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本文给出了以第一类Chebyshev多项式T_n(x)的零点为插值节点的S·N·Bernstein型插值过程逼近C~1连续函数类时的误差估计。
In this paper, we give the error estimates of the S · N · Bernstein interpolation process when the zero point of the first type Chebyshev polynomial T_n (x) is interpolated to approximate C ~ 1 continuous function class.