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二尖瓣狭窄时采用超声多普勒方法评估二尖瓣口面积的方法学差异与一致性

Methodological variation and agreement in assessing mitral valve orifice area by echo-Doppler methods in mitral stenosis.

作者信息

Mohan J C, Chawla R, Arora R

机构信息

Department of Cardiology, GB Pant Hospital, New Delhi.

出版信息

Indian Heart J. 1996 Nov-Dec;48(6):653-7.

PMID:9062012
Abstract

Two-dimensional echocardiographic planimetry of the directly observed mitral valve orifice, pressure-half-time methods, continuity equation and the Gorlin formula are commonly used to calculate the mitral valve area. However, there have been few comparisons of the four methods. In this study, the mitral valve orifice area was determined by the above four methods using echo-Doppler data in 49 consecutive patients in sinus rhythm (mean area 0.87 to 1.26 cm2). The valve area estimated by these methods correlated well (r = 0.7 to 0.97) with excellent agreement between the continuity equation and the Gorlin formula (mean difference 0.4 cm2, r = 0.97, SEE = 0.26) and between the planimetric area and the pressure-half-time method (mean difference = 0.06 cm2, r = 0.87, SEE = 0.23). However, the limits of agreement were wide and exceeded 1 cm2 in planimetry versus the Gorlin, planimetry versus the continuity equation and pressure-half-time method versus the Gorlin formula. The standard error of estimate varied from 0.23 to 0.51 cm2 for various comparisons. Use of an empirical constant of 51.6 instead of 37.7 in the Gorlin formula provided excellent correlation between the valve area determined by the continuity equation and the modified hydraulic formula (mean difference 0.07 cm2, r = 0.95, SEE = 0.08). Estimates of the valve orifice area by any of the equations tested should be seen as a guide rather than a precise measure of actual orifice area.

摘要

直接观察二尖瓣口的二维超声心动图平面测量法、压力减半时间法、连续方程法和 Gorlin 公式常用于计算二尖瓣面积。然而,这四种方法之间的比较较少。在本研究中,使用上述四种方法,通过 49 例连续窦性心律患者的回声多普勒数据确定二尖瓣口面积(平均面积为 0.87 至 1.26 cm²)。这些方法估计的瓣膜面积相关性良好(r = 0.7 至 0.97),连续方程法与 Gorlin 公式之间(平均差异 0.4 cm²,r = 0.97,标准误 = 0.26)以及平面测量面积与压力减半时间法之间(平均差异 = 0.06 cm²,r = 0.87,标准误 = 0.23)具有极佳的一致性。然而,平面测量法与 Gorlin 公式、平面测量法与连续方程法以及压力减半时间法与 Gorlin 公式之间的一致性界限较宽,超过了 1 cm²。各种比较的估计标准误在 0.23 至 0.51 cm²之间变化。在 Gorlin 公式中使用 51.6 而非 37.7 的经验常数,使得连续方程法确定的瓣膜面积与修正的水力公式之间具有极佳的相关性(平均差异 0.07 cm²,r = 0.95,标准误 = 0.08)。所测试的任何方程对瓣膜口面积的估计都应被视为一种指导,而非实际口面积的精确测量。

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Indian Heart J. 1996 Nov-Dec;48(6):653-7.
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