Heat and Mass Transfer at a General Three-Dimensional Stagnation Point

Vimala, C. S.; Nath, G.

doi:10.2514/3.49804

Cited by 15 publications

(1 citation statement)

References 12 publications

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“…f"' + ( f + K g ) f " + 1 + --1 (1 -8) -f ' 2 = 0 U ( : > I g"' + ( f + Kg)y" + K (2) 0" + P r ( f + Kg)@ = 0 (3) where f and y are the stream functions for the similarity solutions and 6' is the dimensionless enthalpy. The prime denotes differentiation with respect to the similarity variable, q.…”

Section: Introductionmentioning

confidence: 99%

A numerical technique for three‐dimensional compressible boundary layers

Wadia

1985

Numerical Methods in Fluids

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The non-linear two-point boundary value problem for three-dimensional compressible boundary layers is solved through the application of a boundary value technique for a range of parameters characterizing the nature of stagnation point flows. The analytical boundary conditions, at infinity, are applied at the edge of the computational mesh with iterations on the size of the domain. The solutions obtained show excellent agreement with the established similarity solutions for three-dimensional flows. The present method has the potential advantage of yielding the wall values of fk, g; and 0; as a part of the solution, contrary to the previously used 'shooting' methods. The algorithm is computationally simple and numerically stable and extremely suitable for engineering design applications.

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Section: Introductionmentioning

confidence: 99%

A numerical technique for three‐dimensional compressible boundary layers

Wadia

1985

Numerical Methods in Fluids

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An application of Keller's method to the solution of an eighth‐order nonlinear boundary value problem

Balu

1980

Numerical Meth Engineering

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An efficient implicit finite difference method, called the Keller's box scheme, is applied to solve an eighth-order nonlinear two-point boundary value problem. The example considered here is the compressible boundary layer equations at a general three-dimensional stagnation point. The solutions obtained are compared with results from other methods and the potential advantages of the method are demonstrated.

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Laminar compressible boundary layer flow at a three-dimensional stagnation point with vectored mass transfer

Muthanna

Nath

1978

Proc. Indian Acad. Sci. (Math. Sci.)

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Heat and Mass Transfer at a General Three-Dimensional Stagnation Point

Cited by 15 publications

References 12 publications

A numerical technique for three‐dimensional compressible boundary layers

A numerical technique for three‐dimensional compressible boundary layers

An application of Keller's method to the solution of an eighth‐order nonlinear boundary value problem

Laminar compressible boundary layer flow at a three-dimensional stagnation point with vectored mass transfer

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