Application of abelian holonomy formalism to the elementary theory of numbers
DOI10.1063/1.4716186zbMath1275.81049arXiv1005.4299OpenAlexW2016757469MaRDI QIDQ2862899
Publication date: 20 November 2013
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1005.4299
Two-dimensional field theories, conformal field theories, etc. in quantum mechanics (81T40) (zeta (s)) and (L(s, chi)) (11M06) Yang-Mills and other gauge theories in quantum field theory (81T13) Geometry and quantization, symplectic methods (81S10) (2)-body potential quantum scattering theory (81U05) Zeta functions and (L)-functions of number fields (11R42) Differential geometric methods, including holonomy, Berry and Hannay phases, Aharonov-Bohm effect, etc. in quantum theory (81Q70) Holonomic systems related to the dynamics of a system of particles (70F20)
Cites Work
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- On the deconfining limit in (2+1)-dimensional Yang-Mills theory
- A quantum field theoretic description of linking numbers and their generalization
- Quantum field theory and the Jones polynomial
- Minimal affinizations of representations of quantum groups: The rank 2 case
- Holonomies of gauge fields in twistor space. I: Bialgebra, supersymmetry, and gluon amplitudes
- Landau Levels and Riemann Zeros
- Primes and Knots
- Photon inner product and the Gauss-linking number
- Link invariants for flows in higher dimensions
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