and, in particular, in Lip(α,p) by weighted means of their Walsh-Fourier series, where α>0 and 1≤p≤∞. For the case p=∞, Lp is interpreted to be CW, the collection of uniformly W continuous functions over the unit interval [0,1). We also note that the weighted mean kernel is quasi-positive, under fairly general conditions.">
在我们学习的速度近似函数
l
p,特别是在
唇
(
α
,
p
)通过加权的方式Walsh-Fourier系列,
α
>
0和
1
≤
p
≤
∞。的情况下
p
=
∞,
l
p解释是
C
W统一的集合
W连续函数在单元间隔
(
0
,
1
)。我们还注意到加权平均数quasi-positive内核,在一般条件下。