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CHAINS OF FUNCTION SPACES OVER EUCLIDIAN SPACES AND LOCAL FIELDS

CHAINS OF FUNCTION SPACES OVER EUCLIDIAN SPACES AND LOCAL FIELDS
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摘要 The Lipschitz class Lip(K, α) on a local field K is defined in [10], and an equivalent relationship between the Ho¨lder type space Cα(K)[9] and Lip(K,α) is given. In this note, we give a "chain of function spaces" over Euclidian space by defining higher order continuous modulus in R, and point out that there is no need of higher order continuous modulus for describing the chain of function spaces over local fields. The Lipschitz class Lip(K, α) on a local field K is defined in [10], and an equivalent relationship between the Ho¨lder type space Cα(K)[9] and Lip(K,α) is given. In this note, we give a 'chain of function spaces' over Euclidian space by defining higher order continuous modulus in R, and point out that there is no need of higher order continuous modulus for describing the chain of function spaces over local fields.
作者 Zhaoxi Wang
出处 《Analysis in Theory and Applications》 2009年第1期92-100,共9页 分析理论与应用(英文刊)
基金 Supported by NSFC (10571084)
关键词 本地地 Lipschitz 函数空格 m 顺序连续模量 morder Lipschitz local field Lipschitz class function space morder continuous modulus morder Lipschitz class
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