| Literature DB >> 28736579 |
Shifen Dong1, Rong Zhang1, Yaoyue Liang1, Jiachen Shi1, Jiajia Li1, Fei Shang2, Xuezhou Mao3, Jianning Sun1.
Abstract
BACKGROUND: Diabetic cardiomyopathy (DCM) is a serious cardiac dysfunction induced by changes in the structure and contractility of the myocardium that are initiated in part by alterations in energy substrates. The underlying mechanisms of DCM are still under controversial. The observation of lipids, especially lipidomics profiling, can provide an insight into the know the biomarkers of DCM. The aim of our research was to detect changes of myocardial lipidomics profiling in a rat model of diabetic cardiomyopathy.Entities:
Keywords: Diabetic cardiomyopathy; Lipidomics profiling; Myocardial tissue; UPLC/Q-TOF/MS analysis
Year: 2017 PMID: 28736579 PMCID: PMC5520292 DOI: 10.1186/s13098-017-0249-6
Source DB: PubMed Journal: Diabetol Metab Syndr ISSN: 1758-5996 Impact factor: 3.320
Fig. 1OPLS-DA score plot and loading plot. Scatter plots of diabetic cardiomyopathy (DCM) model and control rats (n = 5 per group) were acquired by ultra-high-performance liquid chromatography coupled with quadruple time-of-flight mass spectrometry (UPLC/Q-TOF/MS) in ESI+ mode: a OPLS-DA score plot. b OPLS-DA loading plot in ESI+ mode and variables labeled with retention time. (Black square): DCM model rat, M; (black square): c Control rat, OPLS-DA orthogonal projection to latent structures discriminant analysis, ESI electrospray mode electrospray ionization
Fig. 2Score plot (S-Plot) of OPLS-DA pattern. Variables were considered to be significant to the model when the VIP score was above 1.0; OPLS-DA orthogonal projection to latent structures discriminant analysis
Potential biomarkers of diabetic cardiomyopathy in rats
| No. | tR (min) | Mass-to-charge (m/z) ratios | VIP values | P value | DCM model versus control | Chemical names | Structure | Fold values |
|---|---|---|---|---|---|---|---|---|
| Positive mode | ||||||||
| 1 | 5.7270 | 830.5688 | 4.75926 | 0.000298 | ↓ | PC (22:6/18:2) | C48H80NO8P | 2.3550 |
| 2 | 6.2368 | 832.5842 | 1.82151 | 0.000235 | ↓ | PC (22:6/18:1) | C48H82NO8P | 2.0013 |
| 3 | 6.6324 | 764.5216 | 1.83260 | 8.78E−05 | ↓ | PE (20:4/18:2) | C43H74NO8P | 2.1611 |
| 4 | 8.2759 | 810.5986 | 1.21197 | 0.041959 | ↑ | PC (20:2/18:2) | C46H84NO8P | 2.3574 |
| 5 | 8.3776 | 784.5834 | 2.92017 | 0.000513 | ↑ | PC (18:0/16:0) | C42H84NO8P | 4.3254 |
| 6 | 8.6115 | 810.5998 | 1.89759 | 1.46E−05 | ↑ | PC (20:4/18:0) or PC (20:3/18:1) | C46H84NO8P | 6.7733 |
| 7 | 5.8249 | 780.5525 | 1.86694 | 0.001519 | ↓ | PC (20:4/16:1) | C44H78NO8P | 3.3939 |
| 8 | 5.6524 | 754.5370 | 1.27221 | 0.000592 | ↓ | PC (16:1/18:3) | C42H76NO8P | 4.4684 |
| 9 | 9.2400 | 780.5890 | 1.23109 | 0.001364 | ↓ | PE (20:4/16:0) | C41H74NO8P | 3.3926 |
PC, phosphatidylcholine; PE, phosphatidylethanolamine; tR, retention time; VIP, variable importance in projection; DCM, diabetic cardiomyopathy
Blood glucose and lipids
| Group | Fast blood glucose (mmol/L) | Glycosylated serum protein (mmol/L) | Cholesterol (mmol/L) | Triglycerides (mmol/L) | High-density lipoprotein (mmol/L) |
|---|---|---|---|---|---|
| Control | 5.081 ± 0.492 | 3.653 ± 0.970 | 1.463 ± 0.159 | 0.472 ± 0.101 | 1.011 ± 0.369 |
| DCM model | 23.813 ± 2.880*** | 4.895 ± 0.692* | 4.836 ± 1.174** | 0.908 ± 0.290** | 0.538 ± 0.167* |
Values given are mean ± SEM, with n = 12
DCM, diabetic cardiomyopathy
* P < 0.05, ** P < 0.01, *** P < 0.001 versus control group
Cardiac function and mass
| Group | LVSP (mmHg) | d | LVEDP (mmHg) | d | Whole heart weight (g) | Body weight (g) | Whole heart weight/body weight (%) | Water consumption (mL/24 h) |
|---|---|---|---|---|---|---|---|---|
| Control | 112 ± 17 | 5822 ± 1740 | −0.08 ± 1.30 | −7680 ± 1866 | 1.389 ± 0.185 | 574 ± 35 | 0.24 ± 0.026 | 33 ± 9 |
| DCM model | 88 ± 14* | 3637 ± 733* | 2.78 ± 2.32* | −4269 ± 1076* | 1.269 ± 0.105 | 426 ± 56** | 0.30 ± 0.020** | 206 ± 50*** |
Values given are mean ± SEM, with n = 12
DCM, diabetic cardiomyopathy; LVSP, left ventricular systolic pressure; dp/dt max, the maximal uprising velocity of left ventricular pressure; LVEDP, left ventricular end diastolic pressure; dp/dt min, the maximal decreasing velocity of left ventricular pressure
* P < 0.05, ** P < 0.01, *** P < 0.001 versus control group
Fig. 3Relationship of biomarkers to cardiac function parameters in vivo. a Left ventricular systolic pressure and PC (20:4/18:0). Pearson correlation analysis shows a significant negative correlation of left ventricular systolic pressure versus peak area of PC (20:4/18:0) (Pearson r = −0.663; P = 0.026, n = 11). Line represents linear regression of data (y = −385.9x + 50504; r2 = 0.4402). b Left ventricular systolic pressure and PC (18:0/16:0). Pearson correlation analysis shows a significant negative correlation of left ventricular systolic pressure versus peak area of PC (18:0/16:0) (Pearson r = −0.655; P = 0.029, n = 11). Line represents linear regression of data (y = −864.51x + 120262; r2 = 0.4291). c Left ventricular systolic pressure and PE (20:4/16:0). Pearson correlation analysis shows a significant positive correlation of left ventricular systolic pressure versus peak area of PE (20:4/16:0) (Pearson r = 0.612; P = 0.045, n = 11). Line represents linear regression of data (y = 151.95x − 7199.9; r2 = 0.3749). d dp/dt max and PC (20:4/18:0). Pearson correlation analysis shows a significant negative correlation of dp/dt max versus peak area of PE (20:4/18:0) (Pearson r = −0.623; P = 0.041, n = 11). Line represents linear regression of data (y = −4.1053x + 33206; r2 = 0.3883). e dp/dt min and PC (20:4/16:0). Pearson correlation analysis shows a significant negative correlation of dp/dt min versus peak area of PC (20:4/16:0) (Pearson r = −0.63; P = 0.038, n = 11). Line represents linear regression of data (y = −1.3289x − 26.661; r2 = 0.3965)
Fig. 4Relationship of biomarkers to the ratio of whole heart weight/body weight in vivo. a Whole heart weight/body weight and PC (16:1/18:3). Pearson correlation analysis shows a significant negative correlation of the ratio of whole heart weight/body weight versus peak area of PC (16:1/18:3) (Pearson r = −0.828; P = 0.002, n = 11). Line represents linear regression of data (y = −10−7x + 33438; r2 = 0.6856). b Whole heart weight/body weight and PC (22:6/18:2). Pearson correlation analysis shows a significant negative correlation of the ratio of whole heart weight/body weight versus peak area of PC (22:6/18:2) (Pearson r = −0.733; P = 0.01, n = 11). Line represents linear regression of data (y = −10−8x + 498642; r2 = 0.5377). c Whole heart weight/body weight and PC (18:0/16:0). Pearson correlation analysis shows a significant positive correlation of the ratio of whole heart weight/body weight versus peak area of PC (18:0/16:0) (Pearson r = 0.727; P = 0.011, n = 11). Line represents linear regression of data (y = 5 × 10−7x − 97683; r2 = 0.5281). d Whole heart weight/body weight and PC (20:4/18:0). Pearson correlation analysis shows a significant positive correlation of the ratio of whole heart weight/body weight versus peak area of PC (20:4/18:0) (Pearson r = 0.808; P = 0.003, n = 11). Line represents linear regression of data (y = 2 × 10−7x − 52535; r2 = 0.6521). e Whole heart weight/body weight and PC (20:4/16:1). Pearson correlation analysis shows a significant negative correlation of the ratio of whole heart weight/body weight versus peak area of PC (20:4/16:1) (Pearson r = −0.731; P = 0.011, n = 11). Line represents linear regression of data (y = −2 × −10−7x + 70585; r2 = 0.5345). f Whole heart weight/body weight and PC (20:4/16:0). Pearson correlation analysis shows a significant negative correlation of the ratio of whole heart weight/body weight versus peak area of PC (20:4/16:0) (Pearson r = −0.671; P = 0.024, n = 11). Line represents linear regression of data (y = −9 × −10−6x + 30834; r2 = 0.4507). g Whole heart weight/body weight and PC (22:6/18:1). Pearson correlation analysis shows a significant negative correlation of the ratio of whole heart weight/body weight versus peak area of PC (22:6/18:1) (Pearson r = −0.711; P = 0.014, n = 11). Line represents linear regression of data (y = −2 × −10−7x + 84752; r2 = 0.5056)