Dyadic Models for Fluid Equations: A Survey
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Computational Mathematics,Condensed Matter Physics,Mathematical Physics
Link
https://link.springer.com/content/pdf/10.1007/s00021-023-00799-3.pdf
Reference97 articles.
1. Albritton, D., Brué, E., Colombo, M.: Non-uniqueness of Leray solutions of the forced Navier-Stokes equations. Ann. Math. 196, 415–455 (2022)
2. Barbato, D., Flandoli, F., Morandin, F.: Energy dissipation and self-similar solutions for an unforced inviscid dyadic model. Trans. Amer. Math. Soc. 363(4), 1925–1946 (2011)
3. Barbato, D., Flandoli, F., Morandin, F.: Anomalous dissipation in a stochastic inviscid dyadic model. Annals of Applied Probability 21(6), 2424–2446 (2011)
4. Barbato, D., Flandoli, F., Morandin, F.: Uniqueness for a stochastic inviscid dyadic model. Proceedings of the American Mathematical Society 138(7), 2607–2617 (2010)
5. Barbato, D., Morandin, F.: Positive and non-positive solutions for an inviscid dyadic model: well-posedness and regularity. Nonlinear Differential Equations Appl. 20(3), 1105–1123 (2013)
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