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  4. New directions in modelling, analysis and design of WDM/OFDM-networks: (I) optical switching
 
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1997
Conference Paper
Titel

New directions in modelling, analysis and design of WDM/OFDM-networks: (I) optical switching

Abstract
Bearing in mind that a topological representation of a finite graph is a compact space, by the relationships between (graph) topology, algebraic topology, group theory, (differential) geometry and combinatorics a new universe arises for modelling, analysis and design of (telecommunication) networks. Throughout the present paper, coverings/covering spaces, the lifting problem and quotient graphs are briefly interpreted in terms of the requirements for the combinatorial design of optical switches though the presentation is mainly based on illustrations rather than on a (precise) mathematical description.
Author(s)
Giglmayr, J.
Hauptwerk
Optical Network Design and Modelling 1997
Konferenz
Working Conference on Optical Network Design and Modelling 1997
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Language
English
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Fraunhofer-Institut für Nachrichtentechnik, Heinrich-Hertz-Institut HHI
Tags
  • differential geometry...

  • frequency division mu...

  • graph theory

  • group theory

  • network topology

  • optical fibre network...

  • optical switches

  • wavelength division m...

  • wdm/ofdm-networks

  • optical switching

  • finite graph

  • compact space

  • graph topology

  • algebraic topology

  • combinatorics

  • telecommunication net...

  • coverings

  • lifting problem

  • quotient graphs

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