Adaptive Lp-norm diversity combining in non-gaussian noise and interference
Nasri A, Nezampour A, Schober R (2009)
Publication Type: Journal article
Publication year: 2009
Journal
Book Volume: 8
Pages Range: 4230-4240
Article Number: 5200983
Journal Issue: 8
Abstract
In this paper, we introduce an adaptive Lp-norm metric for robust coherent, differential, and noncoherent diversity combining in non-Gaussian noise and interference. We consider the general case where all diversity branches may use different combining weights and different L p-norms. We derive a general closed-form expression for the asymptotic bit error rate (BER) for Lp-norm combining in independent non-identically distributed Ricean fading and non-Gaussian noise and interference with finite moments. The asymptotic BER expression reveals that the diversity gain of Lp-norm combining is independent of the type of noise and the metric parameters. In contrast, the combining gain depends on both the type of noise and the metric parameters. Thus, the asymptotic BER can be minimized by optimizing the Lp-norm metric parameters for the underlying type of noise. For this purpose finite difference stochastic approximation (FDSA) and localized random search (LRS) algorithms are developed. Both adaptive algorithms do not require any a priori knowledge about the underlying noise and are able to track changes in the noise statistics. Simulation results confirm the validity of the derived asymptotic BER expressions, the effectiveness of the proposed adaptive algorithms, and the excellent performance of the proposed adaptive Lp-norm metric compared to other popular metrics. © 2006 IEEE.
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APA:
Nasri, A., Nezampour, A., & Schober, R. (2009). Adaptive Lp-norm diversity combining in non-gaussian noise and interference. IEEE Transactions on Wireless Communications, 8(8), 4230-4240. https://doi.org/10.1109/TWC.2009.081307
MLA:
Nasri, Amir, Ali Nezampour, and Robert Schober. "Adaptive Lp-norm diversity combining in non-gaussian noise and interference." IEEE Transactions on Wireless Communications 8.8 (2009): 4230-4240.
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