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Table 3 Correlation coefficients for parameters estimated by the local optimization approach compared to estimates from more conventional methods. Hence, the correlations are found between \({C}_{\text{ao}}\) and \(\tilde{C}_{\text{ao}}\) for arterial compliance, while \(R_{\text{sys}}\) versus \(\tilde{R}_{\text{sys}}\) yield the correlation for peripheral resistance. The p-value and 95% confidence interval (95% CI) was obtained by a two-tailed t-test

From: Monitoring variability in parameter estimates for lumped parameter models of the systemic circulation using longitudinal hemodynamic measurements

Parameter

Model

Pressure

Correlation

p-value

95% CI

  

waveform

coefficient, r

  

\(R_{\text{sys}}\)

Closed-loop

Finger

0.990

\(p<1.0e-41\)

[0.98, 0.99]

\(R_{\text{sys}}\)

Closed-loop

Carotid

0.994

\(p<1.0e-59\)

[0.99, 1.00]

\(R_{\text{sys}}\)

Open-loop

Finger

0.987

\(p<1.0e-39\)

[0.98, 0.99]

\(R_{\text{sys}}\)

Open-loop

Carotid

0.988

\(p<1.0e-50\)

[0.98, 0.99]

\(C_{\text{ao}}\)

Closed-loop

Finger

0.601

\(p<1.0e-5\)

[0.39, 0.75]

\(C_{\text{ao}}\)

Closed-loop

Carotid

0.864

\(p<1.0e-18\)

[0.78, 0.92]

\(C_{\text{ao}}\)

Open-loop

Finger

0.647

\(p<1.0e-6\)

[0.45, 0.78]

\(C_{\text{ao}}\)

Open-loop

Carotid

0.852

\(p<1.0e-17\)

[0.76, 0.91]

  1. The scatter plots of these variables can be seen in Figs. 7 and 8