0. It is shown numerically that for each set of parameters valu'/>
Similarity solutions to a class of boundary layer problems in the theory of non-newtonian fluids
This paper deals with a class of singular nonlinear boundary value problems g~(1/n) (x)g"(x) + x =0, -k0. It is shown numerically that for each set of parameters values of n, C, and k(used in compution), there are exactly two solutions for the problem. Physically, this non-uniqueness is related to multiple values of the skin friction.
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机译：本文涉及一类奇异非线性边值问题g〜（1 / n）（x）g“（x）+ x = 0，-k 0。它在数值上示出的是，对于n，c和k的每组参数值（用于缩短），有两个解决方案的问题。身体上，这种非唯一性与皮肤摩擦的多个值相关。
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