A data-driven approach to viscous fluid mechanics: the stationary case
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Publication:2697589
DOI10.1007/s00205-023-01849-wOpenAlexW4362584977MaRDI QIDQ2697589
Stefan Schiffer, Richard Schubert, Christina Lienstromberg
Publication date: 12 April 2023
Published in: Archive for Rational Mechanics and Analysis (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2207.00324
Fluid mechanics (76-XX) Partial differential equations of mathematical physics and other areas of application (35Qxx) Generalized solutions to partial differential equations (35Dxx)
Cites Work
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- On rank one convex functions that are homogeneous of degree one
- On the existence and regularity of solutions for degenerate power-law fluids.
- Data-driven problems in elasticity
- Relaxation analysis in a data driven problem with a single outlier
- An introduction to \(\Gamma\)-convergence
- On functional separately convex hulls
- Quasiconvexity, null Lagrangians, and Hardy space integrability under constant rank constraints
- Data-driven finite elasticity
- Data-driven computational mechanics
- Potentials for \(\mathcal {A}\)-quasiconvexity
- Model-free and prior-free data-driven inference in mechanics
- A-Quasiconvexity: Relaxation and Homogenization
- HERSCHEL–BULKLEY FLUIDS: EXISTENCE AND REGULARITY OF STEADY FLOWS
- Decomposition of vector spaces and application to the Stokes problem in arbitrary dimension
- An explicit algebraic Reynolds stress model for incompressible and compressible turbulent flows
- Turbulent Flows
- Subgrid modelling for two-dimensional turbulence using neural networks
- ON THE NON-NEWTONIAN INCOMPRESSIBLE FLUIDS
- $\cal A$-Quasiconvexity, Lower Semicontinuity, and Young Measures
- Contact-line motion of shear-thinning liquids
- Reynolds averaged turbulence modelling using deep neural networks with embedded invariance
- Turbulence Modeling in the Age of Data
- On Korn's inequality
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