Environmental Engineering Reference
In-Depth Information
273. Minkowycz W. J., Haji-Sheikh A. and Vafai K. 1999, On departure from local thermal
equilibrium in porous media due to a rapidly changing heat source: the Sparrow number. Int.
J. Heat Mass Transfer 42 , 3373-3385.
274. Mitra K., Kumar S., Vedavarz A. & Moallemi M. K. 1995, Experimental evidence of
hyperbolic heat conduction in processed meat. J. Heat Transfer 117 , 568-573.
275. Mitura E., Michalowski S. & Kaminski W. 1988, A mathematical model of convection
drying in the falling drying rate period. Drying Technology 6 , 113- 137.
276. Mohamed F. A. 1993, The Energy-Integral Method-Application To Linear Hyperbolic
Heat-Conduction Problems. Applied Scientific Research 50 , 107-128.
277. Morse P. M. & Feshbach H. 1953, Methods of Theoretical Physics. McGraw-Hill, New York.
278. Mukhopadhyay S. 2002, Thermoelastic interactions without energy dissipation in an
unbounded medium with a spherical cavity due to a thermal shock at the boundary. Journal
of Thermal Stresses 25 , 877-887.
279. Mukhopadhyay S. 2004, Thermoelastic interactions without energy dissipation in an
unbounded body with a spherical cavity subjected to harmonically varying temperature.
Mechanics Research Communications 31 , 81-89.
280. Müller I. & Ruggeri T. 1993, Extended Thermodynamics. Springer, New York.
281. Murshed M. S., Leong K. C. & Yang C. 2006, Determination of the effective thermal
diffusivity of nanofluids by the double hot-wire technique. J. Phys. D 39 , 5316-5322.
282. Nagy G.. B., Ortiz O. E. & Reula O. A. 1997, Exponential decay rates in quasi-linear
hyperbolic heat conduction. Journal of Non-Equilibrium Thermodynamics 22 , 248-259.
283. Naji M., Al-Nimr M. A. & Hader M. 2003, The validity of using the microscopic hyperbolic
heat condition model under a harmonic fluctuating boundary heating source. International
Journal of Thermophysics 24 , 545-557.
284. Nastaj J. 2001, Plane moving boundary in vacuum contact drying of disordered porous
media. Inzynieria Chemiczna I Procesowa 22 , 539-562.
285. Nettleton R. E. 1960, Relaxation theory of thermal conduction in liquids. Physics of Fluids 3 ,
216-225.
286. Nield D. A. & Bejan A. 2006, Convection in Porous Media (3rd ed), Springer, New York.
287. Nnanna A. G.. A., Haji-Sheikh A. & Harris K. T. 2005, Experimental study of non-Fourier
thermal response in porous media. Journal of Porous Media 8 , 31-44.
288. Ocone R. & Astarita G. 1987, Continuous and discontinuous models for
transport
phenomena in polymers. AICHE J. 33 , 423-435.
289. Orlande H. R. B. & Özisik M. N. 1994, Simultaneous estimation of thermal diffusivity
and relaxation time with a hyperbolic heat conduction model. Proceedings of the 10th
International Heat Transfer Conference 6 , 403-408.
290. Ostoja-Starzewski M. 2003, Thermoelastic waves in a helix with parabolic or hyperbolic
heat conduction. Journal of Thermal Stresses 26 , 1205-1219.
291. Özisik M. N. & Tzou D. Y. 1994, On the wave theory in heat conduction. Journal of Heat
Transfer 116 , 526-535.
292. Özisik M. N. & Vick B. 1984, Propagation and reflection of thermal waves in a finite
medium. Int. J. Heat Mass Transfer 27 , 1845-1854.
293. Peters A. G. F. 1999, Experimental investigation of heat conduction in wet sand. Heat and
Mass Transfer 35 , 289-294.
294. Peterson G. P. & Li C. H. 2006, Heat and mass transfer in fluids with nanoparticle
suspensions. Adv. Heat Transfer 39 , 257-376.
295. Phelan P. E., Bhattacharya P. & Prasher R. S.2005, Nanofluids for heat transfer applications.
Annu. Rev. Heat Transfer 14 , 255-275.
296. Povstenko Y. Z, 2005, Fractional heat conduction equation and associated thermal stress.
Journal of Thermal Stresses 28 , 83-102.
297. Prakash G.. S., Reddy S. S., Das S.K., Sundararajan T. & Seetharamu K. N. 2000, Numerical
modeling of microscale effects in conduction for different thermal boundary conditions.
Numerical Heat Transfer Part A-Applications 38 , 513-532.
Search WWH ::




Custom Search