Handbook Of Single-Phase Convective Heat Transfer Pdf

Type or paste a DOI name into the text box. Click Go. Your browser will take you to a Web page URL associated with that DOI name. Send questions or comments to doi. Name title lo10351020812 free manual laundry unit, single trailer mounted wcanvas cover army type m532 eidal mdl elt9t and edro mdl ep120ltu download pdf. Entropy generation and the Nusselt number in power law fluid forced convection through parallel plates with third kind boundary conditions. Article. First Online 2. February 2. 01. 6Received 2. April 2. 01. 5Accepted 0. December 2. 01. 5Abstract. We analyze the entropy generation and the Nusselt number behaviour in power law fluid forced convection through horizontal parallel plates with third kind boundary conditions. We obtain an asymmetric Graetz problem, and we propose a new Galerkin procedure based on a confluent hypergeometric function in order to solve this problem. Numerical examples are presented and analyzed in order to bring to light the specific behaviour of the mean entropy and the Nusselt numbers. Keywords. Entropy generation Galerkins method Nusselt number Power law fluid References. Bejan A 1. 98. 2 Entropy generation through heat and fluid flow. Wiley, New York. Google Scholar. Latent heat storage materials. Phase change materials PCM are Latent heat storage materials. The thermal energy transfer occurs when a material changes. O coeficiente de transferncia trmica ou coeficiente de transferncia de calor, em termodinmica e em engenharia mecnica e qumica, usado no clculo da. ULTRASORB Guaranteed short nonwetting distances Reduce wasted energy and condensate up to 85 Lowest installation cost Steam Dispersion Panels. Handbook Of Single-Phase Convective Heat Transfer Pdf' title='Handbook Of Single-Phase Convective Heat Transfer Pdf' />Salamon P, Hoffman KH, Schubert S, Berry RS 2. What conditions make minimum entropy production equivalent to maximum power productionJ Non Equilib Thermodyn 2. ADSCross. Ref. MATHGoogle Scholar. Fuchs HU 2. 01. 0 The dynamics of heat. P/0120200198.01.LZZZZZZZ.jpg' alt='Handbook Of Single-Phase Convective Heat Transfer Pdf' title='Handbook Of Single-Phase Convective Heat Transfer Pdf' />A unified approach to thermodynamics and heat transfer. Springer, New York. MATHGoogle Scholar. Bejan A 1. 99. 6 Entropy generation minimization. CRC Press, Boca Raton. MATHGoogle Scholar. Bejan A 1. 98. 0 Second law analysis in heat transfer. Energy 5 7. 217. ADSCross. Ref. Google Scholar. Bejan A 1. 97. 9 A study of entropy generation in fundamental convective heat transfer. J Heat Transf 4 7. Cross. Ref. Google Scholar. Mahmud S, Fraser RA 2. The second law analysis in fundamental heat transfer problems. Handbook Of Single-Phase Convective Heat Transfer Pdf' title='Handbook Of Single-Phase Convective Heat Transfer Pdf' />Handbook Of Single-Phase Convective Heat Transfer PdfInt J Thermal Sci 4. Cross. Ref. Google Scholar. Sahin AZ 1. 99. 8 A second law comparison for optimum shape of duct subjected to constant wall temperature and laminar flow. Heat Mass Transf 3. ADSCross. Ref. Google Scholar. Ben Mansour R, Sahin AZ 2. Entropy generation in developing laminar fluid flow through a circular pipe with variable properties. Heat Mass Transf 4. ADSCross. Ref. Google Scholar. Galanis N, Rashidi MM 2. Entropy generation in non Newtonian fluids due to heat and mass transfer in the entrance region of ducts. Heat Mass Transf 4. ADSCross. Ref. Google Scholar. Shojaeian M, Koar A 2. Convective heat transfer and entropy generation analysis on Newtonian and non Newtonian fluid flows between parallel plates under slip boundary conditions. Int J Heat Mass Transf 7. Cross. Ref. Google Scholar. Anand V 2. 01. 4 Slip law effects on heat transfer and entropy generation of pressure driven flow of a power law fluid in a microchannel under uniform heat flux boundary condition. Energy 7. 6 7. 167. Cross. Ref. Google Scholar. B, Zeinali S 2. 01. Analysis of heat transfer and entropy generation for a low Peclet number microtube flow using a second order slip model an extended Graetz problem. J Eng Math 8. 91 1. Math. Sci. Net. Cross. Ref. Google Scholar. Haddad OM, Alkam MK, Thasawneh MT 2. Entropy generation due to laminar forced convection in the entrance region of a concentric annulus. Energy 2. 9 3. 55. Ps3 Pc Emulator 8 76 51 Setup Outlook. Cross. Ref. Google Scholar. Graetz L. ber die Wrmeleitfhigkeit von Flssigkeiten. Ann der Phys NF 1. Google Scholar. 16. Mitrovi J, Maleti B, Bali BS 2. Some peculiarities of the asymmetric Graetz problem. Int J Eng Sci 4. 4 4. Cross. Ref. Google Scholar. Shah RK, London AL 1. Laminar forced convection in ducts, supplement to advances in heat transfer. Academic Press, New York. Google Scholar. 18. Kaka S, Shah RK, Aung W 1. Handbook of single phase convective heat transfer. Wiley, New York. Google Scholar. Weigand BD, Lauffer D 2. The extended Graetz problem with piecewise constant wall temperature for pipe and channel flows. Int J Heat Mass Transf 4. Cross. Ref. MATHGoogle Scholar. Weigand B, Gassner G 2. The effect of wall conduction for the extended Graetz problem for laminar and turbulent channel flows. Int J Heat Mass Transf 5. Cross. Ref. MATHGoogle Scholar. Haji Sheikh A, Beck JV, Amos DE 2. Axial heat conduction effects in the entrance region of parallel plate ducts. Int J Heat Mass Transf 5. Cross. Ref. MATHGoogle Scholar. Cess RD, Shaffer EC 1. Laminar heat transfer between parallel plates with an unsymmetrically prescribed heat flux at the walls. Appl Sci Res. 9. A 6. Math. Sci. Net. MATHGoogle Scholar. Nield DA 2. 00. 4 Forced convection in a parallel plate channel with asymmetric heating. Int J Heat Mass Transf 4. Cross. Ref. MATHGoogle Scholar. Tso CP, Sheela Francisca J, Hung Y M 2. Viscous dissipation effects of power law fluid flow within parallel plates with constant heat fluxes. J Non Newton Fluid Mech 1. Cross. Ref. MATHGoogle Scholar. Hatton AP, Turton JS 1. Heat transfer in the thermal entry length with laminar flow between parallel walls at unequal temperatures. Int J Heat Mass Transf 5 6. Cross. Ref. Google Scholar. Wolfram S 1. 99. The mathematica book. Cambridge University Press, Cambridge. MATHGoogle Scholar. Van der Does De Bye JAW, Schenk J 1. Heat transfer in laminary flow between parallel plates. Appl Sci Res 3. A 3. Math. Sci. Net. Google Scholar. Lpez de Haro M, Cuevas S, Beltrn A 2. Heat transfer and entropy generation in the parallel plate flow of a power law fluid with asymmetric convective cooling. Energy 6. 6 7. 507. Cross. Ref. Google Scholar. Ibez G, Cuevas S, Lpez de Haro M 2. Minimization of entropy generation by asymmetric convective cooling. Int J Heat Mass Transf 4. Cross. Ref. MATHGoogle Scholar. Cheng KC, Wong S L 1. Asymmetric solidification of flowing liquid in a convectively cooled parallel plates channel. Appl Sci Res 3. 3 3. Cross. Ref. MATHGoogle Scholar. Vlakhopoulos J, John Keung CK 1. Heat transfer to a power law fluid flowing between parallel plates. AICh. E J 6 1. 27. Cross. Ref. Google Scholar. Bowen BD, Levine S, Epstein N 1. Fine particle deposition in laminar flow through parallel plate and cylindrical channels. J Colloid Interface Sci 3 3. Cross. Ref. Google Scholar. Abramowitz M, Stegun IA 1. Handbook of mathematical functions. Dover Publications, New York. MATHGoogle Scholar. Temme NM 1. 99. 6 Special functions. An introduction to the classical functions of mathematical physics. Wiley, New York. Cross. Ref. MATHGoogle Scholar. Khellaf K, Lauriat G 1. A new analytical solution for heat transfer in the entrance region of ducts hydrodynamically developed flows of power law fluids with constant wall temperature. Int J Heat Mass Transf 1. Cross. Ref. MATHGoogle Scholar. Prins JA, Mulder J, Schenk J 1. Heat transfer in laminary flow between parallel plates. Appl Sci Res A2 4. Google Scholar. 37. Barletta A, Magyari E 2. The Graetz Brinkman problem in a plane parallel channel with adiabatic to isothermal entrance. Int Commun Heat Mass Transf 3. Cross. Ref. Google Scholar. Copyright information Springer ScienceBusiness Media Dordrecht 2. Authors and Affiliations. Dept. of Computer Science, Information Technology, Mathematics and Physics. Petroleum Gas University of Ploiesti. Ploiesti. Romania. Simion Stoilov Institute of Mathematics. Bucharest. Romania.