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Model Mathematics

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Component: environment

Component: equations

PVA = 0.5 Pes (V_ed - V_0) PVA = 0.5 E_max {(V_ed - V_0)}^{2} V_O2 = \frac{1}{0.65} ((- delta_H) N_0 + (- delta_H) N_NM) eff = \frac{\frac{\frac{delta_G}{delta_H} 1}{alpha} 1}{1 + rT_max K}

Component: equations_final

P = Elasticity (V - V_0) V = not_known h = N_0 (- delta_H) - W \frac{d}{d time} (N_on) = R_A - R_D dN_on_dt = R_A - R_D \frac{d}{d time} (N_0) = R_A R_DF = r N_on R_D = R_DF + R_DW PVA = U + W \frac{d}{d time} (W) = alpha (- delta_G) R_DW \frac{d}{d time} (U) = alpha (- delta_G) dN_on_dt U = 0.5 P (V - V_0) delta_G = (- R) T \ln (\frac{K_2}{K_1}) \frac{d}{d time} (EnergyLoss) = 0.5 P (V_t - V_0)

Component: driver_function_shaw

e_t = A ⅇ^{(- B) {(\frac{time HR}{60} - C)}^{2}}

Source: Derived from workspace Yasumura, Suga, 1988 at changeset 50ed0e8bb281.; This exposure was expired. A more up-to-date exposure is available, or view related resources.

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Crossbridge Model Compatible with the Linear Relationship between Left Ventricular Oxygen Consumption and Pressure-Volume Area