By Minkowycz W.J., Sparrow E.M. (eds.)
V.2. High-performance computing for fluid circulate and warmth move / D.W. Pepper and J.M. Lombardo -- Unstructured finite quantity equipment for multi-mode warmth move / S.R. Mathur and J.Y. Murthy -- Spectral aspect tools for unsteady fluid movement and warmth move in advanced geometrics : technique and functions / C.H. Amon -- Finite-volume strategy for radiation warmth move / J.C. Chai and S.V. Patankar -- Boundary aspect tools for warmth conduction / A.J. Kassab and L.C. Wrobel -- Molecular dynamics technique for microscale warmth move / S. Maruyama -- Numerical equipment in microscale warmth move : modeling of phase-change and laser interactions with fabrics / C.P. Grigoropoulos and M. Ye -- present prestige of using parallel computing in turbulent reacting flows : computations concerning sprays, scalar Monte Carlo likelihood density functionality and unstructured grids / M.S. Raju -- assessment of present computational experiences of warmth move in porous media and their applications-forced convection and multiphase warmth move / H. Hadim and okay. Vafai -- evaluate of present computational reports of warmth move in porous media and their applications-natural and combined convection / okay. Vafai and H. Hadim -- fresh development and a few demanding situations in thermal modeling of digital platforms / Y. Joshi
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Extra resources for Advances in numerical heat transfer
Vafai and M. Sozen, Analysis of Energy and Momentum Transport for Fluid Flow through a Porous Bed, ASME J. Heat Trans. vol. 112, pp. 690–699, 1990. 80. K. Vafai and M. Sozen, An Investigation of a Latent Heat Storage Packed Bed and Condensing Flow through It, ASME J. Heat Trans. vol. 112, pp. 1014–1022, 1990. 81. K. Vafai and M. Sozen, A Comparative Analysis of Multiphase Transport Models in Porous Media, Ann. Rev. Heat Trans. vol. 3, pp. 145–162, 1990. 82. M. Sozen and K. Vafai, Analysis of oscillating Compressible Flow through a Packed Bed, Int.
Heat generation, axial conduction, and pulsatility in the blood are also neglected. 5) where Tb (s ) is the mixed mean temperature of the blood for a given vessel cross section, q′(s ) is the rate at which heat conducts into the vessel per unit length, s is the spatial coordinate along the vessel axis, and m� b is the mass flowrate of the blood in the vessel. 6) where rb is the vessel radius and ub is the mean speed of the blood across the vessel cross section. 8) where U ′ is the overall heat transfer coefficient between the tissue and the blood.
Vafai and C. L. Tien, Boundary and Inertia Effects on Convective Mass Transfer in Porous Media, Int. J. Heat Mass Trans. vol. 25, pp. 1183–1190, 1981. 86. K. Vafai and C. L. Tien, Boundary and Inertia Effects on Flow and Heat Transfer in Porous Media, Int. J. Heat Mass Trans. vol. 24, pp. 195–203, 1980. 87. Z. J. Huang and J. M. Tarbell, Numerical Simulation of Mass Transfer in Porous Media of Blood Vessel Walls, Am. J. Physiol. vol. 273, pp. H464–H477, 1997. © 2009 by Taylor & Francis Group, LLC 2 Numerical Models of Blood Flow Effects in Biological Tissues J.