| Literature DB >> 35982836 |
Petra J Rietveld1, Jacob W M Snoep1, Marjolein Lamping1, Franciska van der Velde1, Evert de Jonge1, David W van Westerloo1, Abraham Schoe1.
Abstract
OBJECTIVES: Mechanical power (MP) is a way of estimating the energy delivered by the ventilator to the patient. For both volume-controlled ventilation (VCV) and pressure-controlled ventilation (PCV) methods have been described to calculate the MP. The pressure-volume (PV) loop, from which the MP is calculated, is different for VCV compared with PCV. We aimed to compare the MP of VCV with zero pause time (VCV-0), VCV with 10% pause time (VCV-10), and PCV within patients in different patient categories based on severity of lung injury.Entities:
Keywords: mechanical power; mechanical ventilation; pressure-controlled ventilation; stress and strain of the lung; ventilator-induced lung injury; volume-controlled ventilation
Year: 2022 PMID: 35982836 PMCID: PMC9380695 DOI: 10.1097/CCE.0000000000000741
Source DB: PubMed Journal: Crit Care Explor ISSN: 2639-8028
Figure 1.The flow of volume-controlled ventilation with 10% pause time (VCV-10) mode is higher than the flow of volume-controlled ventilation with 0 pause time (VCV-0) mode due to the pause time. The pressure-controlled ventilation (PCV) flow curve is completely different in nature. The flow curves are from the same patient.
Figure 3.The area between the inspiratory limb of the pressure-volume (PV) loop and the zero-pressure axis is equivalent to the energy of a breath. The PV area of volume-controlled ventilation with 10% pause time (VCV-10) is larger than that of volume-controlled ventilation with 0 pause time (VCV-0). The PV area of the pressure-controlled ventilation (PCV) completely different in nature. The PV loops are from the same patient.
Patient Characteristics and Basic Measurements
| Characteristic | |
|---|---|
| Female | 18 (31.0) |
| Age (yr) | 62.89 (9.97) |
| Height (cm) | 175.69 (9.81) |
| Weight (kg) | 95.09 (21.41) |
| Body mass index (kg/m2) | 30.88 (7.17) |
| Ideal body weight (kg) | 69.90 (9.99) |
| Sequential Organ Failure Assessment score | 8.55 (2.39) |
| Respiratory rate (min–1) | 22.10 (4.42) |
| T insp (s) | 1.03 (0.23) |
| Positive end-expiratory pressure (cm H2O) | 12.28 (2.97) |
| Compliance | 36.89 (12.59) |
| PCV_Vti | 404.31 (88.56) |
| VCV-0_Vti | 404.31 (88.76) |
| VCV-10_Vti | 404.66 (88.46) |
| PCV_resistance | 11.25 (2.53) |
| VCV-0_resistance | 7.37 (2.67) |
| VCV-10_resistance | 10.22 (2.67) |
| PCV_Ppeak (cm H2O) | 26.43 (3.67) |
| VCV-0_Ppeak (cm H2O) | 28.93 (4.03) |
| VCV-10_Ppeak (cm H2O) | 31.09 (4.55) |
| PCV_Pplat (cm H2O) | 23.90 (3.59) |
| VCV-0_Pplat (cm H2O) | 24.50 (3.72) |
| VCV-10_Pplat (cm H2O) | 24.26 (3.76) |
| PCV_flow (L/min) | 42.27 (6.81) |
| VCV_0_flow (L/min) | 30.22 (9.17) |
| VCV-10_flow (L/min) | 36.72 (9.98) |
| PCV_driving pressure (cm H2O) | 11.62 (2.54) |
| VCV-0_driving pressure (cm H2O) | 12.22 (3.13) |
| VCV-10_driving pressure (cm H2O) | 11.57 (4.59) |
| PCV_PLei (cm H2O) | 10.96 (4.07) |
| VCV-0_PLei (cm H2O) | 11.11 (4.12) |
| VCV-10_PLei (cm H2O) | 11.17 (3.77) |
| PCV_PLee (cm H2O) | 1.69 (4.13) |
| VCV-0_PLee (cm H2O) | 1.94 (3.79) |
| VCV-0_PLee (cm H2O) | 1.97 (3.87) |
PCV = pressure-controlled ventilation, PLee = transpulmonary end-expiratory pressure, PLei = transpulmonary end-inspiratory pressure, Ppeak = peak pressure, Pplat = plateau pressure, T insp = inspiration time, VCV-0 = volume-controlled ventilation with 0 pause time, VCV-10 = volume-controlled ventilation with 10% pause time, Vti = inspiratory tidal volume.
aPCV_flow has an exponential decelerating flow pattern. Here the peak flow is given. It cannot be compared easily with VCV-0 and VCV-10 modes, which have a continuous flow pattern.
Data are presented as mean (sd) for continuous variables and n (%) for categorical variables.
Mean Mechanical Power per Mode and Differences Between Modes
| Mean MP | |||||
|---|---|---|---|---|---|
| Mode | MP ( | Dynamic MP ( | Transpulmonary MP ( | Calculated MP; Extensive Equation | Calculated MP; Surrogate Equation |
| PCV | 20.87 (6.32) | 10.23 (3.79) | 7.99 (2.84) | 21.85 (6.28) | 23.06 (6.89) |
| VCV-0 | 19.30 (6.03) | 8.85 (3.57) | 6.75 (2.64) | 19.96 (6.20) | 20.63 (6.32) |
| VCV-10 | 21.80 (7.52) | 11.13 (5.01) | 8.60 (3.96) | 21.87 (7.15) | 22.20 (7.06) |
| Differences (Measured) | |||||
| Modes |
| Absolute (J/min) ( | Relative (%) |
| |
| PCV vs VCV-0 | 51 | 1.26 (0.14) | 6.0 | < 0.00001 | |
| PCV vs VCV-10 | 50 | –1.12 (0.25) | 5.8 | 0.00005 | |
| VCV-0 vs VCV-10 | 48 | –2.18 (0.28) | 11.3 | < 0.00001 | |
| PCV vs VCV-0 dynamic | 51 | 1.25 (0.14) | 12.2 | < 0.00001 | |
| PCV vs VCV-10 dynamic | 50 | –1.10 (0.25) | 10.8 | 0.00005 | |
| VCV-0 vs VCV-10 dynamic | 48 | –2.16 (0.28) | 24.4 | < 0.00001 | |
| PCV vs VCV-0 transpulmonary | 30 | 1.24 (0.12) | 15.5 | < 0.00001 | |
| PCV vs VCV-10 transpulmonary | 29 | –0.71 (0.31) | 6.9 | 0.031 | |
| VCV-0 vs VCV-10 transpulmonary | 30 | –1.77 (0,32) | 26.2 | 0.00006 | |
| Differences (Measured vs Calculated) | |||||
| PCV vs calculated PCV according to an extensive equation | 55 | –0.96 (0.19) | 4.7 | < 0.00001 | |
| PCV vs calculated PCV according to a simplified, surrogate equation | 55 | –2.19 (0.14) | 10.5 | < 0.00001 | |
| VCV-0 vs calculated VCV-0 according to an extensive equation | 53 | –0.41 (0.12) | 3.4 | 0.0017 | |
| VCV-0 vs calculated VCV-0 according to a simplified, surrogate equation | 53 | –1.06 (0.16) | 6.7 | < 0.00001 | |
| VCV-10 vs calculated VCV-10 according to an extensive equation | 51 | –0.38 (0.16) | 0.3 | 0.02 | |
| VCV-10 vs calculated VCV-10 according to a simplified, surrogate equation | 52 | –0.48 (0.19) | 1.8 | 0.01 | |
MP = mechanical power, PCV = pressure-controlled ventilation, VCV-0 = volume-controlled ventilation with a constant flow without pause time, VCV-10 = volume-controlled ventilation with constant flow and a inspiratory pause time of 10% of the total cycle.
The difference of the mean from the t test differs because of missing values (see Text).
The difference of the mean is calculated by subtracting the latter mode from the first mode in the first column.
The relative difference is calculated by dividing the difference of the mean by the mean MP of the first mode.