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Bibliographic Detail
Publisher
Cambridge Univ Pr
Publication date
April 4, 2005
Pages
571
Binding
Hardcover
Book category
Adult Non-Fiction
ISBN-13
9780521470186
ISBN-10
0521470188
Dimensions
1.25 by 6.25 by 9 in.
Weight
1 lbs.
Original list price
$199.99
Other format details
university press
Summaries and Reviews
Amazon.com description: Product Description: This book provides an enlightening survey of remarkable new results that have only recently been discovered in the past two decades about harmonic measure in the complex plane. Many of these results, due to Bishop, Carleson, Jones, Makarov, Wolff and others, appear here in paperback for the first time. The book is accessible to students who have completed standard graduate courses in real and complex analysis. The first four chapters provide the needed background material on univalent functions, potential theory, and extremal length, and each chapter has many exercises to further inform and teach the readers.
Editions
Hardcover
The price comparison is for this edition
from Cambridge Univ Pr (April 4, 2005)
9780521470186 | details & prices | 571 pages | 6.25 × 9.00 × 1.25 in. | 1.95 lbs | List price $199.99
About: This book provides an enlightening survey of remarkable new results that have only recently been discovered in the past two decades about harmonic measure in the complex plane.
About: This book provides an enlightening survey of remarkable new results that have only recently been discovered in the past two decades about harmonic measure in the complex plane.
Paperback
1 edition from Cambridge Univ Pr (July 31, 2008)
9780521720601 | details & prices | 571 pages | 6.00 × 9.00 × 1.25 in. | 1.78 lbs | List price $86.99
About: This book provides an enlightening survey of remarkable new results that have only recently been discovered in the past two decades about harmonic measure in the complex plane.
About: This book provides an enlightening survey of remarkable new results that have only recently been discovered in the past two decades about harmonic measure in the complex plane.
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