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Proceedings ArticleDOI

Two-Way Relaying over OFDM: Optimized Tone Permutation and Power Allocation

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TLDR
This work considers an amplify-and-forward scheme for two-way relaying over OFDM, in which two nodes wish to exchange information via a relay, and performs power allocation for the relay and both information-exchanging nodes as well as tone permutation at the relay, to maximize the sum capacity.
Abstract
We consider an amplify-and-forward scheme for two-way relaying over OFDM, in which two nodes wish to exchange information via a relay. Assuming full channel knowledge, we perform power allocation for the relay and both information-exchanging nodes, as well as tone permutation at the relay, so as to maximize the sum capacity. A dual decomposition technique is employed for power allocation, while a greedy approach is proposed for tone permutation. In particular, we explore an interesting water-filling behavior displayed by this power allocation solution. Numerical results demonstrate that substantial capacity gains are achieved by implementing the two proposed solutions, either individually or successively.

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Optimal beamforming for two-way multi-antenna relay channel with analogue network coding

TL;DR: This paper analyzes the capacity region of the ANC-based TWRC with linear processing (beamforming) at R and presents the optimal relay beamforming structure as well as an efficient algorithm to compute the optimal beamforming matrix based on convex optimization techniques.
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Physical-Layer Network Coding: Tutorial, Survey, and Beyond

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Physical-layer network coding: Tutorial, survey, and beyond ✩

TL;DR: It is proposed that PNC is not just for wireless networks; it can also be useful in optical networks, and an example is provided showing that the throughput of a passive optical network could potentially be raised by 100% with PNC.
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Channel Estimation for OFDM Modulated Two-Way Relay Networks

TL;DR: This work introduces the model of employing orthogonal-frequency-division multiplexing (OFDM) for transmission over time-dispersive channels in the two-way relay network (TWRN), where two source terminals exchange their information through a relay terminal using the amplify-and-forward (AF) relaying scheme.
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Multiuser two-way relaying: detection and interference management strategies

TL;DR: Simulation results are presented to demonstrate the performance of the proposed multiuser two-way JD-XOR-F relaying scheme in conjunction with the joint power control and receiver optimization algorithms.
References
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Book

Convex Optimization

TL;DR: In this article, the focus is on recognizing convex optimization problems and then finding the most appropriate technique for solving them, and a comprehensive introduction to the subject is given. But the focus of this book is not on the optimization problem itself, but on the problem of finding the appropriate technique to solve it.
Journal ArticleDOI

Cooperative diversity in wireless networks: Efficient protocols and outage behavior

TL;DR: Using distributed antennas, this work develops and analyzes low-complexity cooperative diversity protocols that combat fading induced by multipath propagation in wireless networks and develops performance characterizations in terms of outage events and associated outage probabilities, which measure robustness of the transmissions to fading.
Journal ArticleDOI

Capacity theorems for the relay channel

TL;DR: In this article, the capacity of the Gaussian relay channel was investigated, and a lower bound of the capacity was established for the general relay channel, where the dependence of the received symbols upon the inputs is given by p(y,y) to both x and y. In particular, the authors proved that if y is a degraded form of y, then C \: = \: \max \!p(x,y,x,2})} \min \,{I(X,y), I(X,Y,Y,X,Y

Capacity theorems for the relay channel

TL;DR: An achievable lower bound to the capacity of the general relay channel is established and superposition block Markov encoding is used to show achievability of C, and converses are established.
Journal ArticleDOI

Three-terminal communication channels

TL;DR: A coding theorem and weak converse are proved and a necessary and sufficient condition for a positive capacity is derived and upper and lower bounds on the capacity are obtained, which coincide for channels with symmetric structure.
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