Local and global existence for the Lagrangian Averaged Navier-Stokes equations in Besov spaces
We prove the existence of short time solutions to the incompressible, isotropic Lagrangian Averaged Navier-Stokes equation with low regularity initial data in Besov spaces $B^{r}_{p,q}(\mathbb{R}^n)$, $r>n/2p$.
Pennington, Nathan
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A Computational Study of Blood Flow Dynamics in the Pulmonary Arteries. [PDF]
Marcinno' F+4 more
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Stochastic Navier-Stokes Equations on a Thin Spherical Domain. [PDF]
Brzeźniak Z, Dhariwal G, Le Gia QT.
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2D Smagorinsky type large eddy models as limits of stochastic PDEs
Flandoli F, Luo D, Luongo E.
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Uniform global solvability of the rotating Navier-Stokes equations for nondecaying initial data
Y. Giga, K. Inui, A. Mahalov, J. Saal
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An optimal adaptive wavelet method for first order system least squares. [PDF]
Rekatsinas N, Stevenson R.
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A stable numerical method for the dynamics of fluidic membranes. [PDF]
Barrett JW, Garcke H, Nürnberg R.
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Mathematical modeling of thrombus formation in idealized models of aortic dissection: initial findings and potential applications. [PDF]
Menichini C, Xu XY.
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Diffuse interface model for two-phase flows on evolving surfaces with different densities: global well-posedness. [PDF]
Abels H, Garcke H, Poiatti A.
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Impact of Moving Walls and Entropy Generation on Doubly Diffusive Mixed Convection of Casson Fluid in Two-Sided Driven Enclosure. [PDF]
Sivasankaran S+2 more
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