Circulation, Vol 73, 300-308, Copyright © 1986 by American Heart Association
LM Valdes-Cruz, AP Yoganathan, T Tamura, F Tomizuka, YR Woo and DJ Sahn
While there has been wide general acceptance of Doppler methods that use
the simplified Bernoulii relationship to estimate pressure gradients across
stenotic orifices, there is still ongoing controversy related to potential
sources of error in the method. In this study we tested accuracy o
ultrasound Doppler measurements of flow velocity when compared with the
gold standard of laser light Doppler anemometry in a pulsatile flow model
of pulmonic stenosis in vitro. We tested two commercially available Doppler
systems and examined steered and nonsteered, parallel and off-axis and
angle-corrected velocity determinations using continuous-wave and
high-pulse repetition frequency (HPRF) methods. We also examined the
potential range of error in the simplified Bernoulli method. One hundred
and twenty individual flow states were examined with three stenotic valve
orifices (3.0, 1.0, and 0.5 cm2 flow area) to measure velocities up to 620
cn/sec. A very high correlation coefficient was obtained for the comparison
of laser Doppler anemometric and ultrasound velocity recordings by the
nonsteered continuous-wave technique (r= .99, SEE = 17.9 cn/sec), but there
was a tendency for underestimation of higher velocities when the transducer
was positioned at 30 degrees and the ultrasound beam was steered so as to
be parallel to the visualized flow jet (r = .98, SEE = 29.6 cn/sec). The
HPRF ultrasound Doppler technique was also highly accurate in this
optimized setting for measuring velocities (r = .99, SEE = 17 cm/sec), but
also slightly underestimated the highest velocities. Our results also
verified the accuracy of the simplified Bernoulli equation for converting
instantaneous velocity measurements to estimated peak instantaneous
gradient (r = .97, SEE = 8.4 mm Hg).
ARTICLES
Studies in vitro of the relationship between ultrasound and laser Doppler velocimetry and applicability to the simplified Bernoulli relationship
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