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Parametrix for wave equations on a rough background. IV, Control of the error term / Jérémie Szeftel.
Math/Physics/Astronomy Library QA1 .A85 444
Available
Math/Physics/Astronomy Library QA3 .L282 1968/1969-2019/2021
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LIBRA QA3 .L282 no.901 (1980/1981)
Available from offsite location
Math/Physics/Astronomy Library QA1 .A85 1,4-6,9-11,13-15,18-35,38-68,71-91,94-95,97-99,101-103/104,107/108-115,117-118,123-132, 135-144,147-160,163-178,181-258,261-370,372-393,400-404,406-425,427-462
Mixed Availability
- Format:
- Book
- Author/Creator:
- Szeftel, Jérémie, 1977- author.
- Series:
- Astérisque ; 0303-1179 444.
- Astérisque, 0303-1179 ; Numéro 444
- Language:
- English
- French
- Subjects (All):
- Wave equation.
- Einstein field equations.
- Differential equations, Partial.
- Fourier integral operators.
- Physical Description:
- viii, 314 pages : illustrations ; 24 cm.
- Other Title:
- Control of the error term
- Place of Publication:
- Paris : Société Mathématique de France, 2023.
- Language Note:
- Text in English, abstract also in French.
- Summary:
- This book is dedicated to the construction and the control of a parametrix to the homogeneous wave equation []gø = 0, where g is a rough metric satisfying the Einstein vacuum equations. Controlling such a parametrix as well as its error term when one only assumes L2 bounds on the curvature tensor R of g is a major step of the proof of the bounded L2 curvature conjecture proposed in Klainerman (2000), and solved jointly in Klainerman, Rodnianski & Szeftel (2015). On a more general level, this book deals with the control of the eikonal equation on a rough background, and with the derivation of L2 bounds for Fourier integral operators on manifolds with rough phases and symbols, and as such is also of independent interest. -- Back cover.
- Notes:
- "Astérisque est un périodique de la Société Mathématique de France. Numéro 444, 2023"--Cover page 2.
- "Texte soumis en avril 2012 et accepté en avril 2023"--Verso of title page.
- Includes bibliographical references (pages 313-314).
- ISBN:
- 9782856299784
- 2856299784
- OCLC:
- 1414009377
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