| Literature DB >> 30617630 |
Juli Broggi1,2, Johan F Nilsson3, Kari Koivula4, Esa Hohtola4, Jan-Åke Nilsson3.
Abstract
Research on winter energy management in small vertebrates has focused on the regulation of body mass (BM) within a framework of starvation-predation trade-off. Winter-acclimatized birds exhibit a seasonal increase in both BM and basal metabolic rate (BMR), although the patterns of co-variation between the two traits remain unknown. We studied this co-variation in three different species of wild titmice, great, blue and willow tits, originating from two boreal regions at different latitudes. Seasonal change in BM and BMR was inter-dependent, particularly in the great tit; however, by contrast, no seasonal change was observed in the willow tit. BMR changed non-linearly in concert with BM with a peak in midwinter for both blue and great tits, whereas such non-linear pattern in willow tit was opposite and independent of BM. Surprisingly, BMR appears to be more sensitive to ambient temperatures than BM in all three species studied. Energy management is a multifaceted strategy that cannot be fully understood without considering reserve levels and energy expenditure simultaneously. Thus, our study indicates that the prevailing conceptual framework based on variation in BM alone is insufficient to understand seasonal energy management in small wintering passerines.Entities:
Keywords: Basal metabolic rate; Optimal body mass theory; Parus; Phenotypic integration; Winter ecology
Mesh:
Year: 2019 PMID: 30617630 PMCID: PMC6394691 DOI: 10.1007/s00442-018-04332-6
Source DB: PubMed Journal: Oecologia ISSN: 0029-8549 Impact factor: 3.225
Fig. 1Relationship between body mass (BMabs, g) and winter basal metabolic rate (BMRabs, ml O2/min) with their corresponding trend lines in great tit (a) and blue tit (b) populations from Oulu (blue circles and dashed line) and Lund (red squares and solid line), and willow tits (c) from Oulu (black circles and solid line)
Results from the general linear mixed models on great tit (Parus major), blue tit (Cyanistes caeruleus) and willow tit (Poecile montanus) body mass (BM) as dependent variables, with (BMstd) and without (BMabs) considering basal metabolic rate (BMR) as a covariate
| Final models on BM considering BMR as covariate (BMstd) | |||||||||||||||||
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| Great tit ( | Blue tit ( | Willow tit ( | |||||||||||||||
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| Estimate ± SE | AIC | Predictors | DF |
| Estimate ± SE | AIC | Predictors | DF |
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Predictors from the final models are shown, together with the corresponding AIC values, F values, DF and p values, and parameter estimates ± SE. Significant terms are presented in bold. BMR basal metabolic rate (mlO2/min), BM body mass (g), Sex gender (male = 1), Loc location (Oulu = 0, Lund = 1), Tarsus tarsus length (mm), Date calendar day (October 1st = 1); Winter winter of study (1999–2000 = 1), MT minimum temperature (°C)
*Interaction
Fig. 2Great tit (a), blue tit (b) and willow tit (c) body mass between populations and sexes. Mean ± SEM are presented in black columns for males and white for females
Fig. 3Relationship between body mass (BMabs, g) and date (October 1st = 1) with their corresponding tendency lines in great tit (a) and blue tit (b) populations from Oulu (blue circles and dashed line) and Lund (red squares and solid line), and willow tits (c) from Oulu (black circles and solid line)
Results from the general linear mixed models on great tit (Parus major), blue tit (Cyanistes caeruleus) and willow tit (Poecile montanus) basal metabolic rate (BMR) as dependent variables, with (BMRstd) and without (BMRabs) considering body mass (BM) as a covariate
| Final models on BMR considering BM as covariate (BMRstd) | |||||||||||||||||
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| Great tit ( | Blue tit ( | Willow tit ( | |||||||||||||||
| AIC | Predictors | DF |
| Estimate ± SE | AIC | Predictors | DF |
| Estimate ± SE | AIC | Predictors | DF |
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| 3.41 | 1283.3 | 0.066 | 0.002 ± < 0.001 |
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| 1.04 | 1445.5 | 0.309 | < − 0.001 ± 0.001 |
| 3.76 | 1278.8 | 0.053 | < 0.001 ± < 0.001 |
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Predictors from the final models are shown, together with the corresponding AIC values, F values, DF and p values, and parameter estimates ± SE. Significant terms are presented in bold. BMR basal metabolic rate (mlO2/min), BM body mass (g), Age (1st year = 1), Sex (male = 0), Loc location (Oulu = 0), Tarsus tarsus length (mm), Date calendar day (October 1st = 1), Winter winter of study (1999–2000 = 1), MT minimum temperature (°C)
*Interaction
Fig. 4Relationship between basal metabolic rate (BMRabs, ml O2/min) and date (October 1st = 1) with their corresponding non-linear tendency lines in great tit (a) and blue tit (b) populations from Oulu (blue circles and dashed line) and Lund (red squares and solid line), and willow tits (c) from Oulu (black circles and solid line)