Heat transfer in a liquid film on an unsteady stretching surface

By Helge I. Andersson, J. B. Aarseth, B. S. Dandapat. 2000

429 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Computational Mechanics, Mechanical Engineering

View Paper: https://www.semanticscholar.org/paper/1417154720fe3f918256466d117980852d1ab957

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In Biomedical Engineering

In Computational Mechanics

In Mechanical Engineering

Citations in the corpus

Thermocapillarity in a liquid film on an unsteady stretching surface (2003, background): “The particular forms of the above expressions for Uðx; tÞ and Tsðx; tÞ are the same as in [2,3] and were chosen in order to be able to devise a new similarity transformation which transforms the Nomenclature”
Unsteady flow and heat transfer of pseudo-plastic nanoliquid in a finite thin film on a stretching surface with variable thermal conductivity and viscous dissipation (2015, background): “S Andersson et al. [3] Chen [5–7] Wang and Pop [8] Table 4 Comparison of the critical value for various values of the power law index. n Wang [1] Andersson et al. [3] Chen [5] [6] [7] Wang and Pop [8] Present results 0.8 1.67 1.35 4/3 1.3333 1.0 2 2 2.00 2 2.0000 1.2 2.50 3.03 3 3.0000 Table 5 Compa”
MHD flow and heat transfer over permeable stretching sheet with slip conditions (2011, methodology): “We have chosen the special forms of Uw and Tw as given in equation (10) only to define a new similarity transformation, which transforms equations (1)–(3) into the ordinary differential equations, thereby facilitating the exploration of the effects of the controlling parameters [3].”
Heat transfer in a power-law fluid film over a unsteady stretching sheet (2003, background): “In the calculations, systematic guesses for the dimensionless film thickness b are proceeded to satisfy the outer conditions (12b) and the kinematic condition (12c) within a tolerance of 10 ‐6 . To assess the accuracy of the present method, results for Newtonian fluids (n = 1) are compared to those ”
Boundary layer flow and heat transfer over an unsteady stretching vertical surface (2009, neutral): “[20]).”
MHD pseudo-plastic nanofluid unsteady flow and heat transfer in a finite thin film over stretching surface with internal heat generation (2015, methodology): “law index, the values of the critical value obtained by the present method are compared with previous results [13–21] in Table 4.”
Casson fluid flow over an unsteady stretching surface (2013, background): “Some authors [22–25] studied the problem for unsteady isothermal stretching surface by using a similarity method to transform governing time-dependent boundary layer equations into a set of ordinary differential equations.”