## Found 20 Documents (Results 1–20)

100
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### Onsager’s conjecture for the incompressible Euler equations in the Hölog spaces $$C^{0,\alpha}_\lambda (\bar{\Omega})$$. (English)Zbl 1435.35288

MSC:  35Q31 76B03
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### Classical solutions to the two-dimensional Euler equations and elliptic boundary value problems, an overview. (English)Zbl 1362.35217

Robinson, James C. (ed.) et al., Recent progress in the theory of the Euler and Navier-Stokes equations. Based on the workshop “The Navier-Stokes equations in Venice”, Venice, Italy, April 8–12, 2013. Cambridge: Cambridge University Press (ISBN 978-1-107-55497-9/pbk; 978-1-316-40710-3/ebook). London Mathematical Society Lecture Note Series 430, 1-21 (2016).
MSC:  35Q31 35B65 76B03

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### A missed persistence property for the Euler equations and its effect on inviscid limits. (English)Zbl 1245.35087

MSC:  35Q31 76D05 76D09
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### On the sharp vanishing viscosity limit of viscous incompressible fluid flows. (English)Zbl 1195.35246

Fursikov, Andrei V. (ed.) et al., New directions in mathematical fluid mechanics. The Alexander V. Kazhikhov memorial volume. Boston, MA: Birkhäuser (ISBN 978-3-0346-0151-1/hbk). Advances in Mathematical Fluid Mechanics, 113-122 (2010).

### Regularity theorems, up to the boundary, for shear thickening flows. (English)Zbl 1352.35085

MSC:  35Q05 76D03 76D05
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### On the well-posedness of the Euler flow in bounded domains. (English)Zbl 0683.35071

Advanced topics in the theory of dynamical systems, Notes Rep. Math. Sci. Eng. 6, 27-35 (1989).
Reviewer: G.Warnecke

### A well-posedness theorem for non-homogeneous inviscid fluids via a perturbation theorem. (English)Zbl 0682.35012

Reviewer: G.Warnecke
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### Boundary-value problems for a class of first order partial differential equations in Sobolev spaces and applications to the Euler flow. (English)Zbl 0709.35082

Reviewer: J.Schmeelk
MSC:  35Q35 35F10 35D05 35G10 35K25
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### Well-posedness and motion of inviscid fluids. (English)Zbl 0688.76002

Rend. Semin. Mat., Torino Fasc. Spec., 33-45 (1988).
MSC:  76A02 35Q30 35R25

### Kato’s perturbation theory and well-posedness for the Euler equations in bounded domains. (English)Zbl 0672.35044

Reviewer: B.Straughan
MSC:  35L60 35A05 35B30 46E35 35Q99
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### On the solutions in the large of the two-dimensional flow of a nonviscous incompressible fluid. (English)Zbl 0497.35005

MSC:  35B30 35F25 35Q99 35A05 47D03
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### On the Euler equations for non-homogeneous ideal incompressible fluids. (English)Zbl 0469.76008

Recent contributions to nonlinear partial differential equations, Lect. Paris 1978/79, Res. Notes Math. 50, 63-76 (1981).
MSC:  76Bxx 35Q05

MSC:  76Bxx
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MSC:  76Bxx
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### On the motion of a non-homogeneous ideal incompressible fluid in an external force field. (English)Zbl 0433.76001

MSC:  76A02 35A07 35Q05 53B20
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