2016
DOI: 10.1016/j.icheatmasstransfer.2016.07.007
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An experimental determination of thermal conductivity and viscosity of BioGlycol/water based TiO2 nanofluids

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Cited by 78 publications
(22 citation statements)
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“…And it has been validated for Al 2 O 3 , CuO, and TiO 2 nanofluids.Azmi et al [78]2012 This model has been validated for water based Al 2 O 3 , ZnO, and TiO 2 nanofluids.Applied range: φ  < 4%, 20 nm <  d  < 150 nm, 293 K <  T  < 343 K.Reddy and Rao [88]2013 k nf  =  k f ( a  +  bφ )Regression constants a and b at various temperatures for water, 40%:60% and 50%:50% EG/W.It is a fitted expression for TiO 2 nanofluids.Applied range: 30 °C <  T  < 70 °C,0.2% <  φ  < 1%.Zerradi et al [79]2014 k nf  =  k s  +  k b where ψ is a shape factor defined by for cylindrical particles ψ  = 2 φ 0.2 for spherical particles α , β , and χ are thermophysic coefficients.This model is based on the Monte Carlo simulation combined with a new Nusselt number correlation. It has been validated for Al 2 O 3 –H 2 O, CuO–H 2 O, TiO 2 –H 2 O, and CNT–H 2 O nanofluids.Abdolbaqi et al [80]2016 It is nonlinear model for BioGlycol/water-based TiO 2 nanofluids based on the aggregation theory using analysis of variance. Applied temperature range: 30 °C <  T  < 80 °C.Shukla et al [74]2016 where ψ is the sphericity of nanoparticle.This model considers Brownian motion.…”
Section: Application In Enhancing the Thermal Conductivitymentioning
confidence: 99%
“…And it has been validated for Al 2 O 3 , CuO, and TiO 2 nanofluids.Azmi et al [78]2012 This model has been validated for water based Al 2 O 3 , ZnO, and TiO 2 nanofluids.Applied range: φ  < 4%, 20 nm <  d  < 150 nm, 293 K <  T  < 343 K.Reddy and Rao [88]2013 k nf  =  k f ( a  +  bφ )Regression constants a and b at various temperatures for water, 40%:60% and 50%:50% EG/W.It is a fitted expression for TiO 2 nanofluids.Applied range: 30 °C <  T  < 70 °C,0.2% <  φ  < 1%.Zerradi et al [79]2014 k nf  =  k s  +  k b where ψ is a shape factor defined by for cylindrical particles ψ  = 2 φ 0.2 for spherical particles α , β , and χ are thermophysic coefficients.This model is based on the Monte Carlo simulation combined with a new Nusselt number correlation. It has been validated for Al 2 O 3 –H 2 O, CuO–H 2 O, TiO 2 –H 2 O, and CNT–H 2 O nanofluids.Abdolbaqi et al [80]2016 It is nonlinear model for BioGlycol/water-based TiO 2 nanofluids based on the aggregation theory using analysis of variance. Applied temperature range: 30 °C <  T  < 80 °C.Shukla et al [74]2016 where ψ is the sphericity of nanoparticle.This model considers Brownian motion.…”
Section: Application In Enhancing the Thermal Conductivitymentioning
confidence: 99%
“…Compared to the pure EG uid, the unchanged viscosity of rGO-EG uid is due to both the low loading of rGO and its homogenous dispersion within EG. As described by eqn (4), the viscosity of the mixture system can be calculated by the classical Einstein theory: 50 h ¼ h 0 (1 + 2.54)…”
Section: Thermophysical Properties Of Rgo-eg Uidsmentioning
confidence: 99%
“…The thermal conductivity improvement of 20% for paraffin nanofluids at 0.10 vol % was observed by comparing them to a base fluid at room temperature. The thermophysical behavior of TiO 2 nanoparticles dispersed within various mixtures of bio-glycol and water (20:80% and 30:70% by volume) were studied by Sidik et al [35]. The experiments conducted over temperature ranges from 30 and 80 • C, and at 0.5 and 2.0 vol % were performed.…”
Section: Introductionmentioning
confidence: 99%