Why the study?
Do additional optimized ECG electrodes or the K point deviation feature improve the detection of early myocardial ischemia in a computational model compared to standard 12-lead ECG?
Do additional optimized ECG electrodes or the K point deviation feature improve the detection of early myocardial ischemia in a computational model compared to standard 12-lead ECG?
In a computational model, adding a single optimized ECG electrode or using the K point deviation feature improves the detection of early myocardial ischemia compared to standard 12-lead ECG.
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Hypothesis-generating for optimized electrodes in ischemia detection; human validation required before clinical consideration.
In case of chest pain, immediate diagnosis of myocardial ischemia is required to respond with an appropriate treatment. The diagnostic capability of the electrocardiogram (ECG), however, is strongly limited for ischemic events that do not lead to ST elevation. This computational study investigates the potential of different electrode setups in detecting early ischemia at 10 minutes after onset: standard 3-channel and 12-lead ECG as well as body surface potential maps (BSPMs). Further, it was assessed if an additional ECG electrode with optimized position or the right-sided Wilson leads can improve sensitivity of the standard 12-lead ECG. To this end, a simulation study was performed for 765 different locations and sizes of ischemia in the left ventricle. Improvements by adding a single, subject specifically optimized electrode were similar to those of the BSPM: 2-11% increased detection rate depending on the desired specificity. Adding right-sided Wilson leads had negligible effect. Absence of ST deviation could not be related to specific locations of the ischemic region or its transmurality. As alternative to the ST time integral as a feature of ST deviation, the K point deviation was introduced: the baseline deviation at the minimum of the ST-segment envelope signal, which increased 12-lead detection rate by 7% for a reasonable threshold.
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Loewe et al. (2015) studied this question.
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