摘要
证明了若x_0∈(0,1),f^(m+1)是[0,1]上的有界函数,则变形的Kantorovich算子的m+1阶导数收敛于(f^(m+1)(x_0+)+f^(m+1)(x_0-))/2.
is a bounded function on [0,1],and Kn(f,x) is modified Kantorovich operator,then converges toas n approaches infinity as a limit.
出处
《长春邮电学院学报》
1993年第1期43-48,共6页
Journal of Changchun Post and Telecommunication Institute