THERMAL SCIENCE
International Scientific Journal
ENTROPY PRODUCTION IN PERISTALTIC FLOW OF A SPACE DEPENDENT VISCOSITY FLUID IN ASYMMETRIC CHANNEL
ABSTRACT
In this paper, Second-law analysis has been made for the peristaltic flow of a viscous variable viscosity fluid in an asymmetric channel. The entire study is carried out in a moving frame of reference. The exact solutions of the problem have been obtained by normalizing the governing equations. The main sources of entropy generation in the peristaltic flow have been investigated. Graphical illustrations of the total entropy generation number and the Bejan number have been provided and effects of pertinent parameters of interest are discussed. It is established that the entropy generation is minimum in the expanding region of the channel. Moreover, the entropy generation rises in the cooled region of the channel by increasing the variable viscosity parameter.
KEYWORDS
PAPER SUBMITTED: 2016-10-20
PAPER REVISED: 2017-06-12
PAPER ACCEPTED: 2017-07-14
PUBLISHED ONLINE: 2017-08-05
THERMAL SCIENCE YEAR
2018, VOLUME
22, ISSUE
Issue 6, PAGES [2909 - 2918]
- Latham, T. W., Fluid motions in a peristaltic pump., Massachusetts Institute of Technology, Cambridge, Massachusetts, USA, (1966)
- Shapiro, A. H. et al., Peristaltic pumping with long wavelengths at low Reynolds number, Journal of Fluid Mechanics, 37 (1969), 04, pp. 799-825
- Eytan, O., Elad, D., Analysis of intra-uterine fluid motion induced by uterine contractions, Bulletin of Mathematical Biology, 61 (1999), 2, pp. 221-238
- Srinivas, S., Pushparaj, V., Non-linear peristaltic transport in an inclined asymmetric channel, Communications in Nonlinear Science and Numerical Simulation, 13 (2008), 9, pp. 1782-1795
- Naga Rani, P., Sarojamma, G., Peristaltic transport of a Casson fluid in an asymmetric channel, Australasian Physics & Engineering Sciences in Medicine, 27 (2004), 2, pp. 49-59
- Mishra, M., Rao, A. R., Peristaltic transport of a Newtonian fluid in an asymmetric channel, Zeitschrift für angewandte Mathematik und Physik ZAMP, 54 (2003), 3, pp. 532-550
- Hayat, T. et al., Slip and heat transfer effects on peristaltic motion of a Carreau fluid in an asymmetric channel, Zeitschrift Fur Naturforschung Section A-A Journal of Physical Sciences, 65a (2010), pp. 1121-1127
- Sarkar, B. C. et al., Magnetohydrodynamic peristaltic flow of nanofluids in a convectively heated vertical asymmetric channel in presence of thermal radiation, Journal of Nanofluids, 4 (2015), 4, pp. 461-473
- Akbar, N. S. et al., Modeling nanoparticle geometry effects on peristaltic pumping of medical magnetohydrodynamic nanofluids with heat transfer, Journal of Mechanics in Medicine and Biology, 16 (2016), 06, pp. 1650088
- Sher Akbar, N. et al., Thermally developing MHD peristaltic transport of nanofluids with velocity and thermal slip effects, The European Physical Journal Plus, 131 (2016), 9, pp. 332
- Bejan, A., A study of entropy generation in fundamental convective heat transfer, Journal of Heat Transfer-Transactions of the ASME, 101 (1979), 4, pp. 718-725
- Bejan, A., Second law analysis in heat transfer, Energy, 5 (1980), 8-9, pp. 720-732
- Bejan, A., Entropy Generation Minimization, CRC Press, Boca Raton, New York, 1996
- Arikoglu, A. et al., Effect of slip on entropy generation in a single rotating disk in MHD flow, Applied Energy, 85 (2008), 12, pp. 1225-1236
- Tamayol, A. et al., Thermal analysis of flow in a porous medium over a permeable stretching wall, Transport in Porous Media, 85 (2010), 3, pp. 661-676
- Butt, A. S. et al., Slip effects on entropy generation in MHD flow over a stretching surface in the presence of thermal radiation, International Journal of Exergy, 13 (2013), 1, pp. 1-20
- Erbay, L. et al., Entropy Generation During Fluid Flow Between Two Parallel Plates With Moving Bottom Plate, Entropy, 5 (2003), 5, pp. 506-518
- Abu-Hijleh, B. A. K., Heilen, W. N., Entropy generation due to laminar natural convection over a heated rotating cylinder, International Journal of Heat and Mass Transfer, 42 (1999), 22, pp. 4225-4233
- Tasnim, S. H. et al., Entropy generation in a porous channel with hydromagnetic effect, Exergy, An International Journal, 2 (2002), 4, pp. 300-308
- Eegunjobi, A. S. et al., Irreversibility analysis of unsteady couette flow with variable viscosity, Journal of Hydrodynamics, Ser. B, 27 (2015), 2, pp. 304-310
- Adesanya, S. O., Makinde, O. D., Thermodynamic analysis for a third grade fluid through a vertical channel with internal heat generation, Journal of Hydrodynamics, Ser. B, 27 (2015), 2, pp. 264-272
- Adesanya, S. O., Makinde, O. D., Irreversibility analysis in a couple stress film flow along an inclined heated plate with adiabatic free surface, Physica A: Statistical Mechanics and its Applications, 432 (2015), 0, pp. 222-229
- Mkwizu, M. H., Makinde, O. D., Entropy generation in a variable viscosity channel flow of nanofluids with convective cooling, Comptes Rendus Mécanique, 343 (2015), 1, pp. 38-56
- Eegunjobi, A. S., Makinde, O. D., Irreversibility analysis of hydromagnetic flow of couple stress fluid with radiative heat in a channel filled with a porous medium, Results in Physics, 7 (2017), pp. 459-469
- Butt, A. S. et al., Entropy analysis of mixed convective magnetohydrodynamic flow of a viscoelastic fluid over a stretching sheet, Zeitschrift Fur Naturforschung Section A-A Journal of Physical Sciences, 67 (2012), 8-9, pp. 451-459
- Munawar, S. et al., Thermal analysis of the flow over an oscillatory stretching cylinder, Physica Scripta, 86 (2012), 6, 065401 pp. 065401
- Souidi, F. et al., Entropy generation rate for a peristaltic pump, Journal of Non-Equilibrium Thermodynamics, 34 (2009), 2, pp. 171-194
- Abbas, M. et al., Analysis of Entropy Generation in the Flow of Peristaltic Nanofluids in Channels With Compliant Walls, Entropy, 18 (2016), 3, pp. 90
- Munawar, S. et al., Second law analysis in the peristaltic flow of variable viscosity fluid, International Journal of Exergy, 20 (2016), 2, pp. 170-185
- Srivastava, L. M. et al., Peristaltic transport of a physiological fluid. Part I. Flow in non-uniform geometry, Biorheology, 20 (1983), 2, pp. 153-166