Turbulence has associated chaotic features. In the past couple of decades, there has been
growing interest in the study of these features as an alternative means of understanding …

Statistics in the inertial energy transfer range (IETR) of d-dimensional turbulence (2≤ d≤ 3)
are studied using a Lagrangian renormalized approximation (LRA). The LRA suggests that …

Turbulence is the most important, ubiquitous, and difficult problem of classical physics.
Feynman viewed it as essentially unsolved, without a rigorous mathematical basis to …

The theoretical basis for the Eddy Damped Markovian Anisotropic Closure (EDMAC) is
formulated for two-dimensional anisotropic turbulence interacting with Rossby waves in the …

We study the properties of homogeneous and isotropic turbulence in higher spatial
dimensions through the lens of chaos and predictability using numerical simulations. We …

We are interested in Cauchy's problem formed by a multidimensional incompressible Euler's
system and large amplitude oscillating initial data w (x, φ (x)/ε)∈ C 1 (Ω r 0, R n), with ε∈] 0 …

We construct a $ d $-dimensional Eddy Damped Quasi-Normal Markovian (EDQNM)
Closure Model to study dynamo action in arbitrary dimensions. In particular, we find lower …

The phenomenological model of fouling formation is investigated in this research which, the
parametrization method based on the species and energy equation is implemented. It is …

Describing turbulence has been one of the most important unsolved problems of physics for
the last two centuries. Multiple attempts have been made and yet there is no successful …

The phenomenon of fluid turbulence is found almost universally in the world around us,
however, there is still much that is not understood about the underlying physics. What is …