It is shown that under more general contractions of viscosity approximation methods, the sequence {x_n} defined by 1.
本文用黏性逼近方法证明了在较一般的条件下，由1。
It is shown by using viscosity approximation methods, some sufficient and necessary conditions for the iterative sequence {x_n} defined by 1.
本文用黏性逼近方法证明了在较一般的条件下，由1。
It is shown that under suitable conditions by the viscosity approximation algorithms, some strong convergence theorems for approximating to this common elements are proved.
在一定的条件下，用黏性逼近法证明了序列逼近于这一公共元的强收敛定理。
Same speed, viscosity, the shaft power and pressure approximation is proportional to.
相同转速、粘度下，轴功率与压力近似成正比。
In this thesis, we mainly use the methods including Galerkin approximation, vanishing viscosity, a prior estimate and fixed point method.
本文所用的主要方法，包括Galerkin逼近、粘性消失、先验估计以及不动点方法。
At the same time, we can neglect, as a first approximation, the influence of eddy-viscosity forces in the free atmosphere.
同时，作为一级近似，在自由大气中我们可以忽略涡度粘滞力的影响。
At the same time, we can neglect, as a first approximation, the influence of eddy-viscosity forces in the free atmosphere.
同时，作为一级近似，在自由大气中我们可以忽略涡度粘滞力的影响。
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