6 edition of **Algebraic number theory and code design for Rayleigh fading channels** found in the catalog.

- 35 Want to read
- 14 Currently reading

Published
**2004**
by Now in Hanover, MA
.

Written in English

- Digital communication.,
- Radio -- Transmitters and transmission -- Fading.,
- Lattice theory.

**Edition Notes**

Includes bibliographical references and index.

Statement | Frédérique Oggier, Emanuele Viterbo. |

Series | Foundations and trends in communications and information theory |

Contributions | Viterbo, Emanuele. |

Classifications | |
---|---|

LC Classifications | TK5103.7 .O44 2004 |

The Physical Object | |

Pagination | vi, 88 p. : |

Number of Pages | 88 |

ID Numbers | |

Open Library | OL3434719M |

ISBN 10 | 1933019077 |

LC Control Number | 2005276202 |

OCLC/WorldCa | 60246419 |

CiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): We propose a class of layered space-time block codes (STBCs) for the quasi-static multi-input multi-output (MIMO) Rayleigh fading channel. The proposed codes use singleinput single-output (SISO) component codes based on algebraic number theory in the so called diagonal BLAST (D-BLAST) architecture. A class of space-time block codes is proposed and optimized for the quasi-static multi-input multi-output (MIMO) Rayleigh fading channel. These codes use single-input single-output (SISO) component codes based on algebraic number theory in a diagonally layered architecture, and are hence referred to as diagonally layered lattice (DLL) codes.

Problems in Algebraic Number Theory (Murty M. Ram)(Pevná vazba) 2 Kč. Více informací. Conversational Introduction to Algebraic Number Theory - Arithmetic Beyond Z (Pollack Paul)(Paperback). D-BLAST Lattice Codes for MIMO Block Rayleigh Fading Channels Narayan Prasad and Mahesh K. Varanasi e-mail: f prasadn, varanasi g @ University of Colorado, Boulder, CO October 1, Abstract We propose a class of layered space-time block codes (STBCs) for the quasi-static multi-input multi-output (MIMO) Rayleigh fading.

F. Oggier, E. Viterbo. Algebraic number theory and code design for Rayleigh fading channels, in the series Foundations and Trends in Communications and Information Theory, December ; J.-C. Belfiore, F. Oggier, E. Viterbo. Cyclic division algebras: a tool for space-time coding, in the series Foundations and Trends in Communications and Information Theory, to appear in We consider the problem of designing reliable and confidential lattice codes, known as wiretap lattice codes, for fast fading channels. We identify as code design criterion for finite lattice constellations a finite sum of inverse of algebraic norms, in fact the analogous for finite sums of the known criterion for infinite constellations, which motivates us to study totally real number fields.

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Abstract: Algebraic number theory is gaining an increasing impact in code design for many different coding applications, such as single antenna fading channels and more recently, MIMO systems. Extended work has been done on single antenna fading channels, and algebraic lattice codes have been proven to be an effective tool.

The general framework has been developed in the last ten years Cited by: Buy Algebraic Number Theory and Code Design for Rayleigh Fading Channels (Foundations and Trends in Communications and Information The) on FREE SHIPPING on qualified orders Algebraic Number Theory and Code Design for Rayleigh Fading Channels (Foundations and Trends in Communications and Information The): Oggier, F., Viterbo, E.

Algebraic Number Theory and Code Design for Rayleigh Fading Channels. Algebraic Number Theory and Code Design for Rayleigh Fading Channels provides an overview of algebraic lattice code designs for Rayleigh fading channels, as well as a tutorial introduction to algebraic number theory.

The basic facts of this mathematical field are illustrated by many examples and by the use of computer algebra freeware in order. Algebraic Number Theory and Code Design for Rayleigh Fading Channels (Foundations and Trends in Communications and Information The) (illustrated Edition) by Emanuele Viterbo, Frederique Oggier, Federique Oggier, Fraedaerique Oggier, Frédérique Oggier Paperback, 96 Pages, Published ISBN / ISBN / Elementary number theory was the basis of the development of error correcting codes in the early years of coding theory.

Finite fields were the key tool in the design. Algebraic Number Theory and Code Design for Rayleigh Fading Channels Article (PDF Available) in Foundations and Trends® in Communications and Information Theory 1(3).

Algebraic Number Theory and Code Design for Rayleigh Fading Channels Fr´ed´erique Oggier Institut de Math´ematiques Bernoulli Ecole Polytechnique F´´ ed´erale de Lausanne LausanneSwitzerland @ Emanuele Viterbo Dipartimento di Elettronica Politecnico di Torino Duca degli Abruzzi 24 TorinoItaly.

Code Design for Rayleigh Fading Channels using Algebraic Number Theory Project: Master thesis Project period: Spring Project group: b Participants: Terkel Haar Jakobsen Thomas Dam Petersen Supervisor: Oliver Wilhelm Gnilke number of pages: 73 Finished the 3rd of june Abstract: In this report we investigate how algebraic number.

Algebraic Number Theory and Code Design for Rayleigh Fading Channels provides an overview of algebraic lattice code designs for Rayleigh fading channels, as well as a tutorial introduction to algebraic number theory. This book provides an overview of algebraic lattice code designs for Rayleigh fading channels, as well as a tutorial introduction to algebraic number theory.

The basic facts of this mathematical field are illustrated by many examples and by the use of computer algebra freeware in order to make it more accessible to a large audience. This makes. Oggier, Algebraic methods for channel coding, Ph.D.

Thesis, EPFL, [OV04] F. Oggier and E. Viterbo, "Algebraic number theory and code design for Rayleigh fading channels," in Foundations and Trends in Communications and Information Theory, vol. 1, pp.[BOV04]. Algebraic number theory is gaining an increasing impact in code design for many different coding applications, such as single antenna fading channels and more recently, MIMO systems.

Extended work has been done on single antenna fading channels, and algebraic lattice codes have been proven to be an effective : Durrer was on to Shirley Intermediate, before learning Linwood College in and He Here supported Hagley Community College. I see a algebraic number theory and code design for rayleigh fading channels foundations and trends in communications Helping Dates, Product(Categorical Variable) and Quantities created.

Algebraic number theory was shown to be a very useful mathematical tool that enables the design of good coding schemes for fading channels. These codes are constructed as multidimensional lattice signal sets (or constellations) with particular geometric properties.

Abstract: Recent work on lattices matched to the Rayleigh fading channel has shown how to construct good signal constellations with high spectral efficiency. We present a new family of lattice constellations, based on complex algebraic number fields, which have good performance on Rayleigh fading channels.

Abstract. Algebraic number theory is having an increasing impact in code design for many different coding applications, such as single antenna fading channels and more recently, MIMO systems. \ud \ud Extended work has been done on single antenna fading channels, and algebraic lattice codes have been proven to be an effective tool.

12/19/17 - In the decades following Shannon's work, the quest to design codes for the additive white Gaussian noise (AWGN) channel led to the. Conversational Introduction to Algebraic Number Theory - Arithmetic Beyond Z (Pollack Paul)(Paperback) 2 Kč. Více informací.

Algebraic Number Theory and Code Design for Rayleigh Fading Channels (Oggier F.)(Paperback / softback) 1 Kč. Více informací. Algebraic Number Theory and Code Design for Rayleigh Fading Channels provides an overview of algebraic lattice code designs for Rayleigh fading channels, as well as a tutorial introduction to.

F. Oggier and E. Viterbo: "Algebraic number theory and code design for Rayleigh fading channels", Foundations and Trends in Communications and Information Theory, ISBN:Now Publishers, E. Viterbo, "Permutation Codes" in Encyclopedia of Telecommunications, ISBN:Ed.

s, John Wiley & Sons, Inc., Keywords: Additive white gaussian noise (AWGN) channels, algebraic number theory, algebraic lattices, inverse norm sum, lattice codes, lattice coset codes, lattice design, physical-layer se-curity, Rayleigh block fading channels, Rayleigh fast fading channels,reliability,wirelesschannels,wiretapchannels Language: English ii.Get this from a library!

Algebraic number theory and code design for Rayleigh fading channels. [Frédérique Oggier; Emanuele Viterbo] -- Algebraic number theory is having an increasing impact in code design for many different coding applications, such as single antenna fading channels and more recently, MIMO systems.

Extended work has.