Complete LQG propagator: Difficulties with the Barrett-Crane vertex

Cited by (153)

Items 101–153 of 153

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7. The Barrett–Crane model: asymptotic measure factor
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15. Invited review: The new spin foam models and quantum gravity
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16. A Short and Subjective Introduction to the Spinfoam Framework for Quantum Gravity
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19. Graphical method in loop quantum gravity: I. Derivation of the closed formula for the matrix element of the volume operator
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20. The Hessian in Spin Foam Models
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21. Spin Foams
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25. Deep Learning Spinfoam Vertex Amplitudes: The Euclidean Barrett–Crane Model
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26. Regularized Hamiltonians and Spinfoams
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27. Spin foam models: the dynamics of quantum geometry
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28. A look at area Regge calculus
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29. Semi-Classical Holomorphic Transition Amplitudes in Covariant Loop Quantum Gravity
    Fabio D’Ambrosio · 2020 · arXiv (Cornell University)
30. Emergence of scalar matter from spin foam model
    Peng Xu, Yongge Ma · 2009 · Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields
31. Spin foam models for 3D quantum geometry
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32. Higher dimensional and supersymmetric extensions of loop quantum gravity
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33. Two Paths to Group Field Theories
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34. Boundary state stability under spinfoam evolution for the quantum 4-simplex
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35. Commuting simplicity and closure constraints for 4D spin-foam models
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36. Geometric Aspects of Gauge and Spacetime Symmetries
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37. Physical Boundary State for the Quantum 4-Simplex
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38. Complete loop quantum gravity graviton propagator
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39. Approaches To Quantum Gravity Loop Quantum Gravity, Spinfoams and Topos Approach D I S S E R TAT I O N zur Erlangung des akademischen Grades Dr. Rer. Nat
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40. The relation between Geometry and Matter in classical and quantum Gravity and Cosmology
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41. From the Hamiltonian formalism to the Spin-Foams: The final step in LQG?
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42. Spin Foams
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43. Graphical Calculus of Spin Networks
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44. Dynamics of Spin Networks
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45. Graphical Calculus of Spin Networks
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46. Aspects de la gravitation quantique à boucles : la représentation polymère, la jauge temporelle et lien entre approches covariante et canonique
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47. Géométrie quantique dans les mousses de Spins : de la théorie topologique BF vers la relativité générale
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48. Géométrie des simplexes et modèles de mousses de spin
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49. Loop Quantum Gravity and Discrete Geometry
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50. Radiative Corrections in Spinfoam Quantum Gravity
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51. Tensorial methods and renormalization in Group Field Theories
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52. Renormalization and Coarse-graining of Loop Quantum Gravity
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53. Semi-classical holomorphic transition amplitudes in covariant loop quantum gravity
    Fabio D’Ambrosio · 2019