Viscous flow due to a shrinking sheet
By M. Miklavcic, Chien Ming Wang. 2006
713 citations recorded by the source corpus.
The viscous flow induced by a shrinking sheet is studied. Existence and (non)uniqueness are proved. Exact solutions, both numerical and in closed form, are found.
Subfields: Biomedical Engineering, Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/ba4b5bfc358a2eaea8e16c0db350cf3713bfa95f
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
- Ioan Pop
- Anuar Ishak
- K. Bhattacharyya
- Roslinda Nazar
- Norihan Md. Arifin
- Yian Yian Lok
- Ji Zhang
- Ishak Hashim
In Computational Mechanics
- Ioan Pop
- Anuar Ishak
- Yian Yian Lok
- Roslinda Nazar
- Norihan Md. Arifin
- Ji Zhang
- Siti Hidayah Muhad Saleh
- Ishak Hashim
Citations in the corpus
- STAGNATION-POINT FLOW OVER A SHRINKING SHEET IN A MICROPOLAR FLUID (2010, background): “Miklav[cbreve]i[cbreve] and Wang ( 2006 ) studied the properties of a viscous flow due to a shrinking sheet with suction.”
- Unsteady Micropolar Fluid over a Permeable Curved Stretching Shrinking Surface (2017, background): “Further, the velocity of the shrinking sheet is confined in the boundary layer with stagnation flow was discovered by Wang [20].”
- MHD stagnation‐point flow towards a shrinking sheet (2011, background): “In contrast to stretching sheet, for the shrinking case, the velocity on the boundary is towards a fixed point ( Miklavcic and Wang, 2006”
- Thermal boundary layers over a shrinking sheet: an analytical solution (2010, background): “The x-axis runs along the shrinking surface in the direction opposite to the sheet motion and the y-axis is perpendicular to it. Assume the fluid is incompressible, and the governing equations of this problem, namely 2-D NS equations and the boundary layer energy equation without dissipation term, b”