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Persistence of the solution to the Euler equations in the end-point critical Triebel-Lizorkin space $F^{d+1}_{1, \infty}(\mathbb{R}^d)$

• Authors : Pak, Hee Chul; Hwang, Jun Seok

Subjects: Mathematics - Analysis of PDEs; 76B03, 35Q31; FOS: Mathematics

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Temporal regularity of the solution to the incompressible Euler equations in the end-point critical Triebel-Lizorkin space $F^{d+1}_{1, \infty}(\mathbb{R}^d)$

• Authors : Pak, Hee Chul

Subjects: Mathematics - Analysis of PDEs; 76B03, 35Q31; FOS: Mathematics

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Solution properties of the incompressible Euler system with rough path advection

• Authors : Crisan, D; Holm, DD; Leahy, J-M ...

Subjects: Physics::Fluid Dynamics; Mathematics::Analysis of PDEs; 60L20, 60L50, 60H15, 76B03, 35Q31

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Traveling waves near Couette flow for the 2D Euler equation

• Authors : Ángel Castro; Daniel Lear

Subjects: Physics::Fluid Dynamics; Mathematics - Analysis of PDEs; 76E05, 76B03, 35Q31, 35Q35

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Solution properties of the incompressible Euler system with rough path advection

• Authors : Dan Crisan; Darryl D. Holm; James-Michael Leahy

Subjects: Physics::Fluid Dynamics; Mathematics - Analysis of PDEs; Probability (math.PR)

• Source: Journal of Functional Analysis

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Steady collision of two jets issuing from two axially symmetric channels

• Authors : Lili Du; Yongfu Wang

Subjects: Applied Mathematics; Open problem; Mathematical analysis

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Onsager’s Conjecture with Physical Boundaries and an Application to the Vanishing Viscosity Limit

• Authors : Bardos, C; Titi, ES; Wiedemann, E ...

Subjects: Quantum Physics; Pure Mathematics; Mathematical Physics

• Source: Communications in Mathematical Physics, vol 370, iss 1

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2d incompressible Euler equations: new explicit solutions

• Authors : María J. Martín; Jukka Tuomela

Subjects: Pure mathematics; Geodesic; Applied Mathematics

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Onsager's Conjecture with Physical Boundaries and an Application to the Vanishing Viscosity Limit

• Authors : Edriss S. Titi; Emil Wiedemann; Claude Bardos

Subjects: Physics; 010102 general mathematics; Mathematical analysis

• Source: Bardos, C; Titi, E; & Wiedemann, E. (2018). Onsager's Conjecture with Physical Boundaries and an Application to the Vanishing Viscosity Limit. UC Irvine: Retrieved from:

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Remarks on the asymptotically discretely self-similar solutions of the Navier–Stokes and the Euler equations

• Authors : Dongho Chae

Subjects: Time periodic; Applied Mathematics; Mathematical analysis

• Source: Nonlinear Analysis. 125:251-259

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