Robust Time Delay Estimation Using Variable Step-Size Affine Projection Algorithm with M-estimators

Chen J d, Benesty J, and Huang Y. Time delay estimation inroom acoustic environments: An overview [J]. Journal onApplied Signal Processing, Vol. 2006: 1-19.[2]孙进才, 朱维杰, 肖卉等. 基于信号相位匹配原理的广义相关时延估计[J]. 自然科学进展, 2005, 15(1): 103-109.[3]Knapp C H and Carter G C. The generalized correlationmethod for estimation of time delay[J]. IEEE Trans. onASSP, 1976, 24(4): 320-327.[4]Nikias C L and Pan R. Time delay estimation in unknownGaussian spatially correlated noise[J].IEEE Trans. on ASSP.1988, 36(11):1706-1714[5]Youn D H, Ahmed N, and Carter G C. An adaptive approachfor time delay estimation of band limited signals[J].IEEETrans. on ASSP.1983, 31(1):780-784[6]Huber P J. Pobust Statistics[M]. New York: Wiley, 1981:Chart1-2.[7]Shin H C, Sayed A H, and Song W J. Variable step-SizeNLMS and affine projection algorithms[J].IEEE Signal Proc.Letters.2004, 11(2):132-135[8]沈越弘，杨英，钱祖平. 稳健估计的自适应信号处理方法[J].电子学报，1996, 10(10): 57-62.Shen Y-H, Yang Y, and Qian Z-P. Robust estimation methodfor adaptive Ssignal processing[J]. Acta Electronica Sinica,1996, 10(10): 57-62.[9]Shin H C and Sayed A H. Mean-Square performance of afamily of affine projection algorithms[J].IEEE Trans. onSignal Proc.2004, 52(1):90-101[10]Youn D H, Ahmed N, and Carter G C. On using the LMSalgorithm for time delay estimation[J]. IEEE Trans. onASSP., 1982, 30(5): 798-801.[11]Wang Zh Sh, Cheung J Y, and Chen D Z. Neuralimplementation of unconstrained minimum L1-normoptimizationLeast absolute deviation model and itsapplication to time delay estimation[J].IEEE Trans. onCircuits Syst. -II.2000, 47(11):1214-1226[12]Middleton D. Non-gaussian models in signal processing fortelecommunications: New methods and results for class A andclass B models[J].IEEE Trans. on Information Theory.1999,45(4):1129-1149