Book contents
- Frontmatter
- Acknowledgements
- Contents
- Preface
- Membership of Hankel operators on planar domains in unitary ideals
- A generalised Marcel Riesz theorem on conjugate functions
- Some results in analysis related to the law of the iterated logarithm
- Fourier series, mean Lipschitz spaces and bounded mean oscillation
- A remark on the maximal function associated to an analytic vector field
- Hankel operators on HP
- Contractive projections on lp spaces
- Contractive projections onto subsets of L1(0,1)
- Some Banach space properties of translation invariant subspaces of Lp
- Random multiplications, random coverings, and multiplicative chaos
- Wavelets and operators
- On the structure of the graph of the Franklin analysing wavelet
- Boundededness of the canonical projection for Sobolev spaces generated by finite families of linear differential operators
- Remarks on L2 restriction theorems for Riemann manifolds
Random multiplications, random coverings, and multiplicative chaos
Published online by Cambridge University Press: 05 June 2013
- Frontmatter
- Acknowledgements
- Contents
- Preface
- Membership of Hankel operators on planar domains in unitary ideals
- A generalised Marcel Riesz theorem on conjugate functions
- Some results in analysis related to the law of the iterated logarithm
- Fourier series, mean Lipschitz spaces and bounded mean oscillation
- A remark on the maximal function associated to an analytic vector field
- Hankel operators on HP
- Contractive projections on lp spaces
- Contractive projections onto subsets of L1(0,1)
- Some Banach space properties of translation invariant subspaces of Lp
- Random multiplications, random coverings, and multiplicative chaos
- Wavelets and operators
- On the structure of the graph of the Franklin analysing wavelet
- Boundededness of the canonical projection for Sobolev spaces generated by finite families of linear differential operators
- Remarks on L2 restriction theorems for Riemann manifolds
Summary
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- Chapter
- Information
- Analysis at Urbana , pp. 196 - 255Publisher: Cambridge University PressPrint publication year: 1989
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