2016
DOI: 10.1007/s11760-016-0865-x
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FIR system identification based on a nonparametric Bayesian model using the Indian buffet process

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Cited by 2 publications
(12 citation statements)
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“…In this algorithm, dimension of z and b is approximated with a sufficiently big truncation level K tr . Conditional distribution P ( z k | z \ k ) required for sampling of z k is found as Pfalse(zk=1false|zkfalse)=α̂/false(trueα̂+L1false) . Here α̂=false(ηα+L11false)/false(βα+1false), and L 1 = 1 + ∑ l ≠ k z k .…”
Section: Fir System Identification Algorithm Based On Npb Modelmentioning
confidence: 99%
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“…In this algorithm, dimension of z and b is approximated with a sufficiently big truncation level K tr . Conditional distribution P ( z k | z \ k ) required for sampling of z k is found as Pfalse(zk=1false|zkfalse)=α̂/false(trueα̂+L1false) . Here α̂=false(ηα+L11false)/false(βα+1false), and L 1 = 1 + ∑ l ≠ k z k .…”
Section: Fir System Identification Algorithm Based On Npb Modelmentioning
confidence: 99%
“…The simulation conditions are same as for the proposed method. In the conventional method, same as in the proposed method, parameters are integrated out to derive an efficient sampling algorithm. In Figure , the number of samplings required for samples from prior distribution of parameters to settle in a certain area is almost same for both methods.…”
Section: Simulationsmentioning
confidence: 99%
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