H[lemniscate] Functional Calculus and Square Functions on Noncommutative L[superscript P]- Spaces - Info and Reading Options
By Marius Junge

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"H[lemniscate] Functional Calculus and Square Functions on Noncommutative L[superscript P]- Spaces" was published by Société mathématique de France in 2006 - Paris, the book is classified in Mathematics genre, it has 138 pages and the language of the book is English.
“H[lemniscate] Functional Calculus and Square Functions on Noncommutative L[superscript P]- Spaces” Metadata:
- Title: ➤ H[lemniscate] Functional Calculus and Square Functions on Noncommutative L[superscript P]- Spaces
- Author: Marius Junge
- Language: English
- Number of Pages: 138
- Is Family Friendly: Yes - No Mature Content
- Publisher: ➤ Société mathématique de France
- Publish Date: 2006
- Publish Location: Paris
- Genres: Mathematics - bibliography
- Library of Congress Classification: QA323 .J86 2006
“H[lemniscate] Functional Calculus and Square Functions on Noncommutative L[superscript P]- Spaces” Subjects and Themes:
- Subjects: ➤ Lp spaces - Functional analysis - Noncommutative function spaces - Function spaces - Análise funcional - Operadores (teoria) - C* álgebras
Edition Specifications:
- Number of Pages: 138 p. ; 24 cm.
- Pagination: 138 p. ;
Edition Identifiers:
- Google Books ID: T3FJSQAACAAJ
- The Open Library ID: OL16141201M - OL11673328W
- Online Computer Library Center (OCLC) ID: 75960588 - 213809688
- Library of Congress Control Number (LCCN): 2007370547
- ISBN-13: 9782856291894
- ISBN-10: 2856291899
- All ISBNs: 2856291899 - 9782856291894
AI-generated Review of “H[lemniscate] Functional Calculus and Square Functions on Noncommutative L[superscript P]- Spaces”:
Snippets and Summary:
The authors investigate sectorial operators and semigroups acting on noncommutative $L^p$-spaces.
"H[lemniscate] Functional Calculus and Square Functions on Noncommutative L[superscript P]- Spaces" Description:
Google Books:
We investigate sectorial operators and semigroups acting on noncommutative Lp-spaces. We introduce new square functions in this context and study their connection with H[infinity] functional calculus, extending some famous work by Cowling, Doust, McIntoch and Yagi concerning commutative Lp-spaces. This requires natural variants of Rademacher sectoriality and the use of the matricial structure of noncommutative Lp-spaces. We mainly focus on noncommutative diffusion semigroups. We discuss several examples of such semigroups for which we establish bounded H[infinity] functional calculus and square function estimates. This includes semigroups generated by certain Hamiltonians or Schur multipliers, q-Ornstein-Uhlenbeck semigroups acting on the q-deformed von Neumann algebras of Bozejko-Speicher, and the noncommutative Poisson semigroup acting on the group von Neumann algebra of a free group.
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- Harvard University Library: Location: Cabot Science Library, Harvard University - Shelf Numbers: QA1 .S6 no. 305
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