D., & Schmid, G. (2023) · Annales Henri Poincaré · doi:10.1007/s00023-023-01330-0
Quantum tetrahedra: A toy model for classical limit of the quantum gravity
Terno, D. R. (2009) · Journal of Physics Conference Series · doi:10.1088/1742-6596/174/1/012050
Metadata
- Authors
- Barbieri, A.
- Affiliations
- Istituto Nazionale di Fisica Nucleare, Sezione di Pisa (IT)
- Corresponding author
- Barbieri, A.
- Venue
- Nuclear Physics B
- Publisher
- Elsevier BV
- Published
- 1998-05
- Volume
- 518
- Issue
- 3
- Pages
- 714-728
- ISSN
- 0550-3213 (ISSN-L)
- OpenAlex
- W2088528909
- Cited by
- 113
- References
- 12
- Citations by year
- 2026: 1 · 2024: 5 · 2023: 4 · 2022: 8 · 2021: 5 · 2020: 3 · 2019: 7 · 2018: 7 · 2017: 3 · 2016: 8 · 2015: 4 · 2014: 6 · 2013: 6 · 2012: 4
- FWCI
- 3.42
- Type
- journal article
- Language
- en
- Open access
- green
- arxiv.org
- Locations
- Nuclear Physics B (publishedVersion)
- arXiv (Cornell University) (submittedVersion)
- arXiv (Cornell University)
- Topics
- Physical Sciences › Physics and Astronomy › Nuclear and High Energy Physics › Noncommutative and Quantum Gravity Theories
- Physical Sciences › Physics and Astronomy › Astronomy and Astrophysics › Relativity and Gravitational Theory
- Physical Sciences › Physics and Astronomy › Nuclear and High Energy Physics › Black Holes and Theoretical Physics
- Keywords
- SU(2) representations, unitary irreducible representations, uncertainty relations, quantum gauge theory, loop representation, gauge invariance, diffeomorphism invariance
About these checks
Registry, retraction, Cites and statistics results are computed, not judged, with one exception: a printed reference that no index lists is read once by a model before it counts as a citation error. Claims are extracted by a model and kept only when their quote appears verbatim in the text; each cited source is then checked, with a model’s help, for whether it says what the claim relies on. Those verdicts can be wrong — read the claim’s quote and the cited source before relying on one.
Statistics and arithmetic are recomputed, not judged.
Confidence bands are shown only for fields calibrated on our annotated test set. None is calibrated yet, so no band is shown.
What counts as a claim ›How we measure confidence ›How we check this ›
Are you an author, or do you see a problem with this page? Request a review
