Moghtada Mobedi
İzmir Institute of Technology
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Publication
Featured researches published by Moghtada Mobedi.
Numerical Heat Transfer Part A-applications | 2008
Erinç Hakyemez; Moghtada Mobedi; Hakan F. Oztop
The effects of a heat barrier, located in the ceiling wall of an enclosure, on conjugate conduction/natural convection are investigated numerically. The vertical walls of the enclosure are differentially heated and the horizontal walls are adiabatic. Heatline technique is used to visualize heat transport. The variations of average Nusselt number, dimensionless heat transfer rate through the ceiling wall, and dimensionless overall heat transfer rate are studied. Calculations are performed for different Rayleigh numbers (103 ≤ Ra ≤ 106), thermal conductivity ratios (1 ≤ K ≤ 100), dimensionless locations of the heat barrier (0 < X h < 1),and two dimensionless ceiling wall thicknesses (D = 0.05 and D = 0.20). For high thermal conductivity ratio (K = 100), the heat barrier considerably reduces the dimensionless overall heat transfer rate. The effect of the heat barrier on dimensionless heat transfer rate through the enclosure increases as the Rayleigh number decreases. For low Rayleigh number (i.e., Ra = 103), a location exists in the ceiling wall for which the dimensionless overall heat transfer rate is minimum.
Computers & Mathematics With Applications | 2008
Moghtada Mobedi; Hakan F. Oztop
A conjugate conduction-(natural)convection problem is numerically studied in order to present the application of dimensionless heatfunction for entire computational domain including solid and fluid regions in an enclosure with thick solid ceiling. The modified dimensionless heatfunction for solid region is defined to provide continuity of dimensionless heatfunction on solid-fluid interface. The enclosure is differentially heated from vertical walls, and horizontal walls are adiabatic. Finite difference method is employed to solve the set of governing equations. The dimensionless governing parameters for computations are: Rayleigh number (from 10^3 to 10^6), dimensionless ceiling wall thickness (0.05 and 0.5) and thermal conductivity ratio (from 1 to 100). The obtained results shows that the heat and fluid flows in the enclosure are considerably influenced by Rayleigh number and thermal conductivity ratio. Dimensionless wall thickness comparatively has less effect on heat transfer rate through the cavity.
Transport in Porous Media | 2012
Ozgur Cekmer; Moghtada Mobedi; Baris Ozerdem; Ioan Pop
In this study, fully developed heat and fluid flow in a parallel plate channel partially filled with porous layer is analyzed both analytically and numerically. The porous layer is located at the center of the channel and uniform heat flux is applied at the walls. The heat and fluid flow equations for clear fluid and porous regions are separately solved. Continues shear stress and heat flux conditions at the interface are used to determine the interface velocity and temperature. The velocity and temperature profiles in the channel for different values of Darcy number, thermal conductivity ratio, and porous layer thickness are plotted and discussed. The values of Nusselt number and friction factor of a fully clear fluid channel (Nucl = 4.12 and fRecl = 24) are used to define heat transfer increment ratio
Engineering Applications of Computational Fluid Mechanics | 2014
Turkuler Ozgumus; Moghtada Mobedi; Ünver Özkol
Transport in Porous Media | 2013
Eren Ucar; Moghtada Mobedi; Ioan Pop
({\varepsilon _{\rm th} =Nu_{\rm p}/Nu_{\rm cl})}
Heat Transfer Engineering | 2011
Gamze Gediz Ilis; Moghtada Mobedi; Hakan F. Oztop
Transport in Porous Media | 2013
Gamze Gediz Ilis; Moghtada Mobedi; Semra Ülkü
and pressure drop increment ratio
Journal of Heat Transfer-transactions of The Asme | 2014
Turkuler Ozgumus; Moghtada Mobedi
Numerical Heat Transfer Part A-applications | 2013
Ahmet Koca; Hakan F. Oztop; Yasin Varol; Moghtada Mobedi
({\varepsilon_{\rm p} =fRe_{\rm p}/fRe_{\rm cl} )}
Heat Transfer Engineering | 2018
Hasan Celik; Moghtada Mobedi; Oronzio Manca; Bernardo Buonomo