Structure function and fractal dissipation for an intermittent inviscid dyadic model
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Publication:2412381
DOI10.1007/s00220-017-2974-yzbMath1382.35198arXiv1607.01334OpenAlexW3099588780MaRDI QIDQ2412381
Francesco Morandin, Luigi Amedeo Bianchi
Publication date: 23 October 2017
Published in: Communications in Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1607.01334
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Cites Work
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- Positive and non-positive solutions for an inviscid dyadic model: well-posedness and regularity
- Divergence-free wavelet bases on the hypercube
- Anomalous dissipation in a stochastic inviscid dyadic model
- Uniqueness for an inviscid stochastic dyadic model on a tree
- A theorem of uniqueness for an inviscid dyadic model
- Convergence of complex multiplicative cascades
- The vanishing viscosity limit for a dyadic model
- Simulation of cascade processes in turbulent flows
- Onsager's conjecture on the energy conservation for solutions of Euler's equation
- Energy dissipation without viscosity in ideal hydrodynamics. I: Fourier analysis and local energy transfer
- Besov spaces and the multifractal hypothesis.
- Exponents of the structure functions in a low temperature helium experiment
- Global regularity for a slightly supercritical hyperdissipative Navier-Stokes system
- A random process for the construction of multiaffine fields
- On intermittency in a cascade model for turbulence
- An inviscid dyadic model of turbulence: the global attractor
- On the Hausdorff dimension of generalized Besicovitch-Eggleston sets of \(d\)-tuples of numbers
- Onsager's conjecture almost everywhere in time
- Finite time blowup for an averaged three-dimensional Navier-Stokes equation
- Strong existence and uniqueness of the stationary distribution for a stochastic inviscid dyadic model
- Dissipative Euler Flows with Onsager-Critical Spatial Regularity
- Divergence-free and curl-free wavelets in two dimensions and three dimensions: application to turbulent flows
- Holder Continuous Euler Flows in Three Dimensions with Compact Support in Time
- Smooth solutions for the dyadic model
- Inviscid dyadic model of turbulence: The fixed point and Onsager’s conjecture
- A refinement of previous hypotheses concerning the local structure of turbulence in a viscous incompressible fluid at high Reynolds number
- Intermittent turbulence in self-similar cascades: divergence of high moments and dimension of the carrier
- A simple dynamical model of intermittent fully developed turbulence
- Multifractal Formalism for Functions Part I: Results Valid For All Functions
- S<scp>HELL</scp> M<scp>ODELS OF</scp> E<scp>NERGY</scp> C<scp>ASCADE IN</scp> T<scp>URBULENCE</scp>
- Random cascades on wavelet dyadic trees
- Blowup in a three‐dimensional vector model for the Euler equations
- Inertial energy dissipation for weak solutions of incompressible Euler and Navier-Stokes equations
- Finite time blow-up for a dyadic model of the Euler equations
- BESOV NORMS IN TERMS OF THE CONTINUOUS WAVELET TRANSFORM. APPLICATION TO STRUCTURE FUNCTIONS
- Some specific features of atmospheric turbulence
- A dyadic model on a tree
- The multifractal nature of turbulent energy dissipation
- (1+1)-dimensional turbulence
- THE FRACTIONAL DIMENSION OF A SET DEFINED BY DECIMAL PROPERTIES
