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Dirty Paper Coding using Sign-bit Shaping and LDPC Codes

TLDR
In this paper, a lattice-based dirty paper coding (DPC) scheme was proposed to provide good shaping and coding gains with moderate complexity at both the encoder and the decoder.
Abstract
Dirty paper coding (DPC) refers to methods for pre-subtraction of known interference at the transmitter of a multiuser communication system. There are numerous applications for DPC, including coding for broadcast channels. Recently, lattice-based coding techniques have provided several designs for DPC. In lattice-based DPC, there are two codes - a convolutional code that defines a lattice used for shaping and an error correction code used for channel coding. Several specific designs have been reported in the recent literature using convolutional and graph-based codes for capacity-approaching shaping and coding gains. In most of the reported designs, either the encoder works on a joint trellis of shaping and channel codes or the decoder requires iterations between the shaping and channel decoders. This results in high complexity of implementation. In this work, we present a lattice-based DPC scheme that provides good shaping and coding gains with moderate complexity at both the encoder and the decoder. We use a convolutional code for sign-bit shaping, and a low-density parity check (LDPC) code for channel coding. The crucial idea is the introduction of a one-codeword delay and careful parsing of the bits at the transmitter, which enable an LDPC decoder to be run first at the receiver. This provides gains without the need for iterations between the shaping and channel decoders. Simulation results confirm that at high rates the proposed DPC method performs close to capacity with moderate complexity. As an application of the proposed DPC method, we show a design for superposition coding that provides rates better than time-sharing over a Gaussian broadcast channel.

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Citations
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Journal ArticleDOI

Improving the Performance of the Zero-Forcing Multiuser MISO Downlink Precoder Through User Grouping

TL;DR: A novel user grouping precoder is proposed which improves the sum rate performance of the zero-forcing (ZF) precoder specially when the channel is ill-conditioned and allows for tradeoff between performance and complexity.
Proceedings ArticleDOI

A dirty paper coding scheme for the Multiple Input Multiple Output Broadcast Channel

TL;DR: A zero-forcing DPC (ZF-DPC) scheme using trellis shaping and Low Density Parity Check (LDPC) codes for a MIMO-BC with two transmit antennas and two users (receivers), each with one antenna is designed.
Patent

Technique for PAPR Reduction in Communication Channel

TL;DR: In this paper, a Markovian symbol transition probability distribution with quantized probabilities is used for PAPR reduction while transmitting data portions via a communication channel limited by a peak power p peak.
Journal ArticleDOI

A Robust Multi-Level Design for Dirty-Paper Coding

TL;DR: A robust close-to-capacity dirty-paper coding (DPC) design framework in which multi-level low density parity check (LDPC) codes and trellis coded quantization (TCQ) are employed as the channel and source coding components, respectively is proposed.
Journal ArticleDOI

Practical Dirty Paper Coding Schemes Using One Error Correction Code With Syndrome

TL;DR: Simulation results show that compared to previous DPC schemes, the proposed schemes require lower transmission power to maintain the bit error rate to be within $10^{-5}$ .
References
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A close-to-capacity dirty paper coding scheme

TL;DR: This work designs an end-to-end coding realization of a system materializing a significant portion of the promised gains and achieves an improvement of 2dB over the best scalar quantization scheme.
Proceedings ArticleDOI

A close-to-capacity dirty paper coding scheme

S. ten Brink, +1 more
TL;DR: In this paper, an information theoretic framework for the study of efficient known interference cancellation technique is presented, where the dirty paper channel model is given where the arbitrary interference is known at the transmitter is a statistically independent Gaussian random variable with variance.
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