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Complex Interval Arithmetic and Its Applications
 
 
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Complex Interval Arithmetic and Its Applications (Hardcover)

~ Miodrag S. Petkovic (Author), Ljiljana D. Petkovic (Author), L. D. Petkovic (Author) "In this chapter we give some basic operations and properties of complex interval arithmetic needed for the presentation of the results given in the next..." (more)
Key Phrases: diametrical disk, rectangular arithmetic, inclusive calculus, New York, Academic Press, Englewood Cliffs (more...)
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Product Description

The aim of this book is to present formulas and methods developed using complex interval arithmetic. While most of numerical methods described in the literature deal with real intervals and real vectors, there is no systematic study of methods in complex interval arithmetic. The book fills this gap. Several main subjects are considered: outer estimates for the range of complex functions, especially complex centered forms, the best approximations of elementary complex functions by disks, iterative methods for the inclusion by polynomial zeros including their implementation on parallel computers, the analysis of numerical stability of iterative methods by using complex interval arithmetic and numerical computation of curvilinear integrals with error bounds. Mainly new methods are presented developed over the last years, including a lot of very recent results by the authors some of which have not been published before.


From the Publisher

The aim of this book is to present formulas and methods developed using complex interval arithmetic. This book deals with real intervals and real vectors. The main topics covered include: outer estimates for the range of complex functions, especially complex centered forms; the best approximations of elementary complex functions by disks; iterative methods for the inclusion by polynomial zeros including their implementation on parallel computers; the analysis of numerical stability of iterative methods by using complex interval arithmetic; and numerical computation of curvilinear integrals with error bounds.

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Miodrag Petkovi
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