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Spin foam vertex amplitudes are the key ingredient of spin foam models for quantum gravity.
Livine E.R., Speziale S., Solving the simplicity constraints for spinfoam quantum gravity,
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Engle J., Pereira R., Rovelli C., Flipped spinfoam vertex and loop gravity,
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2008
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Bahr B., Dittrich B., Improved and perfect actions in discrete gravity,
2009
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2009
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Bonzom V., Spin foam models for quantum gravity from lattice path integrals,
2009
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Engle J., Pereira R., Regularization and finiteness of the Lorentzian loop quantum gravity vertices,
2009
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Joung E., Mourad J., Noui K., Three dimensional quantum geometry and deformed symmetry,
2009
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Livine E.R., Matrix models as non-commutative field theories on
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Williams R.M., Quantum Regge calculus, in Approaches to Quantum Gravity, Editor D. Oriti, Cambridge University Press, Cambridge, 2009, 360–377
2009
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Dittrich B., Ryan J.P., Phase space descriptions for simplicial 4D geometries,
2011
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2011
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2011
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Han M., 4-dimensional spin-foam model with quantum Lorentz group,
2011
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2011
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Baratin A., Flori C., Thiemann T., The Holst spin foam model via cubulations,
2012
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2012
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2012
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2012
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2012
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Bonzom V., Smerlak M., Gauge symmetries in spin-foam gravity: the case for “cellular quantization”,
2012
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Dupuis M., Freidel L., Livine E.R., Speziale S., Holomorphic Lorentzian simplicity constraints,
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Dupuis M., Livine E.R., Holomorphic simplicity constraints for 4D Riemannian spinfoam models,
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Dupuis M., Ryan J.P., Speziale S., Discrete gravity models and loop quantum gravity: a short review,
2012
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