Dual spaces for weak martingale Hardy spaces associated with rearrangement-invariant spaces
From MaRDI portal
Publication:6564507
DOI10.1007/s11118-023-10104-6MaRDI QIDQ6564507
Xingyan Quan, Niyonkuru Silas, Guangheng Xie
Publication date: 1 July 2024
Published in: Potential Analysis (Search for Journal in Brave)
dualityrearrangement-invariant spaceatomic characterizationmartingale BMO spaceweak martingale Hardy space
Martingales with discrete parameter (60G42) Function spaces arising in harmonic analysis (42B35) Martingales and classical analysis (60G46)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On Doob's inequality and Burkholder's inequality in weak spaces
- Grand Lebesgue spaces with respect to measurable functions
- Hardy spaces with variable exponents and generalized Campanato spaces
- Martingale Morrey-Campanato spaces and fractional integrals
- Boyd indices in generalized grand Lebesgue spaces and applications
- Fully symmetric function spaces without an equivalent Fatou norm
- On some inequalities for Doob decompositions in Banach function spaces
- Linear operators, Fourier integral operators and \(k\)-plane transforms on rearrangement-invariant quasi-Banach function spaces
- A direct approach to the duality of grand and small Lebesgue spaces
- Characterization of BMO in terms of rearrangement-invariant Banach function spaces
- On the integrability of the Jacobian under minimal hypotheses
- Martingale Hardy spaces for \(0<p\leq 1\)
- Martingale Hardy spaces and their applications in Fourier analysis
- Inverting the \(p\)-harmonic operator
- Duality and reflexivity in grand Lebesgue spaces
- Burkholder's inequalities associated with Orlicz functions in rearrangement invariant spaces
- Eigenvalue distribution of compact operators
- Orlicz-Lorentz Hardy martingale spaces
- Dual spaces for variable martingale Lorentz-Hardy spaces
- Grand quasi Lebesgue spaces
- Weak martingale Hardy-type spaces associated with quasi-Banach function lattice
- A generalization of Boyd's interpolation theorem
- Dual spaces for martingale Musielak-Orlicz Lorentz Hardy spaces
- Martingale transforms and fractional integrals on rearrangement-invariant martingale Hardy spaces
- Martingale Musielak-Orlicz-Lorentz Hardy spaces with applications to dyadic Fourier analysis
- Atomic characterizations of weak martingale Musielak-Orlicz Hardy spaces and their applications
- Weighted Lorentz spaces and the Hardy operator
- Martingale weak Orlicz-Karamata-Hardy spaces associated with concave functions
- Some new properties concerning BLO martingales
- Köthe dual of Banach lattices generated by vector measures
- On the theory of spaces \(\Lambda\)
- Fractional integral operators on Morrey spaces built on rearrangement-invariant quasi-Banach function spaces
- Martingale transforms on Banach function spaces
- The predual and John-Nirenberg inequalities on generalized BMO martingale spaces
- Pointwise multipliers on martingale Campanato spaces
- Martingale Orlicz-Hardy spaces
- ATOMIC DECOMPOSITIONS, DUAL SPACES AND INTERPOLATIONS OF MARTINGALE HARDY-LORENTZ-KARAMATA SPACES
- Littlewood-Paley spaces
- On functions of bounded mean oscillation
- On Banach lattices with Levi norms
- Recent developments in the theory of Lorentz spaces and weighted inequalities
- Bounded Mean Oscillation and Regulated Martingales
- Averaging Operators and Martingale Inequalities in Rearrangement Invariant Function Spaces
- FOURIER-TYPE TRANSFORMS ON REARRANGEMENT-INVARIANT QUASI-BANACH FUNCTION SPACES
- Martingales and function spaces
- Summability of Multi-Dimensional Fourier Series and Hardy Spaces
- Commutators of fractional integrals on martingale Morrey spaces
- Lorentz-Shimogaki and Boyd theorems for weighted Lorentz spaces
- Fourier integrals and Sobolev embedding on rearrangement invariant quasi-Banach function spaces
- Variable martingale Hardy spaces and their applications in Fourier analysis
This page was built for publication: Dual spaces for weak martingale Hardy spaces associated with rearrangement-invariant spaces