Stochastic Transport in Upper Ocean Dynamics STUOD 2021 Workshop, London, UK, September 20-23 /
This open access proceedings volume brings selected, peer-reviewed contributions presented at the Stochastic Transport in Upper Ocean Dynamics (STUOD) 2021 Workshop, held virtually and in person at the Imperial College London, UK, September 20-23, 2021. The STUOD project is supported by an ERC Syner...
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其他作者: | , , , , |
格式: | 電子 電子書 |
語言: | 英语 |
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Cham :
Springer International Publishing : Imprint: Springer,
2023.
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版: | 1st ed. 2023. |
叢編: | Mathematics of Planet Earth,
10 |
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在線閱讀: | Link to Metadata |
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書本目錄:
- Blow-up of strong solutions of the Thermal Quasi-Geostrophic equation (R. Mensah)
- Modeling under location uncertainty: a convergent large-scale representation of the Navier-Stokes equations
- (E. Mémin)
- A stochastic Benjamin-Bona-Mahony type equation (E. Dinvay)
- Observation-based noise calibration: an efficient dynamics for the Ensemble Kalman filter (B. Dufée)
- A two-step numerical scheme in time for surface quasi geostrophic equations under location uncertainty (C. Fiorini)
- The Dissipation Properties of Transport Noise (F. Flandoli)
- Existence and Uniqueness of Maximal Solutions to a 3D Navier-Stokes Equation with Stochastic Lie Transport (D. Goodair)
- Ponderomotive coupling of waves to sea surface currents via horizontal density gradients (R. Hu)
- Variational Stochastic Parameterisations and their Applications to Primitive Equation Models (S. Patching)
- A pathwise parameterisation for stochastic transport (O. Lang)
- Stochastic parameterization withdynamic mode decomposition (L. Li)
- Deep Learning for the Benes Filter (A. Lobbe). End-to-End Kalman Filter in a High Dimensional Linear Embedding of the Observations (S. Ouala)
- Dynamical Properties of Weather Regime Transitions (P. Platzer)
- Frequentist perspective on robust parameter estimation using the ensemble Kalman filter (S. Reich)
- Random ocean swell-rays: a stochastic framework (V. Resseguier)
- Modified (hyper-)viscosity for coarse-resolution ocean models (L. Thiry)
- Boussinesq equations under location uncertainty: theoretical description and models development (L. Li)
- Bridging Koopman Operator and time-series auto-correlation based Hilbert-Schmidt operator (Y. Zhen).