Abstract
Recently, we presented a compartmental model of the pulmonary vascular resistance (R) and compliance (C) distribution with the configuration C1R1C2R2C3 (J. Appl. Physiol. 70: 2126-2136, 1991). This model was used to interpret the pressure vs. time data obtained after the sudden occlusion of the arterial inflow (AO), venous outflow (VO), or both inflow and outflow (DO) from an isolated dog lung lobe. In the present study, we present a new approach to the data analysis in terms of this model that is relatively simple to carry out and more robust. The data used to estimate the R's and C's are the steady-state arterial [Pa(0)] and venous [Pv(0)] pressures, the flow rate (Q̇), the area (A2) encompassed by Pa(t) after AO and the equilibrium pressure (Pd) after DO, and the average slope (m) of the Pa(t) and Pv(t) curves after VO. The following formulas can then be used to calculate the 2 R's and 3 C's: [Pa(0) - Pv(0)]/Q̇ = R1 + R2 = RT, R1C1 ≃ A2/[Pa(0) - Pd], R1 ≃ [Pa(0) - Pd]/Q̇, Q̇/m = C1 + C2 + C3 = CT, and C2 = CT - (RTC1/R2).
Original language | English (US) |
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Pages (from-to) | 1190-1195 |
Number of pages | 6 |
Journal | Journal of applied physiology |
Volume | 73 |
Issue number | 3 |
DOIs | |
State | Published - 1992 |
Keywords
- isolated dog lung
- mathematical model
- vascular compliance
- vascular resistance
ASJC Scopus subject areas
- Physiology (medical)
- Physiology