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C. Pagani and M. Reuter, “Time evolution of density matrices as a theory of random surfaces”, Annals Phys. 455 (2023) 169361, arXiv:2212.13748.
C. Pagani and M. Reuter, “Time evolution of density matrices as a theory of random surfaces”, Annals Phys. 455 (2023) 169361, arXiv:2212.13748.
(Work in progress)
A. Gorbunova, C. Pagani, G. Balarac, L. Canet, and V. Rossetto, “Eulerian spatio-temporal correlations in passive scalar turbulence”, Physical Review Fluids 6 (2021) 124606, arXiv:2104.12453.
A. Gorbunova, C. Pagani, G. Balarac, L. Canet, and V. Rossetto, “Eulerian spatio-temporal correlations in passive scalar turbulence”, Physical Review Fluids 6 (2021) 124606, arXiv:2104.12453.
(Work in progress)
C. Pagani and L. Canet, “Spatio-temporal correlation functions in scalar turbulence from functional renormalization group”, Phys. of Fluids 33 (2021) 065109, arXiv:2103.07326.
C. Pagani and L. Canet, “Spatio-temporal correlation functions in scalar turbulence from functional renormalization group”, Phys. of Fluids 33 (2021) 065109, arXiv:2103.07326.
(Work in progress)
E. Gozzi, C. Pagani and M. Reuter, “The Response Field and the Saddle Points of Quantum Mechanical Path Integrals”, Annals Phys. 429 (2021) 168457, arXiv:2004.08874.
E. Gozzi, C. Pagani and M. Reuter, “The Response Field and the Saddle Points of Quantum Mechanical Path Integrals”, Annals Phys. 429 (2021) 168457, arXiv:2004.08874.
(Work in progress)
M. Tarpin, L. Canet, C. Pagani and N. Wschebor, “Stationary, isotropic and homogeneous two-dimensional turbulence: a first non-perturbative renormalization group approach”, J. Phys. A 52 (2019) 085501, arXiv:1809.00909.
M. Tarpin, L. Canet, C. Pagani and N. Wschebor, “Stationary, isotropic and homogeneous two-dimensional turbulence: a first non-perturbative renormalization group approach”, J. Phys. A 52 (2019) 085501, arXiv:1809.00909.
(Work in progress)
C. Pagani, “Note on the super-extended Moyal formalism and its BBGKY hierarchy ”, Annals Phys. 385, 695 (2017), arXiv:1705.06964.
C. Pagani, “Note on the super-extended Moyal formalism and its BBGKY hierarchy ”, Annals Phys. 385, 695 (2017), arXiv:1705.06964.
(Work in progress)
C. Pagani, “Functional Renormalization Group approach to the Kraichnan model”, Phys. Rev. E 92 (2015) 033016, Add. Phys. Rev. E 97, 049902 (2018), arXiv:1505.01293.
C. Pagani, “Functional Renormalization Group approach to the Kraichnan model”, Phys. Rev. E 92 (2015) 033016, Add. Phys. Rev. E 97, 049902 (2018), arXiv:1505.01293.
(Work in progress)
E. Cattaruzza, E. Gozzi and C. Pagani, “Entanglement, Superselection Rules and Supersymmetric Quantum Mechanics”, Phys. Lett. A 378 (2014) 2501, arXiv:1308.6212.
E. Cattaruzza, E. Gozzi and C. Pagani, “Entanglement, Superselection Rules and Supersymmetric Quantum Mechanics”, Phys. Lett. A 378 (2014) 2501, arXiv:1308.6212.
(Work in progress)
E. Gozzi and C. Pagani, “Universal local symmetries and non-superposition in classical mechanics”, Phys. Rev. Lett. 105 (2010) 150604, arXiv:1006.3029.
E. Gozzi and C. Pagani, “Universal local symmetries and non-superposition in classical mechanics”, Phys. Rev. Lett. 105 (2010) 150604, arXiv:1006.3029.
(Work in progress)
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