(Circulation. 1995;92:2169-2177.)
© 1995 American Heart Association, Inc.
Articles |
From the Cardiovascular Imaging Center and the Departments of Cardiology and Cardiothoracic Surgery (D.M.C.), Cleveland (Ohio) Clinic Foundation.
Correspondence to James D. Thomas, MD, FACC, Department of Cardiology, Desk F15, Cleveland Clinic Foundation, 9500 Euclid Ave, Cleveland, OH 44195-5064. E-mail thomasj@ccsmtp.ccf.org.
| Abstract |
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|
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Methods and Results Eighty-five patients were studied
intraoperatively with transesophageal
echocardiography and divided into two groups:
central convergence (no constraining wall) and eccentric convergence
(at least one constraining wall). Regurgitant stroke volume (RSV) and
orifice area (ROA) were calculated by ROA=2
r2
Va/Vp and RSV=ROAxVTIcw, where
r and va are the radius and velocity of the aliasing
contour and vp and VTIcw are the peak and
integral of regurgitant velocity. In eccentric convergence patients,
convergence angle (
) was measured from two-dimensional
Doppler color flow maps, and ROA and RSV were corrected by
multiplying by
/180. For reference, RSV was the difference between
thermodilution and pulsed Doppler stroke volumes. In central
convergence patients (n=45), RSV (r=.95,
=2.5±10.8 mL)
and ROA (r=.96,
=0.02±0.08 cm2) were
accurately calculated, but significant overestimation was noted in the
eccentric convergence patients (n=40,
RSV=63.9±38.0 mL,
ROA=0.54±0.31 cm2), 68% of whom had leaflet prolapse
or flail.
RSV was correlated with
(r=.69,
P<.001). After correction by
/180, overestimation was
largely eliminated (
RSV=15.5±19.3 mL and
ROA=0.14±0.14
cm2) with excellent correlation for the whole group (RSV,
r=.91; ROA, r=.95).
Conclusions A simple geometric correction factor largely eliminates overestimation caused by flow constraint with the proximal convergence method and should extend the clinical utility of this technique.
Key Words: regurgitation echocardiography mitral valve valves hemodynamics
| Introduction |
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However, this hypothesis has not been systematically tested in a large number of patients, nor has any possible correction factor been validated to address this problem. This encouraged us to undertake a prospective investigation to determine the overall clinical applicability of the proximal flow convergence method in a large number of patients undergoing heart surgery, characterize the impact that proximal flow constraint has on overestimation of flow, and validate the clinical applicability of a simple correction factor for this flow constraint based on visual assessment of the proximal geometry.
| Methods |
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The study population then consisted of 85 patients with 1 to 4+ mitral
regurgitation defined by routine color Doppler or
angiography; sinus rhythm; no severe mitral annular calcification; no
more than mild tricuspid regurgitation; complete
biplane or multiplane transesophageal 2D images and
pulsed, continuous-wave, and color Doppler data of adequate
quality to permit Doppler quantification of cardiac mitral inflow,
regurgitant flow spectra, and the proximal flow convergence zone; and
satisfactory thermodilution cardiac output data. Table 1
lists the clinical characteristics of these patients.
|
Echocardiographic Data
All patients underwent biplanar (n=15) or multiplanar (n=70)
transesophageal echocardiographic
interrogation (Sonos 1500, Hewlett Packard, or Acuson 128 XP). To
obtain forward flow through the mitral annulus, careful 2D
interrogation of the annulus was performed in the four-chamber
(transverse or 0° plane) and two-chamber (longitudinal or 90°
plane) projections with pulsed Doppler velocity measured at the
center of the annulus. The proximal flow convergence zone was
interrogated with 2D color flow mapping using both biplane (or
continuous multiplane) views and a color flow imaging sector as small
as possible to maximize frame rate. Color flow gain was adjusted to a
level just before artifactual color was observed. Medium color packet
size and minimal wall filter were used, yielding a frame rate of 18 to
22 per second; baseline shifting was used to adjust the aliasing
velocity between 34 to 69 cm/s. Continuous-wave regurgitant
velocity profiles were recorded at a sweep speed of 100 mm/s. All
data were stored on
-in videotape and, where possible (Sonos
1500), were stored digitally onto a 650-megabyte magneto-optic
disk.
Thermodilution Data
A Swan-Ganz catheter was inserted into the pulmonary
artery as part of the routine intraoperative monitoring for all
patients. Cardiac output was obtained by thermodilution
simultaneous with the acquisition of the
echocardiographic data. Cardiac output was obtained
from the average of at least three consecutive thermodilution
measurements, with SV calculated by dividing cardiac output by heart
rate.
Data Analysis
Mitral Inflow
The diameter of the mitral annulus was measured at the base of
the mitral leaflets at the time of maximal valvular opening
from both the transverse (four-chamber) and longitudinal
(two-chamber) views. Assuming an elliptical shape, we calculated
the cross-sectional annular area (Ama) as
ab, where
a and b are the half-diameters of the annulus in the transverse and
longitudinal projections, respectively. Pulsed Doppler
recordings of flow were obtained in the mitral annular level,
and the velocity-time integral (VTIma) was calculated
for three to five consecutive beats and averaged. Mitral annular SV
(SVma) was calculated as
AmaxVTIma. RSVRSVtd was given by
the difference between the mitral annular SV and thermodilution SV
(SVtd):
RSVtd=SVma-SVtd. The
ROAtd, a fundamental measure of valvular
incompetence analogous to the stenotic orifice area, was
calculated by dividing RSVtd by the velocity-time
integral of continuous-wave mitral regurgitant velocity:
ROAtd=RSVtd/VTIcw. The mitral
inflow measurements were performed by an investigator blinded to the
thermodilution measurements.
Proximal Convergence
The appearance of the proximal convergence field was optimized
by baseline shifting of the color Doppler aliasing velocity to
between 34 and 69 cm/s (mean, 52.6±5.6 cm/s, 11.5±2.2% of peak
mitral regurgitant velocity). The radial distance (r) between the first
aliasing contour (red/blue interface) and the center of the regurgitant
orifice was measured at the time of the largest convergence image. For
patients with nonflail mitral leaflets, the orifice was assumed to be
at the plane passing through the tips of the mitral leaflets; for flail
mitral leaflets, the orifice was assumed to lie in the plane of the
nonflail leaflet, as illustrated in Fig 1B
.
|
Maximal instantaneous regurgitant flow (Qmax) was
calculated as Qmax=2
r2va, where
r is the maximal distance to the contour of velocity va
with a hemispheric contour assumed. The regurgitant orifice area was
obtained by dividing maximal flow by the peak regurgitant velocity
(vp) obtained by continuous-wave Doppler:
ROApfc=Qmax/vp. RSVpfc
was obtained by multiplying ROApfc by the velocity-time
integral of continuous-wave regurgitant velocity
(VTIcw):
RSVpfc=ROApfcxVTIcw or 2
r2vaxVTIcw/vp.
Convergence Morphology
The proximal flow fields were classified into two types, central
and eccentric, on the basis of their spatial velocity distributions
within the left ventricle (Fig 1
). cPFC required that
all the displayed proximal flow convergence surface by color
Doppler mapping be intact without any contact with or visible
distortion by the left ventricular walls on any
transesophageal imaging plane (Fig 1A
). ePFC was
defined as one in which the proximal convergence field was constrained
by an adjacent ventricular wall in one or more
transesophageal views (Fig 1B
). Operationally, this
distinction was made by comparing the radius (r) of the particular
isovelocity contour chosen with the distance (d) from the regurgitant
orifice to the nearest ventricular wall: if d<r, then the
convergence was judged constrained; if d>r, it was considered
unconstrained. Thus, a particular convergence zone might be considered
unconstrained at a high-velocity aliasing contour and constrained
at a lower-velocity (larger r) contour. This classification was
based solely on analysis of the proximal convergence morphology
without consideration of the jet direction within the left atrium.
Convergence Angle
The geometric convergence angle (
) was determined to be the
minimum angle between the two sides of the proximal flow field obtained
from two or more transesophageal projections (Fig 1B
and 1C
), while the constraining angle was defined as 180-
. For
cPFC, the converging angle was assumed to be 180° because there was
no left ventricular constraint (Fig 1A
). For ePFC,
was
obtained by identifying the height of the velocity contour of interest
within the proximal flow field and projecting this distance onto
the constraining wall. The constrained proximal flow field typically
was skewed toward the constraining wall (Fig 1B
), so that the high
point of the contour was adjacent to the wall. Mathematically, this
definition of
was equivalent to using r and d as follows:
![]() |
On-line, however,
was measured most easily with a small
protractor.
Geometric Correction of Flow Constraint
Based on the observed
, a corrected RSV (cRSVpfc)
was calculated from a formula previously validated in
vitro15 : cRSVpfc=RSVpfcx
/180.
Similarly, ROA was corrected as
cROApfc=ROApfcx
/180. This formula assumes
implicitly that the constraint is primarily a one-dimensional (like
the wedges of an orange) rather than an axisymmetric (funnel-like)
constraint, which would adjust RSV and ROA by the proportion
[1-cos(
/2)].16 17 This approach also was chosen
specifically because it was easy to apply on-line in the clinical
situation.
Statistical Analysis
All values are expressed as mean±SD. For the validation cases
(without mitral regurgitation), SV by thermodilution
and pulsed Doppler measurements were compared by linear regression
and analysis of agreement.18 For the mitral
regurgitant patients, proximal flow convergence and pulsed
Dopplerthermodilution measurements of RSV and ROA were
compared by linear regression and analysis of agreement. The
data were analyzed as a whole and then divided into cPFC and
ePFC patients. The error in RSV and ROA estimation by proximal flow
convergence was compared between the cPFC and ePFC patients by unpaired
t testing. The degree of overestimation in RSV (
RSV) was
assessed as a function of constraint angle (180
) by linear
regression. After geometric correction of RSV and ROA, the degree of
overestimation (
RSV and
ROA) was compared with the uncorrected
values by paired t testing, with linear regression and
analysis of agreement used to judge the overall correction
achieved by this approach.
Interobserver and Intraobserver Variability
In 20 (10 cPFC and 10 ePFC) randomly selected cases, the
proximal flow convergence and mitral inflow measurements were obtained
independently by two observers. Intraobserver variability was also
calculated by repeating measurements 1 month after the initial
measurement.
| Results |
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SV(yx)=1.78±5.90 mL.
The use of biplanar measurements to calculate mitral annular area
appeared to be critical to this accuracy; the biplanar measurements
were superior to SV data using either transverse (r=.86) or
longitudinal (r=.79) annular measurements alone.
RSV and ROA Calculations
Table 1
lists the clinical characteristics of the patients with
central and eccentric flow convergence; Table 2
gives
RSV and ROA (from Doppler-themodilution measurements) for each
angiographic grade of severity in those patients with adequate
angiographic data. Because many of the patients were young, not all
underwent left ventriculography.
|
For the 45 patients with cPFC, there was close concordance between
thermodilution (x) and proximal flow convergence (y) measurements of
both RSV (y=0.98x+3.52 mL, r=.95, P<.0001;
RSV=2.51±10.8 mL; Fig 2A
) and ROA (y=1.05x+0.004
cm2, r=.96, P<.0001;
ROA=0.02±0.08 cm2; Fig 2B
). Although some data scatter
was seen, systematic overestimation of RSV and ROA by the proximal flow
convergence method was not shown in the cPFC group.
|
For the ePFC patients, however, both RSV and ROA were significantly
overestimated compared with thermodilution measurements (RSV:
y=1.23x+48.9, r=.78, P<.001;
RSV=63.9±38.0
mL; Fig 3A
; ROA: y=1.41x+0.30
cm2, r=.87, P<.001;
ROA=0.54±0.31 cm2; Fig 3B
). The overestimation was
significantly greater for ePFC than for cPFC patients
(P<.0001 for both RSV and ROA).
|
From Doppler-thermodilution measurements, both RSV (70.3±38.4
versus 43.6±34.2 mL, P<.01) and ROA (0.58±0.35 versus
0.32±0.31 cm2, P<.01) were
significantly larger for the ePFC patients, reflecting the higher
prevalence of severe leaflet disruption in these patients. However, it
should be recognized from Fig 2
that some cases of severe mitral
regurgitation were accurately estimated, provided that
the flow convergence zone was unconstrained. Thus, for the cPFC
patients, the proximal convergence method yielded accurate estimates of
RSV and ROA for a wide range of regurgitant severity.
Relation Between Proximal Constraint and Jet
Direction
In general, there was concordance between the nature of the
proximal convergence zone and the jet direction within the left atrium
(see Table 1
). Posterior mitral valve prolapse or flail was more common
in ePFC patients (n=27, 68%) than cPFC patients(n=9, 20%;
P<.01). For the cPFC patients, there was no statistically
significant difference between the patients with central and eccentric
distal jets for
RSV (1.3±10.2 versus 6.7±16.1 mL, respectively;
P>.05) and
ROA (0.01±0.07 versus 0.05±0.11
cm2, respectively; P>.05). Thus, flow
overestimation by the proximal flow convergence method was determined
primarily by the nature of the convergence zone rather than the jet
direction within the left atrium.
Relation of Regurgitant Overestimation to Flow
Constraint
Based on the minimal angle of the global geometry surrounding the
regurgitant orifice,
ranged from 92° to 153° (119±17°);
thus, the constraint angle (180
) ranged from 27° to 88°
(61±17°). As Fig 4
shows, there was a significant
linear correlation between the amount of constraint (180
) and the
amount of RSV overestimation.
|
Correction for Flow Constraint
Fig 5
demonstrates the impact that geometric
correction of the proximal flow constraint has on the accuracy of RSV
(Fig 5A
) and ROA (Fig 5B
). For both parameters, there was
significant improvement in the correlation and reduction in the
overestimation. Mean RSV and ROA were still somewhat higher, but there
was significantly less overestimation than without the correction
(
RSV=15.5±19.3 versus 63.9±38.0 mL and
ROA=0.14±0.14 versus
0.54±0.31 cm2, P<.001, compared with
the uncorrected data for each). Combining the central data with the
corrected eccentric data demonstrated excellent overall agreement for
RSV (y=0.93x+12.7, r=.91, P<.001;
RSV=8.9±17.5 mL; Fig 6A
) and ROA (y=1.05x+0.06,
r=.95, P<.001;
ROA=0.08±0.13
cm2; Fig 6B
).
|
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Reproducibility
The intraobserver variability was 4.1±10.5% (mean
difference±SD) for mitral inflow, 1.1±11% for radius measurements,
and 6.7±17.9% for the convergence angle measurements. The
interobserver variability was 4.3±10.7% (mean difference±SD) for
mitral inflow, 3.2±9.0% for radius measurements, and 8.8±8.0% for
the convergence angle measurements.
| Discussion |
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For more precise quantification, a number of options are available, but none are ideally suited for routine use. Quantitative angiography has been validated by deriving the RSV from the difference between the net forward stroke volume (thermodilution) and the ventriculographic stroke volume (from biplanar angiography).20 21 Such an approach is technically demanding, however, and is inappropriate for routine follow-up of patients with mitral regurgitation. Quantitative Doppler echocardiographic methods were proposed some years ago22 23 24 and have enjoyed a recent resurgence in interest.25 These methods, which use the difference in SV between a regurgitant and nonregurgitant valve (or ventricular SV from 2D imaging as the flow through the regurgitant valve), should be considered the current clinical gold standard. They are theoretically sound, and recent improvements in instrumentation have simplified their practical implementation. Nevertheless, these pulsed Doppler methods are technically demanding, with multiple measurements required from several echocardiographic windows; any errors in measurement are propagated and magnified through the remainder of the calculations, so extremely careful measurement of the fundamental data is necessary to assure accuracy in the final estimation.
Proximal Convergence Method
With the echocardiographic data acquisition
limited to a single acoustic window, the proximal convergence method
has been proposed as a simpler, more robust method for quantifying
valvular regurgitation.7 8 9 Based
on the physical principle of conservation of mass, this method assumes
that all blood passing through an isovelocity contour surrounding a
regurgitant orifice is ultimately destined to pass through the orifice
itself. Furthermore, if these contours are assumed to be hemispheric,
then flow rate can be calculated simply with knowledge of the radius
(r) at which a contour of given velocity (va) occurs:
Q=2
r2va. Dividing this maximal flow rate by
peak regurgitant velocity (obtained by continuous-wave Doppler)
yields a very simple expression for the ROA, an important fundamental
measurement of valve integrity.10 26
The general accuracy of the proximal convergence concept with its hemispheric assumption for contour shape has been validated in several in vitro and clinical studies.7 8 9 10 In a number of clinical studies, however, overestimation of flow has been reported, particularly for severe mitral regurgitation. In the first clinical report of this method, Bargiggia et al8 reported one patient with a regurgitant flow rate as high as 1263 mL/s, which appears to be well outside a realistic clinical range. Furthermore, Chen et al13 reported consistent overestimation of RSV by the proximal convergence method whenever the regurgitant volume by pulsed Doppler methods exceeded 120 mL per beat. Recently, substantially high calculated regurgitant flow rates by the proximal convergence method (403 to 1155 mL/s) were reported in patients with flail mitral leaflet.27 Because of these anecdotal reports of flow overestimation by the proximal convergence method, we undertook this systematic study to determine the cause of the overestimation and to develop methodologies to correct it in the clinical setting.
Geometric Aspects of Proximal Flow Convergence
The mathematical technique of potential field analysis has
demonstrated that isovelocity contours should be hemispherical when an
inviscid fluid is assumed to converge on a pointlike orifice in a
planar surface.11 However, each assumptioninviscid
fluid, pointlike orifice, and planar surroundingsmust be tested
for its impact on proximal convergence calculations in the clinical
setting.
Local Geometric Effects
In the clinical situation, the regurgitant orifice is not
pointlike but rather a finite orifice. Previous in vitro and numerical
analyses have demonstrated that isovelocity contours lose their
hemispheric shape and flatten out as they approach such a finite
orifice.11 12 28 Therefore, simple application of the
hemispheric convergence formula will underestimate the actual flow.
Fortunately, this underestimation is approximately equal to the ratio
of the contour velocity to orifice velocity; in left-sided
regurgitant lesions, therefore, where the aliasing velocity
(va) typically is between 5% and 10% of the orifice
velocity (vo), this underestimation has not been
clinically significant.12 For tricuspid
regurgitation, with its much lower orifice velocity,
multiplying the calculated flow rate by the correction factor
v0/(v0va) was required to
achieve maximal accuracy.29
Impact of Viscous Flow
The primary effect of viscosity is to cause low-velocity
boundary layers to form near the leaflet walls, forcing the isovelocity
contours away from the orifice. However, because most of the proximal
convergence zone is away from any stationary surface, the impact of
viscosity is actually quite small. This is in keeping with the nature
of converging orifice flow occurring in the presence of a favorable
pressure gradient (
p/
s<0, where s is the distance along any
streamline), which suppresses boundary layer formation and maintains
laminar flow until very high Reynolds numbers are
reached.30 Indeed, a numerical simulation with viscosity
increased 100-fold above its physiological value
demonstrated only a 1% change in localized velocities within the
proximal convergence zone.11 Although these studies have
not investigated the complex geometry of flail mitral leaflets, it is
unlikely that viscosity by itself will significantly affect proximal
convergence calculations.
Impact of Global Geometric Distortion
The final assumption to consider, and the primary focus of the
current study, is the impact that a nonplanar surrounding geometry has
on the proximal convergence field. Previous numerical work demonstrated
that, to the extent that the global geometry surrounding an orifice is
more constraining than a planar surface, the isovelocity contours are
forced outward for a given flow rate.14 Indeed, because
the effects of viscosity and the development of boundary layers are so
negligible, for a given combination of contour radius and aliasing
velocity, the actual flow rate is nearly proportional to the solid
angle subtended by the global geometry. For a planar surface, the solid
angle is that of a full hemisphere, or 2
steradians, which yields
the constant of 2
in the proximal convergence formula. Two simple
formulas were proposed to correct for the impact of global geometry on
the proximal flow field. For geometries constrained in only one
dimension (like the wedges of an orange), the true flow can be obtained
by multiplying the hemispheric calculation by
/180, where
is the
angle between the two walls of the surrounding geometry. This
correction factor was validated in the clinical setting of mitral
stenosis,16 where the flow rate had to be
corrected by the angle between the anterior and posterior leaflets to
yield accurate estimates of mitral valve area. A second correction
factor was proposed for geometries that are more axisymmetric, like a
funnel. If
is the angle between the central axis and the
surrounding wall, the appropriate constant in the proximal convergence
field would be 2
(1-cos
). This formula was validated in an in
vitro model of prosthetic valve flow where flow could converge
on the prosthetic valve over a larger area than that of a
hemisphere, and a constant larger than 2
was necessary to yield
accurate flow estimations.12 For clinical patients, when
mitral regurgitation results from posterior mitral
leaflet prolapse or flail, the regurgitant orifice is often very close
to the posterolateral left ventricular wall. This global
geometric effect of the left ventricular wall may
significantly distort the proximal flow convergence field. The
present work is the first clinical study of mitral
regurgitation to examine the impact of global geometry
on the accuracy of the proximal convergence formula and then to develop
methodologies to correct for this effect.
Results of the Present Study
In the present study, we examined 85 patients with mild to
severe mitral regurgitation, dividing them into two
populations according to convergence morphology: those whose
convergence zones were remote from any ventricular walls
(cPFC, Fig 1A
) and those whose convergence zones were eccentric,
constrained by one of the ventricular walls (ePFC, Fig 1B
).
In keeping with the predictions of potential field theory, the central
convergence zones were accurately estimated by applying the simple
hemispheric formula with only a slight, nonsignificant overestimation
of RSV and ROA compared with the reference standard of pulsed
Doppler transmitral flow and thermodilution SV. In contrast, the
constrained convergence fields led systematically to significant
overestimation of RSV and ROA, indicating that the isovelocity contours
were displaced outward from the regurgitant orifice compared with the
unconstrained situation, although the aliasing velocity in ePFC
(54.0±4.9 cm/s) was not different from that in cPFC (51.3±5.9 cm/s).
Our previous in vitro and initial clinical studies showed that an
adjacent ventricular wall causes overestimation of
regurgitation flow by the proximal convergence method
in flail mitral valve,15 31 32 which is confirmed in this
study. These results may explain the finding of previous studies that
flow overestimation occurs in the setting of extremely high regurgitant
flow rates.8 13
To correct for this overestimation, we estimated the angle of
constraint in each of the eccentric flow convergence situations.
Because the constraint in general occurred on only one side, we applied
the one-dimensional correction formula
/180 rather than the
axisymmetric correction formula 2
(1cos
). An important issue to
consider is precisely how the converging angle (
) is measured. Note
in Fig 1
that the constraining wall does not extend into the
regurgitant orifice but rather runs parallel to the central axis of
flow, displaced several millimeters from this axis. Therefore, for
contours that are very close to the orifice (high-velocity
contours), there is relatively little flow constraint, whereas more
distant contours (low-velocity contours) are progressively more
constrained, with a reduction in
. For operational purposes, we
defined
on the basis of a chosen velocity contour as follows: From
a frozen, color 2D image, the height of the isovelocity contour was
noted, and a line was extended from this contour to the adjacent
constraining wall;
was defined by connecting this point on the
constraining wall to the center of the orifice and then extending the
line parallel to the leaflet on the unconstrained side. Because the
severity of flow constraint varied in different patients, two or more
color Doppler 2D views should be used to obtain the minimal
convergence angle.33 With
defined in this way, we
achieved a very significant improvement in the accuracy of regurgitant
flow estimation, though still with slight overestimation. The source of
this overestimation probably is our assumption of a one-dimensional
constraint rather than integrating constraint in all views to produce a
three-dimensional correction angle. The potential importance of the
three-dimensional nature of constraint may be seen in Fig 1B
.
Although the primary effect we see is displacement of the
yellow-cyan aliasing contour away from the regurgitant orifice, it
should be recognized that the flow field is also displaced anteriorly
(to the left in Fig 1B
), but much of this spread is not apparent
because the streamlines of flow in this region are largely orthogonal
to the interrogating ultrasound beam. Recent developments in
three-dimensional
echocardiography34 may make possible
the full reconstruction of a single component of velocity or even the
reconstruction of the full velocity vector field if multiple imaging
windows are used, but even the simplified formula used here yielded
significantly improved results across a wide range of flow constraint.
It should be reiterated that the principal goal of this study was to
validate a simple correction strategy that could be applied quickly and
easily on-line in the clinical setting.
Study Limitations
As in all clinical studies of mitral
regurgitation, one limitation is the lack of a precise
gold standard against which to compare our results. Because changing
loading conditions can significantly affect regurgitant flow rate and
orifice size,35 we thought it imperative that a reference
measurement be made simultaneously with the proximal
convergence imaging and thus chose the combined transmitral
SVthermodilution SV approach. Such an approach requires meticulous
care in measuring the raw data and excluding patients with significant
tricuspid regurgitation.36 A large number
of patients were used in the learning phase of this technique before 30
consecutive patients who constituted the validation of this technique
in our hands were selected. Others have shown that such a learning
curve is critical for accurate flow calculations.13 25
Atrial fibrillation can significantly affect the accuracy of this
technique, so our study excluded patients with this arrhythmia.
One might consider alternative validation methodologies, such as using
transesophageal echocardiographic 2D
volumes to define the transmitral SV. Unfortunately, prior studies
demonstrated significant underestimation of left
ventricular volume resulting in part from an inadequate
display of the left ventricular long
axis.37 38
For analysis of the proximal convergence zone, we used 2D imaging rather than color M-mode imaging. This has the advantage of yielding a 2D image of the entire flow field, which is critical for accurate measurement of the convergence angle but has a lower temporal resolution and thus may fail to detect dynamic changes in ROA.39 The accuracy of our RSV calculations in the central convergence patients, however, indicates that dramatic variation in ROA during systole was not prominent in this patient population. Concern might be raised, however, that the overestimation in the ePFC patients may have resulted in part from choosing a maximal aliasing contour that was not representative of the mean ROA. This might occur in mitral valve prolapse with predominant late systolic regurgitation; however, most of our ePFC patients had flail leaflets and exhibited pansystolic regurgitation. As a rule, the aliasing contour was measured from a frame in midsystole and thus would be unlikely to systematically overestimate mean ROA. In only 5 patients was prolapse identified with nonholosystolic regurgitation, and all had central convergence. Thus, it is unlikely that variability in ROA during systole significantly affected the study results.
Although the interobserver variability of the
measurements was
relatively high at 8.8±8.0%, it may not significantly affect
practical RSV and ROA calculations, given the wide range of
regurgitation observed clinically. Because
was
divided by 180°, a 10° measurement difference will yield only a
5.6% difference in RSV and ROA.
It should be noted that our study population contained a highly enriched proportion of patients with severe mitral regurgitation, particularly flail leaflet requiring mitral valve surgery. This was done by design to obtain maximal experience with the geometric correction factor proposed here and to validate it in a large number of patients in a clinical setting. In routine daily practice (such as our earlier series of ambulatory patients with mitral regurgitation in whom no cases of flail leaflet were noted),9 10 such a correction factor might need to be applied only occasionally. Special care should be taken for patients with posterior mitral leaflet prolapse when the proximal flow convergence method is used to calculate RSV and ROA because proximal flow constraint is so common in this setting.
Furthermore, in patients with acute severe regurgitation, one might anticipate that the limited ventricular dilation would lead to prominent flow constraint. Unfortunately, the number of such patients in the present study was too small to allow meaningful analysis. A dedicated study of this issue would certainly be of value.
We12 and others40 previously described an automated algorithm that seeks simultaneously to define the location of the regurgitant orifice and to quantify the flow rate through it. Application of those algorithms to these patients was not a study goal but would represent an important future application. For this study, we defined the regurgitant orifice as lying in the plane of the tips of the mitral leaflet for the unconstrained situation and at the level of the plane of the nonflail leaflet for flail mitral leaflet; these localizations seemed to yield accurate flow estimates.
Conclusions
In summary, using biplanar and multiplanar
transesophageal echocardiography,
we have demonstrated that calculation of RSV and ROA by the proximal
convergence method is highly accurate, assuming hemispheric contour
shape, when the proximal convergence zone is unconstrained by a
surrounding ventricular wall. However, significant
overestimation occurs when an adjacent left ventricular
wall constrains the proximal flow field. Fortunately, however, a simple
correction factor based on the observed geometry surrounding the
regurgitant orifice yields nearly complete correction of the
regurgitant volume estimate, even for significantly constrained
convergence zones. Application of such a correction factor should have
important practical results in improving the quantification of mitral
regurgitation by the proximal convergence method in
clinical practice.
| Selected Abbreviations and Acronyms |
|---|
|
| Acknowledgments |
|---|
Received August 4, 1994; revision received February 27, 1995; accepted May 4, 1995.
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