Homotopy formulas in the tangential Cauchy-Riemann complex

by Treves, Francois

Type Book

Rate 0.0 /5

Details

Files

Reviews

Download

Title Statements

Full title :Homotopy formulas in the tangential Cauchy-Riemann complex / François Treves.

Edition Statements

Publication Date:©1990

Publication Statements

Publisher(s):American mathematical Society
Place of Publication:Providence, Rhode Island
Language:eng
Publication Date:©1990

Notes

"September 1990, volume 87, number 434 (second of 3 numbers)."

The Physical Object

Description:1 online resource (133 pages)

Edition Identifiers

ISBN:9781470408572, 1470408570
oclc:on1097112853
LC Classification:QA374
Dewey Decimal:515/.353

""CONTENTS""; ""INTRODUCTION""; ""CHAPTER I: HOMOTOPY FORMULAS WITH EXPONENTIAL IN THE CAUCHYâ€?RIEMANN COMPLEX""; ""I.1 The Cauchyâ€?Riemann complex in C[sup(n)]. Notation""; ""I.2 Bochnerâ€?Martinelli formula with exponential""; ""I.3 Koppelman formulas with exponential""; ""I.4 Vanishing of the error terms""; ""CHAPTER II: HOMOTOPY FORMULAS IN THE TANGENTIAL CAUCHYâ€?RIEMANN COMPLEX""; ""II.1 Local description of the tangential Cauchyâ€?Riemann complex""; ""II.2 Application of the Bochnerâ€?Martinelli formula to a CR manifold""

""II.3 Homotopy formulas for differential forms that vanish on the sâ€?part of the boundary""""II.4 The pinching transformation""; ""II.5 Reduction to differential forms that vanish on the sâ€?part of the boundary""; ""II.6 Convergence of the homotopy operators""; ""II.7 Exact homotopy formulas""; ""CHAPTER III: GEOMETRIC CONDITIONS""; ""III.1 In variance of the central hypothesis in the hypersurface case""; ""III.2 The hypersurface case: Supporting manifolds""; ""III.3 Local homotopy formulas on a hypersurface""; ""III.4 Local homotopy formulas in higher codimension""; ""REFERENCES""