Milo Viviani
- Born in Verona, Italy 08/10/1991
EDUCATION
- Bachelor and Master degree in Mathematics at the University of Pavia (2010-2015)
- Ph.D. in Mathematics at Chalmers University of Technology, Göteborg, Sweden (2015-2020)
EMPLOYMENT
- Assegnista di ricerca at Scuola Normale Superiore, Pisa (2020-2021)
- Visting Wallenberg Postdoc at Scuola Normale Superiore, Pisa (2022-2023)
RESEARCH INTERESTS
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Numerical analysis of structure preserving algorithms
collaborators: M. Benzi, P. Cifani, S. Ephrati, K. Modin, A. Stern
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Fluid dynamics
collaborators: P. Cifani, S. Ephrati, B. Geurts, E. Luesink, K. Modin
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Statistical mechanics
collaborators: P. Cifani, F. Flandoli, F. Grotto, K. Modin, U. Pappalettera, M. Romito
MAIN PUBLICATIONS IN FLUID DYNAMCS
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A Casimir preserving scheme for long-time simulation of spherical ideal hydrodynamics (JFM, with K. Modin 2020)
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Canonical scale separation in two-dimensional incompressible hydrodynamics (JFM, with K. Modin 2022)
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Integrability of point-vortex dynamics via symplectic reduction: a survey (AJM, with K. Modin 2021)
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Casimir preserving spectrum of two-dimensional turbulence (Phys. Rev. Fluids, with P. Cifani, B.Geurts, E. Luesink, K. Modin 2022)
- On the Infinite Dimension Limit of Invariant Measures and Solutions of Zeitlin’s 2D Euler Equations (JSP, with F. Flandoli, U. Pappalettera 2022)
\dot{\omega}=\lbrace\psi,\omega\rbrace\\
\Delta \psi = \omega
Canonical Scale Separation in the Euler Equations
\dot{\omega}=\lbrace\psi,\omega\rbrace\\
\Delta \psi = \omega
Canonical Scale Separation in the Euler Equations
Sparse-stochastic model reduction for 2D Euler equations (STUOD proceedings, with P. Cifani and S. Ephrati)
Sparse-stochastic model reduction for 2D Euler equations (STUOD proceedings, with P. Cifani and S. Ephrati)
PUBLICATIONS IN PREPARATION IN FLUID DYNAMCS
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Zero-Noise Selection for Point Vortex Dynamics after Collapse (with F. Grotto and M. Romito)
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Sampling stationary measures of the
Euler–Zeitlin equations (with P. Cifani and K. Modin)