Thermal instability in a porous medium layer saturated by a nanofluid
By Donald A. Nield, A. Kuznetsov. 2009
522 citations recorded by the source corpus.
Subfields: Biomedical Engineering, Computational Mechanics, Mechanical Engineering
View Paper: https://www.semanticscholar.org/paper/34a52056d8e90b8d2f96fb8879787508eb6a0ac6
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Biomedical Engineering
- Ali J. Chamkha
- Mohsen Sheikholeslami
- Ahmed Mohammed Rashad
- Saeid Abbasbandy
- S. Nadeem
- Khalil Khanafer
- S. Hussain
- Kambiz Vafai
In Computational Mechanics
- Ali J. Chamkha
- Ahmed Mohammed Rashad
- Saeid Abbasbandy
- Khalil Khanafer
- K. Vajravelu
- Mohsen Sheikholeslami
- S. Nadeem
- Kambiz Vafai
In Mechanical Engineering
- Ali J. Chamkha
- Mohsen Sheikholeslami
- Ahmed Mohammed Rashad
- Saeid Abbasbandy
- Kambiz Vafai
- Khalil Khanafer
- S. Nadeem
- Rama Subba Reddy Gorla
Citations in the corpus
- Natural Convective Boundary Layer Flow Over a Nonisothermal Vertical Plate Embedded in a Porous Medium Saturated With a Nanofluid (2011, methodology): “D.A. Nield and A.V. Kuznetsov, The Cheng-Minkowycz Problem for Natural Convective Boundary Layer Flow in a Porous Medium Saturated by a Nanofluid, International Journal of Heat and Mass Transfer, vol. 52, pp. 5792–5795, 2009.”
- Radiation effects on mixed convection about a cone embedded in a porous medium filled with a nanofluid (2013, methodology): “The comprehensive references on nanofluid can be found in the recent book by Das et al. [10] and in the review papers by Buongiorno [11], Bianco et al. [12], and Nield and Kuznetsov [13–17].”
- Applications of nanofluids in porous medium (2018, background): “The same authors [55] studied analytically the onset of natural convection of a nanofluid in a horizontal porous layer medium.”
- Mathematica simulation of peristaltic pumping with double-diffusive convection in nanofluids: a bio-nano-engineering model (2011, background): “From equation (26) and equation (31), the pressure gradient is expressed in term of averaged flow rate as”