Recent Developments of Function Spaces and Their Applications II
A special issue of Mathematics (ISSN 2227-7390).
Deadline for manuscript submissions: 31 December 2024 | Viewed by 1952
Special Issue Editors
Interests: harmonic analysis; function space; boundedness of operators
Special Issues, Collections and Topics in MDPI journals
Interests: harmonic analysis; function space; boundedness of operators
Special Issues, Collections and Topics in MDPI journals
Special Issue Information
Dear Colleagues,
As one of the central topics of modern harmonic analysis, the theory of function spaces has found wide applications in various branches of mathematics, such as harmonic analysis, partial differential equations, geometric analysis, and potential analysis, and has, for a long time, received a lot of attention. The development of various function spaces on different underlying spaces provides many new working spaces for the research of other related analysis fields.
As a continuation of the issue “Recent Developments of Function Spaces and Their Applications I”, this Special Issue, entitled “Recent Developments of Function Spaces and Their Applications II”, is devoted to collecting recent progress on the theory of function spaces as well as on their applications in harmonic analysis, boundedness of operators, or partial differential equations. We would like to invite original research articles that provide new results on this subject. The topics of interest include, but are not limited to the keywords listed as follows.
Prof. Dr. Dachun Yang
Prof. Dr. Wen Yuan
Guest Editors
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Keywords
- (weighted) Lebesgue space
- Morrey space
- Bourgain-Morrey space
- Orlicz space
- Lorentz space
- Sobolev space
- Hardy space
- Herz space
- BMO
- John-Nirenberg space
- Besov space
- Triebel-Lizorkin space
- Campanato space
- (ball) quasi-Banach function space
- Hilbert transform
- Riesz transform
- Calderón-Zygmund operator
- multiplier
- trace
- interpolation
- embedding
- extension
- dual
- decomposition via atoms
- molecules, or wavelets
- frame
- Muckenhoupt (matrix) weight
- domain
- space of homogeneous type
- metric measure space
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