✍️ 🧑‍🦱 💚 Autor:innen verdienen bei uns doppelt. Dank euch haben sie so schon 431.453 € mehr verdient. → Mehr erfahren 💪 📚 🙏

The HOS for Blind Identification and Equalization of Systems

The HOS for Blind Identification and Equalization of Systems

von Mohamed Sabri, Mohammed Zidane und Said Safi
Softcover - 9783330012059
35,90 €
  • Versandkostenfrei
Auf meine Merkliste
  • Hinweis: Print on Demand. Lieferbar in 2 Tagen.
  • Lieferzeit nach Versand: ca. 1-2 Tage
  • inkl. MwSt. & Versandkosten (innerhalb Deutschlands)

Autorenfreundlich Bücher kaufen?!

Beschreibung

The aim of this book is to present a theoretical development of higher order statistics (HOS) and their applications in blind identification and equalization domain. We provide a description of HOS theory, then we introduce the application of HOS to identify the transmission channels. In the one hand, we present a theoretical development linking cumulants and impulse response channels. In the other hand, these relationships are used to develop several algorithms. Finally, to assess the performance of these approaches to identify the parameters of communications channels, we consider theoretical channel models. One ends with simulation results illustrating the performance of the proposed methods. In the part of the implementation of HOS in blind equalization problem, we have checked the effectiveness of the proposed algorithm on a Multi-Carrier Code Division Multiple Access (MC-CDMA), for this we have chosen fast fading channels called BRAN. In this context, we use the equalizers techniques after channel identification to correct channel distortion. Theoretical analysis and numerical simulation results in noisy environment show that the proposed algorithm reduces the bit error rate.

Recent Advances in Digital Telecommunications and Signal Processing

Details

Verlag LAP LAMBERT Academic Publishing
Ersterscheinung 05. Dezember 2016
Maße 22 cm x 15 cm x 0.6 cm
Gewicht 137 Gramm
Format Softcover
ISBN-13 9783330012059
Seiten 80

Widerrufsantrag einreichen

Füllen Sie das folgende Formular aus, um Ihren Widerrufsantrag einzureichen.