Polar Codes : A Non-Trivial Approach to Channel Coding / by Orhan Gazi.
By: Gazi, Orhan, autor
Contributor(s): SpringerLink (Online service)
Material type:
E-bookSeries: (Engineering (Springer-11647)); (Springer Topics in Signal Processing, 1866-2609 ;; 15).Publisher: Singapore : Springer Singapore : Imprint: Springer, 2019Description: 1 recurso en línea (VI, 170 páginas) : 119 ilustraciones, 2 ilustraciones a color.ISBN: 9789811307379.Subject: Codificación, Teoría de la
| Item type | Current library | Collection | Call number | Status | Date due | Barcode | Item holds | |
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LIBRO-E NO PRÉSTAMO
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Madrid Digital Acceso Electrónico (UEM) | Ciencias e Ingeniería | TK5102.92 2019 EB (Browse shelf(Opens below)) | Acceso electrónico | eBooks24062858 |
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| TK5102.9 X536 2015 EB Blind Source Separation Dependent Component Analysis | TK5102.9 .Z43 2016 EB Multi-band Polarization Imaging and Applications | TK5102.92 2010 EB Joint Source Channel Coding Using Arithmetic Codes | TK5102.92 2019 EB Polar Codes : A Non-Trivial Approach to Channel Coding | TK5102.92 F378 2016 EB Radio Frequency Channel Coding Made Easy | TK5102.94 2020 EB Lattice-Based Public-Key Cryptography in Hardware | TK5102.96 2008 EB An Outline of Informational Genetics |
Information Theory Perspective of Polar Codes and Polar Encoding -- Decoding of Polar Codes -- Channel Polarization of Binary Erasure Channels -- Mathematical Modelling of Polar Codes, Channel Combining and Splitting -- Polarization Rate and Performance of Polar Codes.
This book explains the philosophy of the polar encoding and decoding technique. Polar codes are one of the most recently discovered capacity-achieving channel codes. What sets them apart from other channel codes is the fact that polar codes are designed mathematically and their performance is mathematically proven. The book develops related fundamental concepts from information theory, such as entropy, mutual information, and channel capacity. It then explains the successive cancellation decoding logic and provides the necessary formulas, moving on to demonstrate the successive cancellation decoding operation with a tree structure. It also demonstrates the calculation of split channel capacities when polar codes are employed for binary erasure channels, and explains the mathematical formulation of successive cancellation decoding for polar codes. In closing, the book presents and proves the channel polarization theorem, before mathematically analyzing the performance of polar codes.
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