most citedReflections on a Penetration Theory of Turbulent Heat Transfer

5 citations · 18 across the 7 of their papers we have counts for

collaborators

7 papers

physics.flu-dyn2010★ 5 cited

Reflections on a Penetration Theory of Turbulent Heat Transfer

Trinh Khanh Tuoc

This paper discusses a modified penetration theory where the time scale for the momentum wall layer is based on the onset of ejections from the wall but the time scale for the ther…

physics.flu-dyn2010★ 3 cited

A Theoretical Closure for Turbulent Flows Near Walls

Trinh Khanh Tuoc

This paper proposes a simple new closure principle for turbulent shear flows. The turbulent flow field is divided into an outer and an inner region. The inner region is made up of…

physics.flu-dyn2010★ 4 cited

On the Non Specific Nature of Classical Turbulence Statistics

Trinh Khanh Tuoc

The classical statistics of turbulence are shown to be not specific to turbulence and can be derived from a solution for recurring unsteady state viscous flow. Care must be exercis…

physics.flu-dyn2010★ 3 cited

A Zonal Similarity Analysis of Velocity Profiles in Wall-Bounded Turbulent Shear Flows

Trinh Khanh Tuoc

It is argued that there are three distinct zones in a wall bounded turbulent flow field dominated by three completely different mechanisms: - An outer region where the velocity pro…

physics.flu-dyn2010★ 2 cited

Additive Layers: An Alternate Classification of Flow Regimes

Trinh Khanh Tuoc

It is argued that ejections of wall fluid in the bursting process disturb the flow beyond the wall layer and result in the emergence of two new layers in the flow field: the law of…

physics.flu-dyn2010

On Virk's asymptote

Trinh Khanh tuoc

The Virk asymptote is shown to be similar in nature to the Karman buffer layer profile and does not represent a new log-law with a modified mixing-length. It is simply part of the…

math-ph2010★ 1 cited

The Fourth Partial Derivative In Transport Dynamics

Trinh Khanh Tuoc

A new fourth partial derivative is introduced for the study of transport dynamics. It is a Lagrangian partial derivative following the path of diffusion, not the path of convection…