Sum and Difference of Two Squared Correlated Nakagami Variates in Connection With the McKay Distribution
Authors:
- 30 August 2004
- journal article
- Published by Institute of Electrical and Electronics Engineers (IEEE) in IEEE Transactions on Communications
- Vol. 52 (8) , 1367-1376
Abstract
General formulas for the probability density function of the sum and the difference of two correlated, not necessarily identically distributed, squared Nakagami variates (or equivalently, gamma variates) are derived. These expressions are shown to be in the form of the McKay "Bessel function" distributions. In addition, formulas for the moments of these distributions, in terms of the Gauss hypergeometric function, are provided. An application of these new results relevant to the calculation of outage probability in the presence of self-interference is discussed.Keywords
This publication has 16 references indexed in Scilit:
- Exact error probability expressions for MRC in correlated Nakagami channels with unequal fading parameters and branch powers2003
- Indoor mobile radio channel at 946 MHz: Measurements and modeling2002
- Outage probability in the presence of correlated lognormal useful and interfering componentsIEEE Communications Letters, 2000
- MRC performance for binary signals in Nakagami fading with general branch correlationIEEE Transactions on Communications, 1999
- Coherent DS-CDMA performance in Nakagami multipath fadingIEEE Transactions on Communications, 1995
- Performance of maximal-ratio diversity systems in a correlated Nakagami-fading environmentIEEE Transactions on Communications, 1995
- Investigations into cochannel interference in microcellular mobile radio systemsIEEE Transactions on Vehicular Technology, 1992
- Outage probabilities of cellular mobile radio systems with multiple Nakagami interferersIEEE Transactions on Vehicular Technology, 1991
- The m-Distribution—A General Formula of Intensity Distribution of Rapid Fading1960
- A BESSEL FUNCTION DISTRIBUTIONBiometrika, 1932