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Md. Mamun Molla

Researcher at North South University

Publications -  128
Citations -  1740

Md. Mamun Molla is an academic researcher from North South University. The author has contributed to research in topics: Nusselt number & Heat transfer. The author has an hindex of 21, co-authored 109 publications receiving 1363 citations. Previous affiliations of Md. Mamun Molla include University of Manitoba & University of Dhaka.

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Natural convection flow along a vertical wavy surface with uniform surface temperature in presence of heat generation/absorption

TL;DR: In this paper, the effect of internal heat generation/absorption on a steady two-dimensional natural convection flow of viscous incompressible fluid along a uniformly heated vertical wavy surface has been investigated.
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LES of non-Newtonian physiological blood flow in a model of arterial stenosis.

TL;DR: It is found that the non-Newtonian viscosity models enlarge the length of the post-stenotic re-circulation region by moving the reattachment point of the shear layer separating from the upper wall further downstream, but the turbulent kinetic energy at the immediate post-lip of the stenosis drops due to the effects of theNon-Newtonsity.
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Radiation effect on mixed convection laminar flow along a vertical wavy surface

TL;DR: In this article, the effect of thermal radiation on a steady two-dimensional mixed convection laminar flow of viscous incompressible optically thick fluid along a vertical wavy surface has been investigated.
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Natural convection flow from an isothermal horizontal circular cylinder in presence of heat generation

TL;DR: In this article, the results of the surface shear stress in terms of local skin friction and the surface rate of heat transfer were obtained and presented in both tabular and graphical formats.
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Natural convection flow from an isothermal horizontal circular cylinder with temperature dependent viscosity

TL;DR: In this article, free convection flow from an isothermal horizontal circular cylinder immersed in a fluid with viscosity proportional to an inverse linear function of temperature is studied and the governing boundary layer equations are transformed into a non-dimensional form and the resulting nonlinear system of partial differential equations is reduced to local non-similarity equations which are solved numerically by a very efficient implicit finite difference method together with Keller box scheme.