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In the context of quantum gravity, group field theories are field theories that generate spinfoam amplitudes as Feynman diagrams.
R. Gurau, Topological Graph Polynomials in Colored Group Field Theory
1945
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D. Boulatov, A Model of Three-Dimensional Lattice Gravity
1992
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H. Ooguri, Topological Lattice Models in Four Dimensions
1992
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C. Rovelli, The basis of the Ponzano-Regge-Turaev-Viro-Ooguri model is the loop representation basis
1993
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M.P. Reisenberger, C. Rovelli, “Sum over Surfaces” form of Loop Quantum Gravity
1997
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J.C. Baez, Spin Foam Models
1998
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R. De Pietri, L. Freidel, K. Krasnov, C. Rovelli, Barrett-Crane model from a Boulatov-Ooguri field theory over a homogeneous space
2000
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M.P. Reisenberger, C. Rovelli, Spacetime as a Feynman diagram: the connection formulation
2001
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L. Freidel, D. Louapre, Non-perturbative summation over 3D discrete topologies
2003
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L. Freidel, D. Louapre, Ponzano-Regge model revisited I: Gauge fixing, observables and interacting spinning particles
2004
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L. Freidel, Group Field Theory: An overview
2005
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L. Freidel, E.R. Livine, 3d Quantum Gravity and Effective Non-Commutative Quantum Field Theory
2006
Cited alongside, same era.
W. Fairbairn, E.R. Livine, 3d Spinfoam Quantum Gravity: Matter as a Phase of the Group Field Theory
2007
2009
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2009
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E. Joung, J. Mourad, K. Noui, Three Dimensional Quantum Geometry and Deformed Poincare Symmetry
2009
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E.R. Livine, Matrix Models as Non-commutative Field Theories on ℝ 3 {\mathbb{R}}^{3}
2009
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E.R. Livine, J.P. Ryan, A Note on B-observables in Ponzano-Regge 3d Quantum Gravity
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L. Freidel and S. Majid, Noncommutative Harmonic Analysis, Sampling Theory and the Duflo Map in 2+1 Quantum Gravity
2008
Cited alongside, same era.
F. Markopoulou, Dual formulation of spin network evolution
Cited in the paper.
F. Girelli, E.R. Livine, D. Oriti, 4d Deformed Special Relativity from Group Field Theories
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2009
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L. Freidel, E.R. Livine, Ponzano-Regge model revisited III: Feynman diagrams and Effective field theory
2062
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