-20%
Quaternionic Closed Operators, Fractional Powers and Fractional Diffusion Processes
Price range: ₹7,329.00 through ₹10,248.00
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.
-20%
Quaternionic Closed Operators, Fractional Powers and Fractional Diffusion Processes
Price range: ₹7,329.00 through ₹10,248.00
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.
-20%
Spectral Theory on the S-Spectrum for Quaternionic Operators
Original price was: ₹10,724.00.₹8,580.00Current price is: ₹8,580.00.
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.
-20%
Spectral Theory on the S-Spectrum for Quaternionic Operators
Original price was: ₹10,724.00.₹8,580.00Current price is: ₹8,580.00.
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.