| Literature DB >> 30300389 |
Haruka Taniguchi1,2, Akiko Matsumoto-Oda2,3.
Abstract
Wound healing in animals is important to minimize the fitness costs of infection. Logically, a longer healing time is associated with higher risk of infection and higher energy loss. In wild mammals, wounds caused by aggressive intraspecific interactions can potentially have lethal repercussions. Clarifying wounding rate and healing time is therefore important for measuring the severity of the attacks. In addition, impact of secondary damage of wounds (e.g., accidental peeling off of scabs) on heeling time is unknown despite the risk of infection in wild mammals. In baboons, most male injuries have been reported to result from male to male fights. Here, we investigated the relationship between wound size and healing time in wild anubis baboons to clarify the healing cost of physical attacks including secondary damage of wounds. Observations were conducted daily between August 2016 and July 2017 in Kenya for seven adult male anubis baboons. The individual wound rate was one per month on average. In 16 cases, we were able to assess the number of days required for wound healing, and the median healing time was 13 d. Wound healing time was longer for larger wounds. When the scab was peeled off accidentally because of external factors, healing time became longer. One of the causes of scabs' peeling off was baboons' scab-picking behavior, and the behaviour was considered self-injurious behavior. However, its predicted healing cost might not be high. We concluded that wounds less than 800 mm2 (the largest observed in this study) in baboon males have little effect on survival. Our results suggest that lethal wounds by physical attacks rarely occur in male baboons, and that healing time and delay caused by secondary damages can be estimated by measuring wound area.Entities:
Mesh:
Year: 2018 PMID: 30300389 PMCID: PMC6177146 DOI: 10.1371/journal.pone.0205017
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1Examples of cutaneous wounds of the anubis baboon male.
Fig 2Wound area, length, and width.
(A) Measurement of wound length and width. (B) Histogram of wound area on the first day (N = 16, S1 Table). Non- Accidental peeling off scabs (APS) cases are shown in white (N = 8), and APS cases are shown in black (N = 8). In the non-APS cases, the median wound area on the first day was 52.6 mm2 (range: 18.9–616.9 mm2) and the median healing time was 9.5 d (range: 6–27 d). Non-APS cases included five of the seven individuals. In eight APS cases, the median wound area on the first day was 165.3 mm2 (range: 25.0–812.3 mm2) and the median healing time was 18.5 d (range: 8–42 d). APS cases included five of the seven individuals. (C) Relationships between wound length and width on the first day of wounding (N = 16, S1 Table). The median length of wounds was 35.2 mm (N = 16, range: 5.5–60.0 mm) and the median width was 6.1 mm (N = 16, range: 2.9–17.9mm).
Coefficients of the generalized additive mixed effect models (GAMMs).
| Models | Response variable | Error distribution | AIC | Explanatory variable | Estimate | SE | t | Difference between models (GAMM -1 vs. GAMM-2) | |
|---|---|---|---|---|---|---|---|---|---|
| GAMM-1 | Number of days to healing | Gaussian | 206.6 | Intercept | 5.43 | 0.44 | 12.25 | < 0.01 | |
| s (log10 [wound area]) | - | - | < 0.01 | ||||||
| GAMM-2 | Number of days to healing | Gaussian | 225.4 | Intercept | -1.91 | 1.04 | -1.84 | 0.07 | |
| log10 [wound area] | 5.81 | 0.60 | 9.69 | < 0.01 |
When the size of wound area was larger, the number of days required for healing increased (GAMM-1, GAMM-2).
a: As the “wound area” is smoothed for modelling, this coefficient could not be evaluated.
The non-linear model (GAMM-1) was significantly different from the linear model (GAMM-2) and the Akaike Information Criterion (AIC) of the non-linear model was smaller than that of the linear model. Therefore, we adopted the non-linear model. The model residuals of GAMM-1 did not differ significantly from a normal distribution (Kolmogorov–Smirnov test, D = 0.19, P = 0.08). GAMM-1 was significantly better than the null model (X2 = 70.64, △d.f. = 2, P < 0.001).
Fig 3Relationship between wound area and healing time.
(A) Eight non- Accidental peeling off of scabs (APS) cases (N = 43, S2 Table). The healing curve for each case (black dots and lines), regression curve (bold red lines, Table 1 GAMM-1), and 95% confidence interval (red-shaded area) are shown. The prediction interval (blue dashed lines) is the predicted value ± (SD of model residuals) × 2. We showed the same regression curve and prediction interval is shown in (B)., (B) Eight APS cases (N = 104, S2 Table). Green dots indicate the point at which the scab was peeled off (APS). In five of eight APS cases, multiple measuring days showed APS during the healing process.
Fig 4Predicted delay time and Accidental peeling off of scabs (APS).
The bar and vertical line on the bar graph, represent the mean ± SD of the data in each category.
Coefficients of the generalized linear mixed effect models (GLMMs).
| Error distribution | Response variable | Explanatory variable | Estimate | SE | t | ||
|---|---|---|---|---|---|---|---|
| Gaussian | Predicted delay time | Intercept | 0.11 | 0.26 | 0.41 | 0.68 | |
| Category of two successive measurement points | Normal process | 0 | 0 | - | - | ||
| During APS | 1.21 | 0.47 | 2.60 | < 0.05 | |||
| After APS | -0.44 | 0.61 | -0.73 | 0.47 |
The model residuals did not differ significantly from a normal distribution (Kolmogorov–Smirnov test, D = 0.12, P = 0.33). This model was significantly better than the null model (X2 = 8.07, △d.f. = 2, P < 0.05).