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Figure 4 (A) Schematic model of hearts with delayed segments clustered in one region versus spaced about the myocardium. Depending on how one indexes dyssynchrony, the result could be the same for both situations, despite markedly different impacts on dyssynchrony. (B) Calculation of a vector-dyssynchrony index. Values of regional shortening (strain) or time of peak shortening are determined at various positions in the cross section. These are then multiplied by a unit vector pointing in that direction, and the vectors are summed to generate the net (gray) vector magnitude. Greater net vector magnitude reflects dyssynchrony. (C) Determination of the temporal uniformity of strain or circumferential uniformity ratio estimate index. A measure of wall motion or timing value is plotted versus location. Overall dyssynchrony appears as a sine-wave (analogous to the situation shown at top panel of A). If delays are dispersed through the wall (lower panel of A), the plot appears as the dotted line. By determining the low-frequency content of these plots, one derives the dyssynchrony index.
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