A method for analysis of transmission lines terminated by nonlinear loads / Vasil Georgiev Angelov (Department of Mathematics, Faculty of Mine Electromechanics, University of Mining and Geology, Sofia, Bulgaria).
Material type:
TextSeries: Mathematics research developments seriesPublisher: Hauppauge, New York : Nova Science Publishers, Inc., [2013]Description: 1 online resourceContent type: - text
- computer
- online resource
- 9781628080070
- 1628080078
- Electric lines -- Testing
- Electric lines -- Mathematical models
- Telecommunication lines -- Mathematical models
- Telecommunication lines -- Testing
- Lignes de transmission (Télécommunications) -- Modèles mathématiques
- TECHNOLOGY & ENGINEERING -- Mechanical
- Electric lines -- Mathematical models
- Electric lines -- Testing
- 621.319/2 23
- TK3207 .A54 2013eb
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Electronic-Books
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OPJGU Sonepat- Campus | E-Books EBSCO | Available |
Includes bibliographical references and index.
Lossless transmission lines terminated by a nonlinear R-load -- Lossless transmission lines terminated by in series connected RGCL-loads -- Lossless transmission lines terminated by parallel connected RCL-loads -- Lossy transmission lines terminated by a nonlinear resistive element -- Distortionless lossy transmission lines terminated by parallel connected RGCL-loads -- Distortionless lossy transmission lines terminated by in series connected RGCL-loads -- Lossless and lossy transmission lines terminated by nonlinear in series connected RL-loads parallel to C-load.
Print version record.
The main purpose of the present book is to propose a method for solving the mixed problem for transmission line systems reducing it to a neutral equation (or system) on the boundary. Arising nonlinearities in the neutral systems are caused by nonlinear characteristics of the RGCL-loads. In view of the applications we consider mainly periodic and oscillatory problems for lossless transmission lines. We point out, however, that here we propose an extended procedure for reducing the mixed problem for lossless and lossy transmission lines. We introduce also an extension of Heaviside condition and.
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