S
Suhas V. Patankar
Researcher at University of Minnesota
Publications - 135
Citations - 7470
Suhas V. Patankar is an academic researcher from University of Minnesota. The author has contributed to research in topics: Heat transfer & Turbulence. The author has an hindex of 42, co-authored 135 publications receiving 7165 citations. Previous affiliations of Suhas V. Patankar include Innovative Research Inc..
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Journal ArticleDOI
Laminar Mixed Convection in a Shrouded Fin Array
Journal ArticleDOI
Heat transfer—a review of 1994 literature
E. R. G. Eckert,Richard J Goldstein,W. E. Ibele,Suhas V. Patankar,Terrence W. Simon,Paul J Strykowski,Kumar K. Tamma,Thomas H. Kuehn,Avram Bar-Cohen,Joachim Heberlein,D.L. Hofeldt,Jane H. Davidson,John C. Bischof,Francis A Kulacki +13 more
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A tribute to D.B. Spalding and his contributions in science and engineering
Valerij I. Artemov,Steven Beale,G. de Vahl Davis,M. P. Escudier,Norberto Fueyo,Brian Launder,Eddie Leonardi,M.R. Malin,W. J. Minkowycz,Suhas V. Patankar,Andrew Pollard,Wolfgang Rodi,A. K. Runchal,Surya Pratap Vanka +13 more
TL;DR: A summary of some of the scientific and engineering contributions of Prof. D.B. Spalding up to the present time, starting from early work on combustion, and his unique work in mass transfer theory, which led to the birth of modern computational fluid dynamics.
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Nonaxisymmetric radiative transfer in cylindrical enclosures
TL;DR: In this paper, a finite-volume method for radiative transfer in cylindrical enclosures is presented, where angular redistribution terms in the equation of transfer are avoided by defining radiation directions in terms of angular coordinates measured with respect to Cartesian base vectors; this definition of radiation directions can result in control angles that overlap control volume faces, depending on the type of spatial and angular grids used in the azimuthal direction.
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Monte Carlo Solutions for Radiative Heat Transfer in Irregular Two-Dimensional Geometries
TL;DR: In this article, the authors present radiative heat flux solutions for three enclosures with absorbing, emitting, and anisotropically scattering medium, and provide solutions of general interest for two-dimensional irregular geometries using the Monte Carlo method.