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Efficient quantization and fixed-point representation for MIMO turbo-detection and turbo-demapping

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TLDR
The purpose of the paper is to present an efficient quantization and fixed-point representation for turbo-detection and turbo-demapping and the impact of floating-to-fixed-point conversion is illustrated upon the error-rate performance of the receiver for different system configurations.
Abstract
In the domain of wireless digital communication, floating-point arithmetic is generally used to conduct performance evaluation studies of algorithms. This is typically limited to theoretical performance evaluation in terms of communication quality and error rates. For a practical implementation perspective, using fixed-point arithmetic instead of floating-point reduces significantly implementation costs in terms of area occupation and energy consumption. However, this implies a complex conversion process, particularly if the considered algorithm includes complex arithmetic operations with high accuracy requirements and if the target system presents many configuration parameters. In this context, the purpose of the paper is to present an efficient quantization and fixed-point representation for turbo-detection and turbo-demapping. The impact of floating-to-fixed-point conversion is illustrated upon the error-rate performance of the receiver for different system configurations. Only a slight degradation in the error-rate performance of the receiver is observed when implementing the detector and demapper modules which utilize the devised quantization and fixed-point arithmetic rather than floating-point arithmetic.

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NISC-Based MIMO MMSE Detector

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References
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Proceedings ArticleDOI

Near Shannon limit error-correcting coding and decoding: Turbo-codes. 1

TL;DR: In this article, a new class of convolutional codes called turbo-codes, whose performances in terms of bit error rate (BER) are close to the Shannon limit, is discussed.
Journal ArticleDOI

Optimal decoding of linear codes for minimizing symbol error rate (Corresp.)

TL;DR: The general problem of estimating the a posteriori probabilities of the states and transitions of a Markov source observed through a discrete memoryless channel is considered and an optimal decoding algorithm is derived.
Journal ArticleDOI

From theory to practice: an overview of MIMO space-time coded wireless systems

TL;DR: An overview of progress in the area of multiple input multiple output (MIMO) space-time coded wireless systems is presented and the state of the art in channel modeling and measurements is presented, leading to a better understanding of actual MIMO gains.
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What are the advantages and disadvantages of using fixed point coding versus floating point coding?

The advantages of using fixed-point coding include reduced implementation costs, while the disadvantages include a complex conversion process and potential degradation in error-rate performance.