| Literature DB >> 34374499 |
Richard Hillson Bull1, Karen Louise Staines2, Agnes Juguilon Collarte3, Duncan Shirreffs Bain4, Nicola M Ivins5, Keith Gordon Harding6.
Abstract
Complete healing is problematic as an endpoint for evaluating interventions for wound healing. The great heterogeneity of wounds makes it difficult to match groups, and this is only possible with multivariate stratification and/or very large numbers of subjects. The substantial time taken for wounds to heal necessitates a very lengthy study. Consequently, high quality randomised controlled trials demonstrating an effect of an intervention to a satisfactory level of statistical significance and with a satisfactory level of generalisability are extremely rare. This study determines that the healing of venous leg ulcers receiving multi-component compression bandaging follows a linear trajectory over a 4-week period, as measured by gross area healed, percentage area healed, and advance of the wound margin. The linear trajectories of these surrogates make it possible to identify an acceleration in healing resulting from an intervention, and allows self-controlled or crossover designs with attendant advantages of statistical power and speed. Of the metrics investigated, wound margin advance was the most linear, and was also independent of initial ulcer size.Entities:
Keywords: intermediate measure; surrogate; venous leg ulcer; wound margin advance
Mesh:
Year: 2021 PMID: 34374499 PMCID: PMC9013582 DOI: 10.1111/iwj.13669
Source DB: PubMed Journal: Int Wound J ISSN: 1742-4801 Impact factor: 3.315
FIGURE 1Healing trajectory of two theoretical wounds A and B
Healing of wounds A and B measured by gross area reduction (GAR)
| Wound A | Wound B | |
|---|---|---|
| Initial area |
A1 = πr2 = 79 cm2 |
A1 = πr2 = 28 cm2 |
| Final area |
A2 = πr2 = 50 cm2 |
A2 = πr2 = 13 cm2 |
| Gross area reduction | A1 − A2 = | A1 − A2 = |
| Which is healing faster? | ✓ |
The bold values are the outputs of the calculation (i.e. the results of interest), whereas the other values are inputs.
Healing of wounds A and B measured by % area reduction (PAR)
| Wound A | Wound B | |
|---|---|---|
| Initial area |
A1 = πr2 = 79 cm2 |
A1 = πr2 = 28 cm2 |
| Final area |
A2 = πr2 = 50 cm2 |
A2 = πr2 = 13 cm2 |
| % Area reduction | 100 × (A1 − A2)/A1 = | 100 × (A1 − A2)/A1 = |
| Which is healing faster? | ✓ |
The bold values are the outputs of the calculation (i.e. the results of interest), whereas the other values are inputs.
Healing of wounds A and B measured by centimetre advance of the wound margin
| Wound A | Wound B | |
|---|---|---|
| Initial radius |
5 cm |
3 cm |
| Final radius |
4 cm |
2 cm |
| Advance of wound margin | R1 − R2 = 1 cm | R1 − R2 = 1 cm |
| Which is healing faster? |
|
|
The bold values are the outputs of the calculation (i.e. the results of interest), whereas the other values are inputs.
FIGURE 2Gross area reduction relative to start (n = 40), ±SE
FIGURE 3Percentage area reduction relative to start (n = 40), ±SE
FIGURE 4Wound margin advance relative to start (n = 40), ±SE