Musielak–Orlicz Besov-type and Triebel–Lizorkin-type spaces

By Dachun Yang, Wen Yuan, Ciqiang Zhuo. 2014

58 citations recorded by the source corpus.

Subfields: Applied Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/ef15a62681aa3d68d62e47b5564c252707ea3862

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Dachun Yang
2. Wen Yuan
3. Yoshihiro Sawano
4. Jun Liu
5. Ciqiang Zhuo
6. Shohei Nakamura
7. Takahiro Noi
8. Ferenc Weisz

In Mathematical Physics

1. Dachun Yang
2. Wen Yuan
3. Ciqiang Zhuo
4. Yoshihiro Sawano
5. Jun Liu
6. Shohei Nakamura
7. Takahiro Noi
8. Ferenc Weisz

Citations in the corpus

• Besov-Type Spaces with Variable Smoothness and Integrability (2015, methodology): “We end this section by comparing Besov-type spaces with variable smoothness and integrability in this article with Musielak-Orlicz Besov-type spaces in [75] and show that, in general, these two scales of Besov-type spaces do not cover each other.”
• Variable Anisotropic Hardy Spaces and Their Applications (2017, background): “14(iii)], it was proved in [77] that there exists a variable exponent function p(·) satisfying (2.”
• Generalized Morrey spaces and trace operator (2016, background): “In this sense, the results for Es Ms ,r(R ) can be covered by [95].”