| Literature DB >> 31683927 |
Alexandru Florin Rogobete1,2, Ioana Marina Grintescu3, Tiberiu Bratu4, Ovidiu Horea Bedreag5,6, Marius Papurica7,8, Zorin Petrisor Crainiceanu9, Sonia Elena Popovici10, Dorel Sandesc11,12.
Abstract
The critically ill polytrauma patient is characterized by a series of metabolic changes induced by inflammation, oxidative stress, sepsis, and primary trauma, as well as associated secondary injuries associated. Metabolic and nutritional dysfunction in the critically ill patient is a complex series of imbalances of biochemical and genetic pathways, as well as the interconnection between them. Therefore, the equation changes in comparison to other critical patients or to healthy individuals, in which cases, mathematical equations can be successfully used to predict the energy requirements. Recent studies have shown that indirect calorimetry is one of the most accurate methods for determining the energy requirements in intubated and mechanically ventilated patients. Current research is oriented towards an individualized therapy depending on the energy consumption (kcal/day) of each patient that also takes into account the clinical dynamics. By using indirect calorimetry, one can measure, in real time, both oxygen consumption and carbon dioxide production. Energy requirements (kcal/day) and the respiratory quotient (RQ) can be determined in real time by integrating these dynamic parameters into electronic algorithms. In this manner, nutritional therapy becomes personalized and caters to the patients' individual needs, helping patients receive the energy substrates they need at each clinically specific time of treatment.Entities:
Keywords: indirect calorimetry; intensive care unit; metabolism; nutrition; trauma
Year: 2019 PMID: 31683927 PMCID: PMC6963656 DOI: 10.3390/diagnostics9040171
Source DB: PubMed Journal: Diagnostics (Basel) ISSN: 2075-4418
Figure 1The entire metabolic process in the critical patient and the correlation with continuous gas exchange monitoring (VO2 and VCO2).
Predictive equation for energy expenditure determination (M, male; F, female; RMR, resting metabolic rate; REE, resting energy expenditure; BMR, basal metabolic rate; FFM, fat free mass; FM, fat mass; TBSA, total body surface area; BSA, body surface area; and AF, activity factor, typically 1.2–1.4).
| Name | Formula | Accuracy (%) | References |
|---|---|---|---|
| Mifflin St Joer | M: RMR = 9.99 × Weight + 6.26 × Height − 4.92 × Age + 5 | 17.8 | [ |
| Harris−Benedict | M: RMR = 66.47 + 13.75 × Weight + 5.0 × Height − 6.75 × Age | 31.3 | |
| Owen | M: RMR = 879 + 10.2 × Weight | 48 | |
| Carlson | REE = BMR × [0.89142 + (0.01335 × TBSA)] × BSA × 24 × AF | 94 | |
| Curreri | REE = 25 × Weight (kg) + 40 × % BSA burned | 91 | |
| Bernstein | REE = 19.02 × FFM + 3.72 × FM − 1.55 × Age + 236.7 | 19 | |
| Xie | REE = (1000 × BSA) + (25 × TBSA) | 91 | |
| Horie–Waitzberg | REE = 560.43 + (5.39 × Weight) + (14.14 × FFM) | 65.8 | |
| Ireton-Jones | M: REE = 606 + (9 × Weight) − (12 Age) + 400 (if ventilated) + 1400 | 60 | |
| Muller | REE = 0.05 × Weight + 1.103 × Sex + 0.01586 × Age + 2924 | 68 | |
| Livingston | M: REE = 293 × Weight 0.4330 − 5.92 × Age | 67 | |
| Schofield W | M: REE = 11.711 × Weight + 587.7 | 59 | |
| Henry | M: REE60–70y = 13 × Weight + 567|REE≥71y = 13.7 × Weight + 481 | 66 | |
| De Lorenzo | M: REE = 53.284 × Weight + 20.975 × Height − 23.859 × Age + 487 | 63 | |
| 20 Kcal/kg Ratio | REE = Weight × 20 | 44 | |
| Lazzer | M: REE = 0.048 × Weight + 4.655 × Height − 0.020 × Age − 3.605 | 59 | |
| Korth | REE = 41.5 × Weight + 35.0 × Height + 1107.4 × Sex − 19.1 × Age − 1731.2 | 63 | |
| Huang | REE = 10.158 × Weight + 3.933 × Height − 1.44 × Age + 273.821 × Sex + 60.655 | 71 | |
| Weijs | REE = Weight × 14.038 × Height × 4.498 + Sex (1 = M, 0 = F) | 48 | |
| Fredrix | REE = 1641 + 10.7 × Weight − 9 × Age − 203 × Sex | 70 | |
| Cunningham 1989 | REE = (21.6 × FFM) + 370 | 63 | |
| Wang et al. | REE = (21.5 × FFM) + 407 | 59 | |
| Lurhmann | REE = 3169 + 50.0 × Weight − 15.3 × Age + 746 × Age | 58 | |
| Swinamer | REE = (945 × BSA) − (6.4 × Age) + (108 × Temperature) + (24.2 × Respiratory rate) + (817 × Vy) − 4349 | 55 | |
| Frankenfield | REE = 925 − (10 × age) + (5 × Weight) + (281 if male) + (292 if trauma present) + (851 if burns present) | 28 | |
| Penn State 2003 | REE = (0.85 × Value from Harris−Benedict equation) + (175 × TMax) + (32 ×VT) − 6433 | 39 | |
| Penn State 1998 | REE = (1.1 × Value from Harris–Benedict equation) + (140 × TMax) + (32 × VE) − 5340 | 68 |
Figure 2Indirect calorimetry gas exchange monitoring and respiratory quotient interpretation during critically ill conditions.