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Spectral Theory on the S-Spectrum for Quaternionic Operators, Fabrizio Colombo; Jonathan Gantner; David P. Kimse


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Автор: Fabrizio Colombo; Jonathan Gantner; David P. Kimse
Название:  Spectral Theory on the S-Spectrum for Quaternionic Operators
ISBN: 9783030030735
Издательство: Springer
Классификация:



ISBN-10: 3030030733
Обложка/Формат: Hardcover
Страницы: 356
Вес: 0.72 кг.
Дата издания: 2018
Серия: Operator Theory: Advances and Applications
Язык: English
Издание: 1st ed. 2018
Иллюстрации: IX, 356 p.
Размер: 234 x 156 x 21
Читательская аудитория: Professional & vocational
Основная тема: Mathematics
Ссылка на Издательство: Link
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Поставляется из: Германии
Описание: The subject of this monograph is the quaternionic spectral theory based on the notion of S-spectrum. With the purpose of giving a systematic and self-contained treatment of this theory that has been developed in the last decade, the book features topics like the S-functional calculus, the F-functional calculus, the quaternionic spectral theorem, spectral integration and spectral operators in the quaternionic setting. These topics are based on the notion of S-spectrum of a quaternionic linear operator. Further developments of this theory lead to applications in fractional diffusion and evolution problems that will be covered in a separate monograph.
Дополнительное описание: Introduction.- Slice hyperholomorphic functions.- The S-spectrum and the S-functional calculus.- Properties of the S-functional calculus for bounded operators.- The S-functional calculus for unbounded operators.- The H1 functional calculus.- The F-functio


Quaternionic Closed Operators, Fractional Powers and Fractional Diffusion Processes

Автор: Fabrizio Colombo; Jonathan Gantner
Название: Quaternionic Closed Operators, Fractional Powers and Fractional Diffusion Processes
ISBN: 303016408X ISBN-13(EAN): 9783030164089
Издательство: Springer
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Цена: 93160.00 T
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Описание: This book presents a new theory for evolution operators and a new method for defining fractional powers of vector operators. This new approach allows to define new classes of fractional diffusion and evolution problems. These innovative methods and techniques, based on the concept of S-spectrum, can inspire researchers from various areas of operator theory and PDEs to explore new research directions in their fields.This monograph is the natural continuation of the book: Spectral Theory on the S-Spectrum for Quaternionic Operators by Fabrizio Colombo, Jonathan Gantner, and David P. Kimsey (Operator Theory: Advances and Applications, Vol. 270).

Real Quaternionic Calculus Handbook

Автор: Qing Jun Hou
Название: Real Quaternionic Calculus Handbook
ISBN: 1681175673 ISBN-13(EAN): 9781681175676
Издательство: Gazelle Book Services
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Цена: 217350.00 T
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Описание: "A quaternion is a four-element vector that can be used to encode any rotation in a 3D coordinate system. Technically, a quaternion is composed of one real element and three complex elements, and it can be used for much more than rotations. Quaternions provide an alternative measurement technique that does not suffer from gimbal lock. Quaternions are less intuitive than Euler Angles and the math can be a little more complicated. Quaternions find uses in both theoretical and applied mathematics, in particular for calculations involving threedimensional rotations such as in three-dimensional computer graphics, computer vision and crystallographic texture analysis. In practical applications, they can be used alongside other methods, such as Euler angles and rotation matrices, or as an alternative to them, depending on the application. In modern mathematical language, quaternions form a four-dimensional associative normed division algebra over the real numbers, and therefore also a domain. Real Quaternionic Calculus Handbook is a comprehensive guide aims to describe phenomena in special relativity, electrodynamics, spin etc., it has developed into a body of material that relates with many branches of mathematics, such as complex analysis, harmonic analysis, differential geometry, and differential equations."


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