Self-similar Processes in Telecommunications
Sheluhin, Oleg; Smolskiy, Sergey; Osin, Andrew
For the first time the problems of voice services self-similarity are discussed systematically and in detail with specific examples and illustrations.
Self-Similar Processes in Telecommunications considers the self-similar (fractal and multifractal) models of telecommunication traffic and efficiency based on the assumption that its traffic has fractal or multifractal properties (is self-similar). The theoretical aspects of the most well-known traffic models demonstrating self-similar properties are discussed in detail and the comparative analysis of the different models’ efficiency for self-similar traffic is presented.
This book demonstrates how to use self-similar processes for designing new telecommunications systems and optimizing existing networks so as ... Read more
- Adopts a detailed, theoretical, yet broad-based and practical mathematical approach for designing and operating numerous types of telecommunications systems and networks so as to achieve maximum efficiency
- Places the subject in context, describing the current algorithms that make up the fractal or self-similar processes while pointing to the future development of the technology
- Offers a comparative analysis of the different types of self-similar process usage within the context of local area networks, wide area networks and in the modeling of video traffic and mobile communications networks
- Describes how mathematical models are used as a basis for building numerous types of network, including voice, audio, data, video, multimedia services and IP (Internet Protocol) telephony
The book will appeal to the wide range of specialists dealing with the design and exploitation of telecommunication systems. It will be useful for the post-graduate students, lecturers and researchers connected with communication networks disciplines.
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About Sheluhin, Oleg; Smolskiy, Sergey; Osin, Andrew
Reviews for Self-similar Processes in Telecommunications
Similar Processes. 1.1 Fractals and Multifractals. 1.1.1 Fractal Dimension of a Set. 1.1.2 Multifractals. 1.1.3 Fractal Dimension D0 and Informational Dimension D1. 1.1.4 Legendre Transform. 1.2 Self
Similar Processes. 1.2.1 Definitions and Properties of Self
Similar Processes. 1.2.2 Multifractal Processes. 1.2.3 Long
Range and Short
Range Dependence. 1.2.4 Slowly Decaying Variance. 1.3 ... Read more