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On the duality of variable Triebel–Lizorkin spaces
Collectanea Mathematica ( IF 0.7 ) Pub Date : 2019-07-05 , DOI: 10.1007/s13348-019-00258-1 Douadi Drihem
Collectanea Mathematica ( IF 0.7 ) Pub Date : 2019-07-05 , DOI: 10.1007/s13348-019-00258-1 Douadi Drihem
The aim of this paper is to prove the duality of Triebel–Lizorkin spaces \( F_{1,q\left( \cdot \right) }^{\alpha \left( \cdot \right) }\). First, we prove the duality of associated sequence spaces. The result follows from the so-called \(\varphi \)-transform characterization in the sense of Frazier and Jawerth.
中文翻译:
关于可变Triebel–Lizorkin空间的对偶性
本文的目的是证明Triebel–Lizorkin空间\(F_ {1,q \ left(\ cdot \ right)} ^ {\ alpha \ left(\ cdot \ right)} \)的对偶性。首先,我们证明了相关序列空间的对偶性。结果来自于Frazier和Jawerth的所谓\(\ varphi \)-变换表征。
更新日期:2019-07-05
中文翻译:
关于可变Triebel–Lizorkin空间的对偶性
本文的目的是证明Triebel–Lizorkin空间\(F_ {1,q \ left(\ cdot \ right)} ^ {\ alpha \ left(\ cdot \ right)} \)的对偶性。首先,我们证明了相关序列空间的对偶性。结果来自于Frazier和Jawerth的所谓\(\ varphi \)-变换表征。