For the deterministic dyadic model of turbulence, there are examples of initial conditions in l2 which have more than one solution. The aim of this paper is to prove that uniqueness, for all l2-initial conditions, is restored when a suitable multiplicative noise is introduced. The noise is formally energy preserving. Uniqueness is understood in the weak probabilistic sense
We consider an inviscid stochastically forced dyadic model, where the additive noise acts only on th...
A stochastic version of an inviscid dyadic model of turbulence, with multiplicative noise, is proved...
A stochastic version of an inviscid dyadic model of turbulence, with multiplicative noise, is proved...
For the deterministic dyadic model of turbulence, there are examples of initial conditions in l^2 wh...
The diadic model of turbulence is an infinite system of ordinary differential equations which repres...
The diadic model of turbulence is an infinite system of ordinary differential equations which repres...
The diadic model of turbulence is an infinite system of ordinary differential equations which repres...
The diadic model of turbulence is an infinite system of ordinary differential equations which repres...
The diadic model of turbulence is an infinite system of ordinary differential equations which repres...
The diadic model of turbulence is an infinite system of ordinary differential equations which repres...
We consider an inviscid stochastically forced dyadic model, where the additive noise acts only on th...
We consider an inviscid stochastically forced dyadic model, where the additive noise acts only on th...
We consider an inviscid stochastically forced dyadic model, where the additive noise acts only on th...
We consider an inviscid stochastically forced dyadic model, where the additive noise acts only on th...
We consider an inviscid stochastically forced dyadic model, where the additive noise acts only on th...
We consider an inviscid stochastically forced dyadic model, where the additive noise acts only on th...
A stochastic version of an inviscid dyadic model of turbulence, with multiplicative noise, is proved...
A stochastic version of an inviscid dyadic model of turbulence, with multiplicative noise, is proved...
For the deterministic dyadic model of turbulence, there are examples of initial conditions in l^2 wh...
The diadic model of turbulence is an infinite system of ordinary differential equations which repres...
The diadic model of turbulence is an infinite system of ordinary differential equations which repres...
The diadic model of turbulence is an infinite system of ordinary differential equations which repres...
The diadic model of turbulence is an infinite system of ordinary differential equations which repres...
The diadic model of turbulence is an infinite system of ordinary differential equations which repres...
The diadic model of turbulence is an infinite system of ordinary differential equations which repres...
We consider an inviscid stochastically forced dyadic model, where the additive noise acts only on th...
We consider an inviscid stochastically forced dyadic model, where the additive noise acts only on th...
We consider an inviscid stochastically forced dyadic model, where the additive noise acts only on th...
We consider an inviscid stochastically forced dyadic model, where the additive noise acts only on th...
We consider an inviscid stochastically forced dyadic model, where the additive noise acts only on th...
We consider an inviscid stochastically forced dyadic model, where the additive noise acts only on th...
A stochastic version of an inviscid dyadic model of turbulence, with multiplicative noise, is proved...
A stochastic version of an inviscid dyadic model of turbulence, with multiplicative noise, is proved...
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