| Literature DB >> 27556388 |
Deise M Pacheco1,2, Viviane D Silveira1, Alex Thomaz1, Ramiro B Nunes1,3, Viviane R Elsner1,4, Pedro Dal Lago1,2,3.
Abstract
OBJECTIVE: To analyze respiratory mechanics and hemodynamic alterations in an experimental model of chronic heart failure (CHF) following myocardial infarction.Entities:
Mesh:
Year: 2016 PMID: 27556388 PMCID: PMC5015674 DOI: 10.1590/bjpt-rbf.2014.0163
Source DB: PubMed Journal: Braz J Phys Ther ISSN: 1413-3555 Impact factor: 3.377
Changes in physiological parameters due to MI-induced CHF. Values are means±SD.
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| Initial BW (g) | 214±4 | 219±3 | 0.34 |
BW: body weight; HR: heart rate; MAP: mean arterial pressure; LV: left ventricle; RV: right ventricle.
Figure 1Hemodynamic characteristics of chronic heart failure (CHF) compared to sham-surgery group. CHF group (n=12) vs Sham group (n=15). (A) Left ventricular end-diastolic pressure (LVEDP) *P=0.001; (B) Left ventricular systolic pressure (LVSP) *P=0.0232; (C) Left ventricular maximum change in pressure over time (dP∕dtmax) *P=0.005; (D) Left ventricular minimum change in pressure over time (dP∕dtmin) *P=0.002. Values are means±SD.
Figure 2Respiratory mechanics variables in MI-induced CHF compared to sham-operated rats. CHF group (n=12) vs Sham group (n=15). (A) Respiratory system compliance (Crs) *P=0.0001; (B) Total lung capacity (TLC) *P=0.008; (C) Tissue elastance (Hti) *P=0.01; (D) Tissue resistance (Gti) *P=0.02. Values are means±SD.
Figure 3Correlations between pulmonary mechanical parameters and lung-to-body weight (LW∕BW) in Sham (○) rats and in the presence of CHF (●). (A) Respiratory system compliance (Crs) and (LW∕BW), CHF (n=7), and Sham (n=13); (B) Total lung capacity (TLC), CHF (n=7) and Sham (n=10); (C) Tissue elastance (Hti), CHF (n=8) and Sham (n=12); (D) Tissue resistance (Gti), CHF (n=8) and Sham (n=12). The slope represents linear regression.
Figure 4Correlation between lung-to-body weight (LW∕BW) and heart-to-body-weight (HW∕BW) in Sham rats (○, n=12) and in the presence of CHF (●, n=15). The slope represents linear regression.