Blind MIMO System Estimation Based on PARAFAC Decomposition of Higher Order Output Tensors

We present a novel framework for the identification of a multiple-input multiple-output (MIMO) system driven by white, mutually independent unobservable inputs. Samples of the system frequency response are obtained based on parallel factorization (PARAFAC) of three- or four-way tensors constructed b...

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Published inIEEE transactions on signal processing Vol. 54; no. 11; pp. 4156 - 4168
Main Authors Acar, T., Yuanning Yu, Petropulu, A.P.
Format Journal Article
LanguageEnglish
Published New York, NY IEEE 01.11.2006
Institute of Electrical and Electronics Engineers
The Institute of Electrical and Electronics Engineers, Inc. (IEEE)
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Abstract We present a novel framework for the identification of a multiple-input multiple-output (MIMO) system driven by white, mutually independent unobservable inputs. Samples of the system frequency response are obtained based on parallel factorization (PARAFAC) of three- or four-way tensors constructed based on, respectively, third- or fourth-order cross spectra of the system outputs. The main difficulties in frequency-domain methods are frequency-dependent permutation and filtering ambiguities. We show that the information available in the higher order spectra allows for the ambiguities to be resolved up to a constant scaling and permutation ambiguities and a linear phase ambiguity. Important features of the proposed approach are that it does not require channel length information, needs no phase unwrapping, and unlike the majority of existing methods, needs no prewhitening of the system outputs
AbstractList We present a novel framework for the identification of a multiple-input multiple-output (MIMO) system driven by white, mutually independent unobservable inputs. Samples of the system frequency response are obtained based on parallel factorization (PARAFAC) of three- or four-way tensors constructed based on, respectively, third- or fourth-order cross spectra of the system outputs. The main difficulties in frequency-domain methods are frequency-dependent permutation and filtering ambiguities. We show that the information available in the higher order spectra allows for the ambiguities to be resolved up to a constant scaling and permutation ambiguities and a linear phase ambiguity. Important features of the proposed approach are that it does not require channel length information, needs no phase unwrapping, and unlike the majority of existing methods, needs no prewhitening of the system outputs
Author Petropulu, A.P.
Yuanning Yu
Acar, T.
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Issue 11
Keywords MIMO system
Phase unwrapping
Filtering
Image processing
Third order
Linear phase
Frequency domain method
Blind identification
Image restoration
multiple-input multiple-output (MIMO)
Factorization
Frequency response
System identification
convolutive MIMO
parallel factorization (PARAFAC)
Higher order statistics
Blind system identification
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SubjectTerms Ambiguity
Applied sciences
Blind system identification
Channels
convolutive MIMO
Detection, estimation, filtering, equalization, prediction
Exact sciences and technology
Factorization
Filtering
Frequency domain analysis
Frequency response
Higher order statistics
Image processing
Independent component analysis
Information, signal and communications theory
Mathematical analysis
MIMO
Multiaccess communication
multiple-input multiple-output (MIMO)
parallel factorization (PARAFAC)
Permutations
Signal and communications theory
Signal processing
Signal, noise
Spectra
Speech processing
System identification
Telecommunications and information theory
Tensile stress
Tensors
Title Blind MIMO System Estimation Based on PARAFAC Decomposition of Higher Order Output Tensors
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