| Literature DB >> 25603398 |
Jinqiu Lu, Wanying Duan, Aike Qiao.
Abstract
BACKGROUND: Intraplaque hemorrhage is a widely known factor facilitating plaque instability. Neovascularization of plaque can be regarded as a compensatory response to the blood supply in the deep intimal and medial areas of the artery. Due to the physiological function, the deformation of carotid atherosclerotic plaque would happen under the action of blood pressure and blood flow. Neovessels are subject to mechanical loading and likely undergo deformation. The rupture of neovessels may deteriorate the instability of plaque. This study focuses on the local mechanical environments around neovessels and investigates the relationship between the biomechanics and the morphological specificity of neovessels.Entities:
Mesh:
Year: 2015 PMID: 25603398 PMCID: PMC4306113 DOI: 10.1186/1475-925X-14-S1-S3
Source DB: PubMed Journal: Biomed Eng Online ISSN: 1475-925X Impact factor: 2.819
Figure 1Two samples of microscopic slices of plaque stained using H&E. (Left: S1; Right: S2). A: Fibrous cap; B: Fresh intraplaque hemorrhage; C: Vessel; D: Lipid core; E: Neovessels.
Coefficients of strain energy density function.
| Components | C1 (kPa) | D1 (kPa) | D2 |
|---|---|---|---|
| Vessel material | 36.8 | 14.4 | 2 |
| Fibrous cap | 73.6 | 28.8 | 2.5 |
| Lipid core | 2 | 2 | 1.5 |
| Fresh IPH | 1 | 1 | 0.25 |
Figure 2The 2D models for finite element analysis.
Figure 3The relationship between critical mechanical conditions around the neovessels and their distance from the main arterial lumen. (a) local maximum principal stress (Stress-P1) at systole when neovessels without red blood cells surrounded; (b) local maximum principal stretch (Stretch-P1) at systole when neovessels without red blood cells surrounded; (c) local maximum principal stress (Stress-P1) at systole when neovessels with red blood cells surrounded; (d) local maximum principal stretch (Stretch-P1) at systole when neovessels with red blood cells surrounded.
Figure 4Comparison of the stress and strain under different conditions. (a) Comparison of stress (Stress-P1) of neovessels without red blood cells surrounded; (b) Comparison of stretch (Stretch-P1) of neovessels without red blood cells surrounded; (c) Comparison of stress (Stress-P1) of neovessels with red blood cells surrounded; (d) Comparison of stretch (Stretch-P1) of neovessels with red blood cells surrounded.
Figure 5The relationship between critical mechanical conditions around the neovessels and their curvature. (a) Comparison of stress (Stress-P1) of neovessels without red blood cells surrounded; (b) Comparison of stretch (Stretch-P1) of neovessels without red blood cells surrounded; (c) Comparison of stress (Stress-P1) of neovessels with red blood cells surrounded; (d) Comparison of stretch (Stretch-P1) of neovessels with red blood cells surrounded.
Comparison of the local maximum stress and stretch between neovessels with- and without-RBC surrounded.
| Distance (mm) | 0-0.6 | 0.6-1.2 | 1.2-1.8 | 1.8- |
|---|---|---|---|---|
| Stress-P1 (with-RBC) (kPa) | [12.92,89.29] | [5.46,61.33] | [6.23,43.40] | [1.55,25.26] |
| Stress-P1 (without-RBC) (kPa) | - | [0.63,10.08] | [0.44,3.14] | [0.42,1.87] |
| Stretch-P1 (with-RBC) | [1.08,2.03] | [1.02,1.23] | [1.02,1.41] | [1.01,1.14] |
| Stretch-P1 (without-RBC) | - | [1.22,2.68] | [1.26,1.79] | [1.28,1.49] |