移位算子;
B é zier Curves and Surfaces Represented by the Shifting Operator
Bézier曲线曲面的位移算子表示形式
This paper uses the direct method of Mikusinski ′ s operational calculus, defining the products between a set of the special shifting operator power series with operator coefficients, and this is true in Mikusinski ′ s convergence which be proved.
本文利用J.Mikusinski算符演算的直接方法,定义算符系数的移动算符幂级数间的乘积,并证明其在Mikusinski收敛意义下是正确的。
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