Name: Heat Transfer: Numerical Investigation of Mixed Convection Heat Transfer in Presence of Magnetic Field in a Lid-Driven Wavy Cavity (en Inglés)
Price: 78950.00 CLP
Availability: InStock
Author: Asad F, A:
ISBN: 9786200498861

portada Heat Transfer: Numerical Investigation of Mixed Convection Heat Transfer in Presence of Magnetic Field in a Lid-Driven Wavy Cavity (en Inglés)

Formato

Libro Físico

Editorial

Lap Lambert Academic Publishing

Autor

Asad F, A:

Idioma

Inglés

Encuadernación

Tapa Blanda

ISBN13

9786200498861

Heat Transfer: Numerical Investigation of Mixed Convection Heat Transfer in Presence of Magnetic Field in a Lid-Driven Wavy Cavity (en Inglés)

Asad F, A: (Autor) · Lap Lambert Academic Publishing · Tapa Blanda

Libro Físico

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Reseña del libro "Heat Transfer: Numerical Investigation of Mixed Convection Heat Transfer in Presence of Magnetic Field in a Lid-Driven Wavy Cavity (en Inglés)"

Mixed convection heat transfer in presence of magnetic field in a lid-driven wavy cavity having vertical fin has been studied numerically in this thesis. The horizontal bottom and top walls are kept at constant heated temperature Th while the vertical wavy walls are kept at constant cold temperature Tc maintaining Th > Tc. A heated fin of length (l) is attached to the hot bottom wall at a position (d) from the left wall having thickness (b). The top wall moves right to left with constant velocity. The gravitational force acts in vertically downward direction and a uniform magnetic field with a constant magnitude in the direction of the moving lid is applied. The physical problems are presented mathematically by different sets of governing equations along with the corresponding boundary conditions. Using a set of appropriate transformations, the governing equations along with the boundary conditions are transformed into non-dimensional form, which is then solved by employing a Finite-element method based on Galerkin weighted residuals. The investigations are conducted for different values of Richardson number (Ri), Hartmann number (Ha), fin lengths (L) but for fixed fin thickness, f