The low wave number range of decaying turbulence governed by the Charney-Hasegawa-Mima (CHM) equation is examined theoretically and by direct numerical simulation. Here, the low wave number range is defined as values of the wave number k below the wave number kE corresponding to the peak of the energy spectrum, or alternatively the centroid wave number of the energy spectrum. The energy spectrum in the low wave number range in the infrared regime (k →0) is theoretically derived to be E(k) ∼k5, using a quasinormal Markovianized model of the CHM equation. This result is verified by direct numerical simulation of the CHM equation. The wave number triads (k,p,q) responsible for the formation of the low wave number spectrum are also examined. It...
In the early 1960s, it was established that the stochastic initial value problem for weakly coupled ...
7 pages, 6 figuresInternational audienceWithin the spirit of fluid turbulence, we consider the one-d...
It has been noted that the scale-by-scale distribution of kinetic energy in a turbulent flow is more...
The inverse energy cascade in the Charney-Hasegawa-Mima turbulence is investigated. The Kolmogorov l...
The energy spectrum in the inertial and dissipation ranges in two-dimensional steady turbulence is e...
We give a Von Karman-type model for the inertial transfer to develop a generalized spectral law for ...
This letter gives a generalized spectral law for the inverse energy cascade in a forced-two-dimensio...
The Charney-Hasegawa-Mima equation, with random forcing at the narrow band wave-number region, which...
The author uses a generalised Von Karman-Heisenberg-von-Weizsacker-type model for the inertial trans...
The wavenumber-frequency spectrum of the two-dimensional Hasegawa-Wakatani model is investigated in ...
We study the thermodynamic equilibrium spectra of the Charney–Hasegawa–Mima (CHM) equation in its we...
We consider generalized von Karman-Heisenberg-von Weizsacker type model for the inertial transfer to...
The Charney-Hasegawa-Mima equation, with random forcing at the narrow band wave-number region, which...
We study the degree to which Kraichnan-Leith-Batchelor (KLB) phenomenology describes two-dimensional...
The practical results gained from statistical theories of turbulence usually appear in the form of a...
In the early 1960s, it was established that the stochastic initial value problem for weakly coupled ...
7 pages, 6 figuresInternational audienceWithin the spirit of fluid turbulence, we consider the one-d...
It has been noted that the scale-by-scale distribution of kinetic energy in a turbulent flow is more...
The inverse energy cascade in the Charney-Hasegawa-Mima turbulence is investigated. The Kolmogorov l...
The energy spectrum in the inertial and dissipation ranges in two-dimensional steady turbulence is e...
We give a Von Karman-type model for the inertial transfer to develop a generalized spectral law for ...
This letter gives a generalized spectral law for the inverse energy cascade in a forced-two-dimensio...
The Charney-Hasegawa-Mima equation, with random forcing at the narrow band wave-number region, which...
The author uses a generalised Von Karman-Heisenberg-von-Weizsacker-type model for the inertial trans...
The wavenumber-frequency spectrum of the two-dimensional Hasegawa-Wakatani model is investigated in ...
We study the thermodynamic equilibrium spectra of the Charney–Hasegawa–Mima (CHM) equation in its we...
We consider generalized von Karman-Heisenberg-von Weizsacker type model for the inertial transfer to...
The Charney-Hasegawa-Mima equation, with random forcing at the narrow band wave-number region, which...
We study the degree to which Kraichnan-Leith-Batchelor (KLB) phenomenology describes two-dimensional...
The practical results gained from statistical theories of turbulence usually appear in the form of a...
In the early 1960s, it was established that the stochastic initial value problem for weakly coupled ...
7 pages, 6 figuresInternational audienceWithin the spirit of fluid turbulence, we consider the one-d...
It has been noted that the scale-by-scale distribution of kinetic energy in a turbulent flow is more...