2002
DOI: 10.1054/jelc.2002.37154
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Statistical and deterministic approaches to designing transformations of electrocardiographic leads

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Cited by 26 publications
(5 citation statements)
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“…Repolarization parameters from the repolarization model The orthogonal Frank XYZ leads were obtained from the 8 independent components (leads I, II, V1-V6) using a transformation matrix from the 116 lead body surface map library of Horáĉek containing recordings for 892 adults aged 16 to 85 years (29) (Supplementary Table 1). Transformation coefficients were also computed specifically for the present study for a set of ST monitoring leads from 8 independent components of the standard 12-lead ECG.…”
Section: Methodsmentioning
confidence: 99%
“…Repolarization parameters from the repolarization model The orthogonal Frank XYZ leads were obtained from the 8 independent components (leads I, II, V1-V6) using a transformation matrix from the 116 lead body surface map library of Horáĉek containing recordings for 892 adults aged 16 to 85 years (29) (Supplementary Table 1). Transformation coefficients were also computed specifically for the present study for a set of ST monitoring leads from 8 independent components of the standard 12-lead ECG.…”
Section: Methodsmentioning
confidence: 99%
“…18 Spatial QRS|T angle (Ѳ(QRS|STT)) was derived as the angle between the mean QRS and STT vectors. Nondipolar QRS voltage (RNDPV) was computed from singular-value decomposition of QRS as the RMS value of the pooled variance of components 4 to 8.…”
Section: Methodsmentioning
confidence: 99%
“…The orthogonal Frank XYZ leads were obtained from the 8 independent components (leads I, II, V1 to V6) using a transformation matrix from the 116‐lead body surface map library of Horáĉek containing recordings for 892 adults aged 16 to 85 years. 15 Repolarization measurements were made utilizing temporal reference points derived from the spatial T‐vector magnitude curve derived from the XYZ leads (the “global” T wave), including QT end (QT e ), QTpeak (QT p ), and QTonset (QT o ) intervals. QT e , QT p , and QT o intervals were rate adjusted (QT ea , QT pa and QT oa , respectively) as linear functions of the RR interval with the following formulas derived in the CVD‐free group: QT ea =QT e +184×(1−RR), QT pa =QT p +135×(1−RR) and QT oa =QT o +113×(1−RR).…”
Section: Methodsmentioning
confidence: 99%