Ebook: Handbook of Integration
Author: Daniel Zwillinger
- Genre: Mathematics // Analysis
- Year: 1992
- Publisher: Jones and Bartlett Publishers
- City: Boston
- Edition: 1
- Language: English
- pdf
In performing mathematical analysis, analytic evaluation of integrals
is often required. Other times, an approximate integration may be more
informative than a representation of the exact answer. (The exact representation
could, for example, be in the form of an infinite series.) Lastly, a
numerical approximation to an integral may be all that is required in some
applications.
This book is therefore divided into five sections:
• Applications of Integration which shows how integration is used in
differential equations, geometry, probability and performing summations;
• Concepts and Definitions which defines several different types of integrals
and operations on them;
• Exact Techniques which indicates several ways in which integrals may
be evaluated exactly;
• Approximate Techniques which indicates several ways in which integrals
may be evaluated approximately; and
• Numerical Techniques which indicates several ways in which integrals
may be evaluated numerically.
This handbook has been designed as a reference book. Many of the
techniques in this book are standard in an advanced course in mathematical
methods. Each technique is accompanied by several current references.
is often required. Other times, an approximate integration may be more
informative than a representation of the exact answer. (The exact representation
could, for example, be in the form of an infinite series.) Lastly, a
numerical approximation to an integral may be all that is required in some
applications.
This book is therefore divided into five sections:
• Applications of Integration which shows how integration is used in
differential equations, geometry, probability and performing summations;
• Concepts and Definitions which defines several different types of integrals
and operations on them;
• Exact Techniques which indicates several ways in which integrals may
be evaluated exactly;
• Approximate Techniques which indicates several ways in which integrals
may be evaluated approximately; and
• Numerical Techniques which indicates several ways in which integrals
may be evaluated numerically.
This handbook has been designed as a reference book. Many of the
techniques in this book are standard in an advanced course in mathematical
methods. Each technique is accompanied by several current references.
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