8 edition of **Weighted Littlewood-Paley theory and exponential-square integrability** found in the catalog.

- 352 Want to read
- 36 Currently reading

Published
**2008** by Springer in Berlin .

Written in English

- Littlewood-Paley theory.

**Edition Notes**

Includes bibliographical references (p. [219]-221) and index.

Statement | Michael Wilson. |

Series | Lecture notes in mathematics -- 1924., Lecture notes in mathematics (Springer-Verlag) -- 1924. |

Classifications | |
---|---|

LC Classifications | QA |

The Physical Object | |

Pagination | xi, 224 p. ; |

Number of Pages | 224 |

ID Numbers | |

Open Library | OL16154930M |

ISBN 10 | 3540745823 |

ISBN 10 | 9783540745822 |

Michael Wilson: Weighted Littlewood-Paley theory and exponential-square integrability Год: Gerhard Winkler: Choquet order and simplices with applications in probabilistic models. Abstract. In this paper, we pursue the study of the problem of controlling the maximal singular integral T ∗ f by the singular integral T is a smooth homogeneous Calderón–Zygmund singular integral of convolution type. We consider two forms of control, namely, in the norm and via pointwise estimates of T ∗ f by M(Tf) or M 2 (Tf), where M is the Hardy–Littlewood maximal operator Cited by: This book is well-suited for academic researchers who are investigating synthetic membranes, as well as R&D staff who wish to improve and control the quality of synthetic membranes for various purposes, and is also of interest to a wider range of readers, as synthetic membranes are now considered to be one of the most important tools in the. In particular, some familiarity with de Rham theory and classical Lie groups is expected. As for conventions: unless otherwise indicated, all vector spaces are real and finite-dimensional, all maps are smooth (i.e., C∞) and all manifolds are smooth, Hausdorff and second countable. Here is a brief summary of the contents of this book.

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Weighted Littlewood-Paley Theory and Exponential-Square Integrability. in the s, it was discovered that this control could be made much sharper than was previously suspected. The present book tries to give a gentle, well-motivated introduction to those discoveries, the methods behind them, their consequences, and some of their.

Littlewood-Paley theory is an essential tool of Fourier analysis, with applications and connections to PDEs, signal processing, and probability. It extends some of the benefits of orthogonality to situations where orthogonality doesn’t really make sense. Book Title Weighted Littlewood-Paley Theory and Exponential-Square Integrability.

Weighted Littlewood-Paley Theory and Exponential-Square Integrability (Lecture Notes in Mathematics) th Edition by Michael Wilson (Author) › Visit Amazon's Michael Wilson Page.

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[Michael Wilson] -- Littlewood-Paley theory is an essential tool of Fourier analysis, with applications and connections to PDEs, signal processing, and probability. It extends some of. Weighted Littlewood-Paley Theory and Exponential-Square Integrability.

Summary: Littlewood-Paley theory extends some of the benefits of orthogonality to situations where it doesn't make sense by letting certain oscillatory infinite series of functions be controlled in terms of. Weighted Littlewood-Paley Theory and Exponential-Square Integrability Michael Wilson (auth.) Littlewood-Paley theory is an essential tool of Fourier analysis, with applications and connections to PDEs, signal processing, and probability.

Weighted Littlewood-Paley Theory and Exponential-Square Integrability Lecture Notes in Mathematics: : Wilson, Michael: Libros en idiomas extranjerosAuthor: Michael Wilson.

Cite this chapter as: () Exponential Square. In: Weighted Littlewood-Paley Theory and Exponential-Square Integrability. Lecture Notes in Mathematics, vol [LNM] Michael Wilson - Weighted Littlewood-Paley theory and exponential-square integrability ( Springer).pdf.

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Book. [1] Weighted Littlewood-Paley Theory and Exponential Square Integrability, submitted to Springer-Verlag (); in revision. Publications and Papers.

[1] \The Calderon reproducing formula converges unconditionally in Lp," submitted for pub-lication. [2] \The intrinsic square function," to appear in Revista Matematica Iberoamericana. AbstractWe establish the mapping properties for some sublinear operators on weighted Hardy spaces with variable exponents by using extrapolation.

In particular, we study the Calderón–Zygmund operators, the maximal Bochner–Riesz means, the intrinsic square functions and the Marcinkiewicz integrals on weighted Hardy spaces with variable by: 4. On the Theory of Multilinear Littlewood-Paley g-function Article in Journal of the Mathematical Society of Japan 67(2) April with 68 Reads How we measure 'reads'.

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Hoffstein, J. Silverman, Series: Algorithmic number theory (Portland, OR, ),Littlewood-Paley estimates: some applications to elliptic boundary value problems. We will also need some basic facts from the theory of Orlicz spaces that we state without proof. We refer to the book of Rao and Ren for the proofs and more information on Orlicz spaces.

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Beginning in the s, it was discovered that this control could be made much sharper. This book offers a gentle, well-motivated introduction to those. 2 Chern–Simons Theory Basic Ingredients In a groundbreaking paper, Witten () showed that Chern–Simons gauge theory, which is a quantum ﬁeld theory in three dimensions, provides a physical description of a wide class of invariants of three-manifolds and of knots and links in three-manifolds.1 The Chern–Simons action with gauge.

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