Table 4.

Sensitivity to parameter modifications

Parameter	$V_{\mathrm{infl}}$ (mL)	$V_{\mathrm{cont}}$ (mL)	$t_{\mathrm{cont}}$ (s)	IF (%)	EF (%)	${\rho }_{\mathrm{infl}}^{\mathsf{Wt}}$	${\rho }_{\mathrm{cont}}^{\mathsf{Wt}}$	${\rho }_{\mathrm{infl}}^{\mathsf{C}}$	${\rho }_{\mathrm{cont}}^{\mathsf{C}}$	${\rho }_{\mathrm{infl}}^{\mathsf{WtC}}$	${\rho }_{\mathrm{cont}}^{\mathsf{WtC}}$
Control	83.4	62.3	142	163.1	25.2	0.536	0.438	0.248	0.343	0.506	0.522
$p_{\mathrm{infl}}+25\%$	85.7	69.7	144	167.6	18.6	0.540	0.488	0.250	0.346	0.510	0.553
$p_{\mathrm{infl}}-25\%$	80.4	52.9	141	157.3	34.2	0.528	0.337	0.243	0.320	0.498	0.446
$T_{\mathrm{peak}}+25\%$	83.4	54.6	140	163.1	34.4	0.536	0.372	0.248	0.334	0.506	0.477
$T_{\mathrm{peak}}-25\%$	83.4	69.8	144	163.1	16.2	0.536	0.486	0.248	0.333	0.506	0.542
$a+25\%$	81.9	61.6	141	160.3	24.8	0.541	0.440	0.245	0.342	0.506	0.523
$a-25\%$	85.1	63.3	142	166.5	25.7	0.530	0.436	0.251	0.343	0.505	0.521
$a_{\mathrm{f}}+25\%$	82.6	62.3	142	161.6	24.6	0.535	0.436	0.252	0.342	0.508	0.520
$a_{\mathrm{f}}-25\%$	84.3	62.4	141	164.9	26.0	0.538	0.441	0.243	0.343	0.504	0.523
stiff. $+25\%$	81.2	61.6	142	158.9	24.2	0.539	0.438	0.248	0.342	0.508	0.521
stiff. $-25\%$	86.1	63.4	141	168.5	26.4	0.531	0.438	0.247	0.343	0.503	0.522
$\kappa +25\%$	85.7	67.0	143	167.7	21.8	0.547	0.474	0.232	0.339	0.501	0.540
$\kappa -25\%$	81.3	59.8	141	159.2	26.5	0.525	0.408	0.261	0.341	0.510	0.502
$\kappa =0$ for ${\mathbf{S}}_{\mathrm{a}}$	83.4	52.4	140	163.1	37.2	0.537	0.346	0.248	0.327	0.507	0.457
$\kappa =1/3$	90.4	89.1	144	176.8	1.4	0.560	0.560	0.203	0.201	0.487	0.486
$1/\mu =0$	83.5	62.5	142	163.3	25.1	0.553	0.457	0.251	0.348	0.519	0.538
$\mu =1000$	83.9	62.3	142	164.1	25.8	0.558	0.475	0.258	0.375	0.526	0.569
$\mu =500$	84.5	62.1	142	165.3	26.5	0.562	0.482	0.261	0.382	0.530	0.579

Shown are inflated volume $V_{\mathrm{infl}}$; contracted volume $V_{\mathrm{cont}}$; time of maximal contraction $t_{\mathrm{cont}}$; inflation fraction (IF), ejection fraction (EF). Spearman-$\rho$ values for correlation: inverse of wall thickness ($\mathsf{Wt}$), inverse of curvature ($\mathsf{C}$), inverse of (thickness $\times$ curvature) ($\mathsf{WtC}$) each versus stress at inflation (${\rho }_{\mathrm{infl}}^{\bullet }$) and contraction (${\rho }_{\mathrm{cont}}^{\bullet }$). For all models the initial volume was $\approx$ 51 mL since they are all based on the patient case 3 from Table 1.