HOLOMORPHIC FUNCTION THEORY IN SEVERAL VARIABLES: AN INTRODUCTION (UNIVERSITEXT) BY CHRISTINE LAURENTTHIéBAUT

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Review From the reviews: “This introduction to complex analysis in several variables uses integral representation theory together with Grauert’s bumping method to characterize domains of holomorphy, in other words to solve the Levi problem. … Each part is provided with a detailed abstract and interesting historical notes. This concise and self-contained book is a welcome enrichment to the existing literature for both graduate students as well as researchers.” (F. Haslinger, Monatshefte für Mathematik, Vol. 165 (1), January, 2012) From the Back Cover This book provides an introduction to complex analysis in several variables. The viewpoint of integral representation theory together with Grauert's bumping method offers a natural extension of single variable techniques to several variables analysis and leads rapidly to important global results. Applications focus on global extension problems for CR functions, such as the HartogsBochner phenomenon and removable singularities for CR functions. Three appendices on differential manifolds, sheaf theory and functional analysis make the book self-contained. Each chapter begins with a detailed abstract, clearly demonstrating the structure and relations of following chapters. New concepts are clearly defined and theorems and propositions are proved in detail. Historical notes are also provided at the end of each chapter. Clear and succinct, this book will appeal to post-graduate students, young researchers seeking an introduction to holomorphic function theory in several variables and lecturers seeking a concise book on the subject.

HOLOMORPHIC FUNCTION THEORY IN SEVERAL VARIABLES: AN INTRODUCTION (UNIVERSITEXT) BY CHRISTINE LAURENT-THIéBAUT PDF

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HOLOMORPHIC FUNCTION THEORY IN SEVERAL VARIABLES: AN INTRODUCTION (UNIVERSITEXT) BY CHRISTINE LAURENT-THIéBAUT PDF

This book provides an introduction to complex analysis in several variables. The viewpoint of integral representation theory together with Grauert's bumping method offers a natural extension of single variable techniques to several variables analysis and leads rapidly to important global results. Applications focus on global extension problems for CR functions, such as the HartogsBochner phenomenon and removable singularities for CR functions. Three appendices on differential manifolds, sheaf theory and functional analysis make the book self-contained. Each chapter begins with a detailed abstract, clearly demonstrating the structure and relations of following chapters. New concepts are clearly defined and theorems and propositions are proved in detail. Historical notes are also provided at the end of each chapter. Clear and succinct, this book will appeal to post-graduate students, young researchers seeking an introduction to holomorphic function theory in several variables and lecturers seeking a concise book on the subject.

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Sales Rank: #337845 in Books Brand: Brand: Springer Published on: 2010-09-17 Original language: French Number of items: 1 Dimensions: 9.25" h x .61" w x 6.10" l, .84 pounds Binding: Paperback 252 pages

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Review From the reviews: “This introduction to complex analysis in several variables uses integral representation theory together with Grauert’s bumping method to characterize domains of holomorphy, in other words to solve the Levi problem. … Each part is provided with a detailed abstract and interesting historical notes. This concise and self-contained book is a welcome enrichment to the existing literature for both graduate students as well as researchers.” (F. Haslinger, Monatshefte für Mathematik, Vol. 165 (1), January, 2012)

From the Back Cover This book provides an introduction to complex analysis in several variables. The viewpoint of integral representation theory together with Grauert's bumping method offers a natural extension of single variable techniques to several variables analysis and leads rapidly to important global results. Applications focus on global extension problems for CR functions, such as the HartogsBochner phenomenon and removable singularities for CR functions. Three appendices on differential manifolds, sheaf theory and functional analysis make the book self-contained. Each chapter begins with a detailed abstract, clearly demonstrating the structure and relations of following chapters. New concepts are clearly defined and theorems and propositions are proved in detail. Historical notes are also provided at the end of each chapter. Clear and succinct, this book will appeal to post-graduate students, young researchers seeking an introduction to holomorphic function theory in several variables and lecturers seeking a concise book on the subject.

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HOLOMORPHIC FUNCTION THEORY IN SEVERAL VARIABLES: AN INTRODUCTION (UNIVERSITEXT) BY CHRISTINE LAURENT-THIéBAUT PDF

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Yeah, hanging out to review the book Holomorphic Function Theory In Several Variables: An Introduction (Universitext) By Christine Laurent-Thiébaut by online can likewise offer you favorable session. It will certainly reduce to stay connected in whatever condition. By doing this could be a lot more fascinating to do and also easier to check out. Now, to obtain this Holomorphic Function Theory In Several Variables: An Introduction (Universitext) By Christine Laurent-Thiébaut, you

could download and install in the link that we supply. It will certainly assist you to obtain very easy means to download and install guide Holomorphic Function Theory In Several Variables: An Introduction (Universitext) By Christine Laurent-Thiébaut.

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