| Literature DB >> 25022867 |
Abstract
Patient repositioning when the skin is moist, e.g., due to sweat or urine may cause skin breakdown since wetness increases the skin-support coefficient of friction (COF) and hence also the shear stresses that are generated in the skin when the patient is being moved. This everyday hospital scenario was never studied systematically however. The aim of this study was to simulate such interactions using a biomechanical computational model which is the first of its kind, in order to quantitatively describe the effects of repositioning on the pathomechanics of moisture-related tissue damage. We designed a finite element model to analyze skin stresses under a weight-bearing bony prominence while this region of interest slides frictionally over the support surface, as occurs during repositioning. Our results show, expectedly, that maximal effective stresses in the skin increase as the moisture-contents-related COF between the skin and the mattress rises. Interestingly however, the rise in stresses for a wet interface became more prominent when the skin tissue was stiffer - which represented aging or diabetes. This finding demonstrates how the aged/diabetic skin is more fragile than a young-adult skin when repositioning in a moist environment. The modeling used herein can now be extended to test effects of different moisturizers, creams, lubricants, or possibly other interventions at the skin-support interface for testing their potential in protecting the skin from superficial pressure ulcers in a standard, objective, and quantitative manner.Entities:
Keywords: finite element analysis; incontinence; microclimate; tissue breakdown; wetness
Year: 2013 PMID: 25022867 PMCID: PMC4090896 DOI: 10.3389/fbioe.2013.00009
Source DB: PubMed Journal: Front Bioeng Biotechnol ISSN: 2296-4185
Figure 1The model of the skin in interaction of the hospital mattress.
Values of the physical and mechanical properties, and of numerical characteristics used in this study.
| Parameter | Skin | Subcutaneous tissue | Hospital mattress |
|---|---|---|---|
| Density (kg/m3) | 1100 | 971 | 30 |
| Poisson’s ratio (−) | 0.49 | 0.48 | 0.3 |
| Elastic modulus (kPa) | 15.2/50/100 | 2 | 10 |
| Thickness (mm) | 2 | 15 | 50 |
| Length (mm) | 60 | 60 | 400 |
| Number of elements (−) | 8515 | 24300 | 20000 |
aData were adopted from the literature (Todd and Thacker, 1994; Hendriks and Franklin, 2010; van Kuilenburg et al., 2013).
bData were adopted from the literature (Linder-Ganz and Gefen, 2004).
The radius of curvature of the skin surface (Figure 1) was 180 mm.
Note that since we consider a case of a patient which is being moved on the support, such as during repositioning, the relevant mechanical property would be the instantaneous skin stiffness which is expressed here as the elastic modulus. The modeling was two-dimensional and hence all the thickness and length parameters referred to in this table are within the plane of Figure 1.
Taguchi orthogonal array consisting of twelve simulations to assess the influence of change in contact pair COF (four levels, one being low, and four high) and skin stiffness (kPa) (three values, one being low, and three high) in the finite element model.
| Simulation | Contact pair COF | Elastic modulus of the skin layer (kPa) |
|---|---|---|
| 1 | 0.2 (1) | 15.2 (1) |
| 2 | 0.2 (1) | 50 (2) |
| 3 | 0.2 (1) | 100 (3) |
| 4 | 0.4 (2) | 15.2 (1) |
| 5 | 0.4 (2) | 50 (2) |
| 6 | 0.4 (2) | 100 (3) |
| 7 | 0.6 (3) | 15.2 (1) |
| 8 | 0.6 (3) | 50 (2) |
| 9 | 0.6 (3) | 100 (3) |
| 10 | 0.8 (4) | 15.2 (1) |
| 11 | 0.8 (4) | 50 (2) |
| 12 | 0.8 (4) | 100 (3) |
Figure 2Effects of a change in skin stiffness on the inner maximal effective stress: (A) skin stresses and (B) subcutaneous tissue stresses. The stress analysis was time-dependent and the values referred to are the maximal stresses that occurred at the end of the maneuver of the simulated dragging of the body part over the mattress.
Figure 3Effects of a change in skin stiffness on maximal interface shear stress (A) and on maximal interface effective stress (B).
Figure 4Results of the factorial analysis: the influence of dry versus wet interface on maximal interface shear stress.
Figure 5An example of the distribution of effective stresses in the region of interest, at the end-point of the repositioning process in the simulations (. The skin and subcutaneous stress data were always collected from the latest time-step of the simulations, that is, at the end-point of the displacement regime, since tissue loads were maximal at that time point. In this example, the skin stiffness was 100 kPa and the COF varied as followed: (A) 0.2; (B) 0.4; (C) 0.6; (D) 0.8. The value range in the color bar was set to be from zero to a maximum of 4.5 kPa.