2007 International Conference on Computing: Theory and Applications (ICCTA'07) 2007
DOI: 10.1109/iccta.2007.126
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Total Removal of Baseline Drift from ECG Signal

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Cited by 79 publications
(31 citation statements)
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“…Baseline drift causes inaccurate waveform estimation results. For this reason, we employ the method proposed in [30] to remove baseline drift in each RR interval.…”
Section: ) Removal Of Baseline Driftmentioning
confidence: 99%
“…Baseline drift causes inaccurate waveform estimation results. For this reason, we employ the method proposed in [30] to remove baseline drift in each RR interval.…”
Section: ) Removal Of Baseline Driftmentioning
confidence: 99%
“…Several approaches to remove baseline drift from electrocardiography (ECG) signals have been proposed (for example, see [31], [32], [33]). As ECG shows repetitive signal characteristics, these algorithms perform sufficiently well at removing baseline drift.…”
Section: Baseline Drift Removalmentioning
confidence: 99%
“…, D}. This local baseline model extends that of [11], which assumes that the local baseline is constant in Jn (i.e., γn,i = 0 for i ≥ 2). In vector-matrix form, (3) reads as cn = Mnγ n , with the known Nn × 5 Vandermonde matrix Mn and the unknown coefficient vector γ n = (γn,1 · · · γn,5) T .…”
Section: Signal Model For the Non-qrs Intervalsmentioning
confidence: 95%
“…. , D do Sample the block bJ T,n ∼ p(bJ T,n |θ∼J T,n , θP, θcw, x) (see (9)) for k ∈ JT,n do if b T,k = 1 then Sample a T,k ∼ p(a T,k |b T,k = 1, θ∼J T,n , θP, θcw, x) (see (10)) end if end for Sample the block bJ P,n from p(bJ P,n |θ∼J P,n , θT, θcw, x) for k ∈ JP,n do if b P,k = 1 then Sample a P,k ∼ p(a P,k |b P,k = 1, θ∼J P,n , θT, θcw, x) end if end for end for Sample αT from p(αT|bT, aT, θP, θcw, x) (see (11) (13)) Here, UT is the Toeplitz matrix of size K × (L + 1) with first row…”
Section: Algorithm 1 Block Gibbs Samplermentioning
confidence: 99%