| Literature DB >> 26464339 |
Hannah S Mumby1, Simon N Chapman2, Jennie A H Crawley3, Khyne U Mar4, Win Htut5, Aung Thura Soe6, Htoo Htoo Aung7, Virpi Lummaa8.
Abstract
BACKGROUND: The growth strategy of a species influences many key aspects of its life-history. Animals can either grow indeterminately (throughout life), or grow determinately, ceasing at maturity. In mammals, continued weight gain after maturity is clearly distinguishable from continued skeletal growth (indeterminate growth). Elephants represent an interesting candidate for studying growth because of their large size, long life and sexual dimorphism. Objective measures of their weight, height and age, however, are rare.Entities:
Mesh:
Year: 2015 PMID: 26464339 PMCID: PMC4604763 DOI: 10.1186/s12862-015-0487-x
Source DB: PubMed Journal: BMC Evol Biol ISSN: 1471-2148 Impact factor: 3.260
Parameters for height growth curves
| Curve |
|
|
|
|
|---|---|---|---|---|
| Averaged female, captive only | 170 | 220 | 0.020 | −1.93 |
| Averaged female, wild and captive | 240 | 222 | 0.018 | −1.96 |
| Longitudinal female, captive and historic | 22 | 218 | 0.017 | −1.89 |
| Averaged male, captive only | 159 | 243 | 0.006 | −2.20 |
| Averaged male, wild and captive | 189 | 244 | 0.005 | −2.23 |
| Longitudinal male, captive and historic | 26 | 240 | 0.003 | −2.17 |
Von Bertalanffy curve parameters: h = H∞(1-e(−K(t-t ))), where h t is the height of an individual at each age, H∞ is the asymptotic (final) height of the population, K is the yearly growth rate, and t is the theoretical age at which height will be zero. Whilst the asymptotes of the curves are not statistically reached within the age range of the sampled elephants (0–71), this is a likely result of a lack of a fully longitudinal dataset that would span the entire lives of a large number of elephants
Parameters for weight growth curves
| Curve |
|
|
|
|
|---|---|---|---|---|
| Averaged female, captive only | 172 | 2599 | 0.37 | −2.52 |
| Averaged female, wild and captive | 243 | 2548 | 0.40 | −2.47 |
| Longitudinal female, captive and historic | 25 | 2498 | 0.49 | −2.40 |
| Averaged male, captive only | 159 | 3412 | 0.20 | −2.84 |
| Averaged male, wild and captive | 188 | 3407 | 0.19 | −2.85 |
| Longitudinal male, captive and historic | 20 | 3238 | 0.44 | −2.65 |
Von Bertalanffy: curve parameters w = W∞(1-e(−K(t-t ))), where w t is the weight of an individual at age t, W∞ is the asymptotic weight of the population, K is the growth rate, and t is the theoretical age at which weight will be zero. As with height, no formal statistical asymptotes of the curves were reached for weight in either sex (Table 1), likely for the same reason as for height: a lack of a fully longitudinal dataset
Fig. 1Height growth curves of a) females and b) males. Solid curves are derived from average measurements of captive-born elephants (n = 170 and 159); dotted curves are derived from average measurements of all elephants, of both wild- and captive-birth origin (n = 240 and 189); Dashed curves are derived from all captive-born elephants, including historic height data, and take ID into account (n = 22 and 26). Points are from all the elephants of that sex
Fig. 2Weight growth curves of a) females and b) males. Solid curves are derived from average measurements of captive-born elephants (n = 172 and 159); dotted curves are derived from average measurements of all elephants, of both wild- and captive-birth origin (n = 243 and 188); dashed curves are derived from all captive-born elephants, including historic weight data, and take ID into account (n = 25 and 20). Points are from all the elephants of that sex