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The goal of the book is to use combinatorial techniques to solve fundamental physics problems, and vice-versa, to use theoretical physics techniques to solve combinatorial problems.
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The goal of the book is to use combinatorial techniques to solve fundamental physics problems, and vice-versa, to use theoretical physics techniques to solve combinatorial problems.
Produktdetails
- Produktdetails
- Verlag: Oxford University Press, USA
- Seitenzahl: 410
- Erscheinungstermin: 16. Juni 2021
- Englisch
- Abmessung: 248mm x 173mm x 25mm
- Gewicht: 944g
- ISBN-13: 9780192895493
- ISBN-10: 0192895494
- Artikelnr.: 60886960
- Verlag: Oxford University Press, USA
- Seitenzahl: 410
- Erscheinungstermin: 16. Juni 2021
- Englisch
- Abmessung: 248mm x 173mm x 25mm
- Gewicht: 944g
- ISBN-13: 9780192895493
- ISBN-10: 0192895494
- Artikelnr.: 60886960
Between 2010 and 2015, Adrian Tanasa was an Associate Professor at Paris North University. In September 2015, he became a Full Professor at Bordeaux University. He is the founder of the journal "Annals of the Institut Henri Poincaré D, Combinatorics, Physics and their Interactions".
* 1: Introduction
* 2: Graphs, maps and polynomials
* 3: Quantum field theory (QFT)
* 4: Tree weights and renormalization in QFT
* 5: Combinatorial QFT and the Jacobian Conjecture
* 6: Fermionic QFT, Grassmann calculus and combinatorics
* 7: Analytic combinatorics and QFT
* 8: Algebraic combinatorics and QFT
* 9: QFT on the non-commutative Moyal space and combinatorics
* 10: Quantum gravity, Group Field Theory and combinatorics
* 11: From random matrices to random tensors
* 12: Random tensor models - the U(N)D-invariant model
* 13: Random tensor models - the multi-orientable (MO) model
* 14: Random tensor models - the O(N)3 invariant model
* 15: The Sachdev-Ye-Kitaev holographic model
* 16: SYK-like tensor models
* Appendix
* A: Examples of tree weights
* B: Renormalization of the Grosse-Wulkenhaar model, one-loop examples
* C: The B+ operator in Moyal QFT, two-loop examples
* D: Explicit examples of GFT tensor Feynman integral computations
* E: Coherent states of SU(2)
* F: Proof of the double scaling limit of the U(N)D??invariant tensor
model
* G: Proof of Theorem 15.3.2
* H: Proof of Theorem 16.1.1
* J: Summary of results on the diagrammatics of the coloured SYK model
and of the Gurau-Witten model
* Bibliography
* 2: Graphs, maps and polynomials
* 3: Quantum field theory (QFT)
* 4: Tree weights and renormalization in QFT
* 5: Combinatorial QFT and the Jacobian Conjecture
* 6: Fermionic QFT, Grassmann calculus and combinatorics
* 7: Analytic combinatorics and QFT
* 8: Algebraic combinatorics and QFT
* 9: QFT on the non-commutative Moyal space and combinatorics
* 10: Quantum gravity, Group Field Theory and combinatorics
* 11: From random matrices to random tensors
* 12: Random tensor models - the U(N)D-invariant model
* 13: Random tensor models - the multi-orientable (MO) model
* 14: Random tensor models - the O(N)3 invariant model
* 15: The Sachdev-Ye-Kitaev holographic model
* 16: SYK-like tensor models
* Appendix
* A: Examples of tree weights
* B: Renormalization of the Grosse-Wulkenhaar model, one-loop examples
* C: The B+ operator in Moyal QFT, two-loop examples
* D: Explicit examples of GFT tensor Feynman integral computations
* E: Coherent states of SU(2)
* F: Proof of the double scaling limit of the U(N)D??invariant tensor
model
* G: Proof of Theorem 15.3.2
* H: Proof of Theorem 16.1.1
* J: Summary of results on the diagrammatics of the coloured SYK model
and of the Gurau-Witten model
* Bibliography
* 1: Introduction
* 2: Graphs, maps and polynomials
* 3: Quantum field theory (QFT)
* 4: Tree weights and renormalization in QFT
* 5: Combinatorial QFT and the Jacobian Conjecture
* 6: Fermionic QFT, Grassmann calculus and combinatorics
* 7: Analytic combinatorics and QFT
* 8: Algebraic combinatorics and QFT
* 9: QFT on the non-commutative Moyal space and combinatorics
* 10: Quantum gravity, Group Field Theory and combinatorics
* 11: From random matrices to random tensors
* 12: Random tensor models - the U(N)D-invariant model
* 13: Random tensor models - the multi-orientable (MO) model
* 14: Random tensor models - the O(N)3 invariant model
* 15: The Sachdev-Ye-Kitaev holographic model
* 16: SYK-like tensor models
* Appendix
* A: Examples of tree weights
* B: Renormalization of the Grosse-Wulkenhaar model, one-loop examples
* C: The B+ operator in Moyal QFT, two-loop examples
* D: Explicit examples of GFT tensor Feynman integral computations
* E: Coherent states of SU(2)
* F: Proof of the double scaling limit of the U(N)D??invariant tensor
model
* G: Proof of Theorem 15.3.2
* H: Proof of Theorem 16.1.1
* J: Summary of results on the diagrammatics of the coloured SYK model
and of the Gurau-Witten model
* Bibliography
* 2: Graphs, maps and polynomials
* 3: Quantum field theory (QFT)
* 4: Tree weights and renormalization in QFT
* 5: Combinatorial QFT and the Jacobian Conjecture
* 6: Fermionic QFT, Grassmann calculus and combinatorics
* 7: Analytic combinatorics and QFT
* 8: Algebraic combinatorics and QFT
* 9: QFT on the non-commutative Moyal space and combinatorics
* 10: Quantum gravity, Group Field Theory and combinatorics
* 11: From random matrices to random tensors
* 12: Random tensor models - the U(N)D-invariant model
* 13: Random tensor models - the multi-orientable (MO) model
* 14: Random tensor models - the O(N)3 invariant model
* 15: The Sachdev-Ye-Kitaev holographic model
* 16: SYK-like tensor models
* Appendix
* A: Examples of tree weights
* B: Renormalization of the Grosse-Wulkenhaar model, one-loop examples
* C: The B+ operator in Moyal QFT, two-loop examples
* D: Explicit examples of GFT tensor Feynman integral computations
* E: Coherent states of SU(2)
* F: Proof of the double scaling limit of the U(N)D??invariant tensor
model
* G: Proof of Theorem 15.3.2
* H: Proof of Theorem 16.1.1
* J: Summary of results on the diagrammatics of the coloured SYK model
and of the Gurau-Witten model
* Bibliography