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Item Details
Title: INEQUALITIES FOR DIFFERENTIAL FORMS
By: Ravi P. Agarwal, Shusen Ding
Format: Hardback

List price: £109.99


We currently do not stock this item, please contact the publisher directly for further information.

ISBN 10: 0387360344
ISBN 13: 9780387360348
Publisher: SPRINGER-VERLAG NEW YORK INC.
Edition: 2010 ed.
Pages: 387
Description: This volume systematically presents a series of local and global estimates and inequalities for differential forms satisfying the A-harmonic equations. Integral homotopy, the Laplace-Beltrami, and gradient operator estimates are also included.
Synopsis: This monograph is the first one to systematically present a series of local and global estimates and inequalities for differential forms, in particular the ones that satisfy the A-harmonic equations. The presentation focuses on the Hardy-Littlewood, Poincare, Cacciooli, imbedded and reverse Holder inequalities. Integral estimates for operators, such as homotopy operator, the Laplace-Beltrami operator, and the gradient operator are discussed next. Additionally, some related topics such as BMO inequalities, Lipschitz classes, Orlicz spaces and inequalities in Carnot groups are discussed in the concluding chapter. An abundance of bibliographical references and historical material supplement the text throughout. This rigorous presentation requires a familiarity with topics such as differential forms, topology and Sobolev space theory. It will serve as an invaluable reference for researchers, instructors and graduate students in analysis and partial differential equations and could be used as additional material for specific courses in these fields.
Illustrations: biography
Publication: US
Imprint: Springer-Verlag New York Inc.
Returns: Returnable
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COMBINED MEASURE AND SHIFT INVARIANCE THEORY OF TIME SCALES AND APPLICATIONS
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CONSTANT-SIGN SOLUTIONS OF SYSTEMS OF INTEGRAL EQUATIONS (HB)
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ERROR INEQUALITIES IN POLYNOMIAL INTERPOLATION AND THEIR APPLICATIONS (HB)
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FIXED POINT THEORY FOR LIPSCHITZIAN-TYPE MAPPINGS WITH APPLICATIONS (HB)
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NONOSCILLATION AND OSCILLATION THEORY FOR FUNCTIONAL DIFFERENTIAL EQUATIONS
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