Slip effects on boundary layer stagnation-point flow and heat transfer towards a shrinking sheet
By K. Bhattacharyya, Swati Mukhopadhyay, G. Layek. 2011
263 citations recorded by the source corpus.
Subfields: Biomedical Engineering, Computational Mechanics, Mechanical Engineering
View Paper: https://www.semanticscholar.org/paper/3768baa422945db164a50fc54e67056350d64fc8
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
- K. Bhattacharyya
- Ioan Pop
- Swati Mukhopadhyay
- G. Layek
- Mohammad Mehdi Rashidi
- Roslinda Nazar
- Norihan Md. Arifin
- Muhammad Mubashir Bhatti
In Computational Mechanics
- K. Bhattacharyya
- Ioan Pop
- Swati Mukhopadhyay
- G. Layek
- Mohammad Mehdi Rashidi
- Roslinda Nazar
- Norihan Md. Arifin
- Muhammad Mubashir Bhatti
In Mechanical Engineering
- K. Bhattacharyya
- Ioan Pop
- Swati Mukhopadhyay
- G. Layek
- Mohammad Mehdi Rashidi
- Norihan Md. Arifin
- Roslinda Nazar
- Muhammad Mubashir Bhatti
Citations in the corpus
- Dual solutions in boundary layer stagnation-point flow and mass transfer with chemical reaction past a stretching/shrinking sheet ☆ (2011, unknown): “[37] and Lok et al.”
- Effects of thermal radiation on micropolar fluid flow and heat transfer over a porous shrinking sheet (2012, background): “Wang’s [37] problem was extended by many researchers showing various aspects of shrinking sheet flow [38–47].”
- A New Numerical Simulation of MHD Stagnation-Point Flow Over a Permeable Stretching/Shrinking Sheet in Porous Media with Heat Transfer (2017, background): “[5] Bhattacharyya, K; Mukhopadhyay, S; Layek, GC, Slip effects on boundary layer stagnation-point flow and heat transfer towards a shrinking sheet, Int J Heat Mass Transf, 54, 308-313, (2011) · Zbl 1205.”
- Unsteady Micropolar Fluid over a Permeable Curved Stretching Shrinking Surface (2017, background): “[30] studied that the velocity and thermal boundary layer thicknesses for the second solutions are always larger than the first solutions.”