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Proceedings of the Royal Society B: Biological Sciences logoLink to Proceedings of the Royal Society B: Biological Sciences
. 2008 Oct 1;276(1655):375–382. doi: 10.1098/rspb.2008.0925

Contrasted patterns of age-specific reproduction in long-lived seabirds

M Berman 1, J-M Gaillard 2, H Weimerskirch 1,*
PMCID: PMC2674342  PMID: 18832060

Abstract

While the number of studies providing evidence of actuarial senescence is increasing, and covers a wide range of taxa, the process of reproductive senescence remains poorly understood. In fact, quite high reproductive output until the last years of life has been reported in several vertebrate species, so that whether or not reproductive senescence is widespread remains unknown. We compared age-specific changes of reproductive parameters between two closely related species of long-lived seabirds: the small-sized snow petrel Pagodroma nivea, and the medium-sized southern fulmar Fulmarus glacialoides. Both are sympatric in Antarctica. We used an exceptional dataset collected over more than 40 years to assess age-specific variations of both breeding probability and breeding success. We found contrasted age-specific reproductive patterns between the two species. Reproductive senescence clearly occurred from 21 years of age onwards in the southern fulmar, in both breeding probability and success, whereas we did not report any decline in the breeding success of the snow petrel, although a very late decrease in the proportion of breeders occurred at 34 years. Such a contrasted age-specific reproductive pattern was rather unexpected. Differences in life history including size or migratory behaviour are the most likely candidates to account for the difference we reported in reproductive senescence between these sympatric seabird species.

Keywords: vertebrates, life history, senescence, breeding success, age, Antarctic seabirds

1. Introduction

The study of age-specific variation of life-history traits in vertebrates has become a popular topic (see for reviews on birds Bennett & Owens (2002) and on large mammalian herbivores Gaillard et al. (2003)). Of particular interest is senescence, defined as the decline in performance with age. The theory of senescence has been widely discussed (Partridge 1987; Kirkwood & Rose 1991; Ricklefs 1998; Partridge & Mangel 1999; Hughes et al. 2002), often from a theoretical perspective, because empirical observations in natura have often remained cryptic or disputed (Nisbet 2001). With the availability of both powerful statistical methods (e. g. mixed models providing the possibility to account for heterogeneity in quality among individuals Van de Pol & Verhulst 2006; Nussey et al. 2008) and long-term monitoring of known-aged individuals, such investigations have become possible. Moreover, age-related patterns in nature often do not follow a linear relationship with fitness traits (Weladji et al. 2006), which can make them difficult to describe accurately.

Owing to their generally extended lifespan (more then 60 years for albatrosses), seabirds are one of the predominant animal groups to fill the gap in knowledge of life-history patterns at old ages (Nisbet 2001; Reed et al. 2008). However, choosing seabirds as study species requires research programmes lasting for decades, in order to gather enough information on old birds, and due to the absence of external markers of age, birds have to be marked individually as nestlings, and recaptured throughout their lives.

Studies on ageing in wild seabirds have reported patterns of senescence, either linked to reproduction (Weimerskirch et al. 2005; Reed et al. 2008), to foraging abilities (Catry et al. 2006) or to survival (see Bennett & Owens (2002) for a review of case studies). On the other hand, some studies have reported an increase in reproductive performance with age (Mauck et al. 2004; Angelier et al. 2007). In the absence of comparative studies, the understanding of such contrasted age-specific variation remains scarce. To fill this gap, we provide here a first comparative study of the age-specific changes in reproductive output between two sympatric wild seabird species.

We studied populations of southern fulmar Fulmarus glacialoides and snow petrel Pagodroma nivea, which have been monitored using individual capture–mark–recapture methods since 1963. The two species are both very long-lived Antarctic seabirds, which only lay one egg per clutch and per year, and have high adult survival rates (Jenouvrier et al. 2003, 2005). Both species can thus be ranked close to the slow end of the slow–fast continuum of vertebrate life-history tactics (Gaillard 1989; Bielby et al. 2007), characterized by long generation times (Gaillard et al. 2005). We can therefore expect very weak senescence in both survival and reproduction in these species (Jones et al. 2008). However, since both species exhibit very high adult survival, the theory of life-history evolution suggests the existence of a trade-off, leading to a decreased reproductive output with increasing age. We therefore tested whether reproductive senescence occurred in these two closely related, sympatric species, and if so, at which age reproductive senescence begins.

2. Material and methods

(a) Study site and species

From 1963 onwards, annual ringing and recapture sessions of adult birds and chicks of both species took place on Ile des Pétrels, Pointe Géologie Archipelago (66°40′ S, 140°01′ E), Terre Adélie, Antarctica. The three colonies of snow petrels and the only colony of southern fulmars at Pointe Géologie were intensively surveyed each year. We pooled data from the three colonies of snow petrels because no difference occurred in breeding performance. More details on the monitoring are provided in Chastel et al. (1993) and Barbraud & Weimerskirch (2001).

The species considered here are very long lived, have a very high adult survival (93.4%±0.3 for the snow petrel (Chastel et al. 1993), 92.3%±0.6 for the southern fulmar (Jenouvrier et al. 2003)), lay only one egg, and both sexes contribute equally to parental care. However, the species differ in other life-history traits.

The snow petrel P. nivea (Forster) is the smallest species (approx. 400 g) of the fulmarine petrel group. Snow petrels breed in large numbers along the coast of Antarctica, where they forage in close association with the pack ice, feeding mostly on fish (Ainley et al. 1984; Ridoux & Offredo 1989). They are resident in Antarctic waters throughout the year. Snow petrels are characterized by a relatively low level of philopatry compared with other petrels (Chastel et al. 1993). In spite of this low philopatry, once a snow petrel has selected a breeding colony, it remains faithful to this place in the future and, therefore, if not observed between two breeding events, it can be confidently assumed that it did not breed elsewhere during this period (Jenouvrier et al. 2003).

Southern fulmars (700–1200 g) are cliff-nesting seabirds that forage in Antarctic waters in summer, but move up to sub-Antarctic waters in winter and prey mainly on euphausiids, fishes, crustaceans and squid (Ainley et al. 1984; Ridoux & Offredo 1989). Unlike snow petrels, southern fulmars are highly philopatric (Jenouvrier et al. 2003). As for the snow petrel, if a bird is not observed between two breeding attempts, it can be confidently assumed that it did not reproduce.

(b) Description, extraction and selection of the environmental variables

We used one local variable, the sea ice extent (SIE), and one large-scale variable, the southern oscillation index (SOI), to account for possible confounding effects of environmental conditions. Both variables are known to influence the focal species (Jenouvrier et al. 2003, 2005).

The SOI was obtained for the period 1973–2004 (see http://www.bom.gov.au/climate/current/soihtml.shtml).

The SIE, expressed in units of 1000 km2, was available from 1973 to 1990 only, for 1° latitude×10° longitude slices (see http://nsidc.org/data/g00917.html). Since Ile des Pétrels is situated at 66°40′ S, 140°01′ E, we extracted and averaged the SIE between the longitudes 130°–140° and 140°–150°. Since no SIE was available after 1990, we interpolated the second period from 1990 to 2004 using the sea ice concentration values (See http://ingrid.ldgo.columbia.edu/SOURCES/.IGOSS/.nmc/.Reyn_SmithOIv2/.monthly/.sea_ice/). These data covered a grid of 1°×1°, and a cell was considered as covered by ice when the concentration exceeded a specific value. We calculated the extent of ice (in units of 1000 km2) for longitudinal slices (130°–140° and 140°–150°). To correct for the difference in sampling between the two time periods (1973–1990 and 1990–2004), each measure was standardized with respect to the specific mean of the period. Finally, we used the mean SIE for April–June as it has been shown that this period critically influenced the breeding ecology of the focal species (Jenouvrier et al. 2005). Correlation tests (using Pearson's correlation coefficient) did not show any significant collinearity between the climatic variables.

(c) Data and statistical analysis

For both species, our analyses included all birds of known age (i.e. ringed as chicks and later recaptured as breeders), that reached sexual maturity and for which the breeding status was observed every year since fledging (snow petrel: n=112; southern fulmar: n=177). For the snow petrel, we only included individuals that reproduced more than once, to avoid considering transient birds. Age of maturity for each species was based on previous results (Chastel et al. 1993; Jenouvrier et al. 2003). We used the breeding success at fledging, defined as the probability of a chick fledging from the laid egg. Breeding probability was defined as the proportion of breeding birds in each age group, considering that they had reached maturity and that they were alive. For both species, the detection probability of an individual was close to one, because all nests are checked several times during each breeding season. We did not perform separate analyses for sexes, since the information was unavailable for the southern fulmar, and would have dramatically reduced the sample size for the snow petrel.

The two species (especially the snow petrel; Chastel et al. 1993) show a marked between-year variation in breeding success and breeding probability. They are prone to skip reproduction (breeding probability) during unfavourable environmental conditions. We therefore used the mean annual breeding success and breeding probability at the population level as a proxy for year quality by adding it as a covariate in our models in order to reduce the amount of variation not due to age effect.

We first created sets of candidate models and used the Akaike information criterion (AIC) to select the most parsimonious model (Burnham & Anderson 1998). We also computed Akaike weights (wi), which provide a measure of the relative likelihood of a given model to be the best among the models fitted.

We fitted linear, quadratic and logarithmic relationships on a logit scale to model the age-specific variation in reproductive traits (see table 1) by using generalized linear mixed models (package glmmML) in the software R, v. 2.6.2 (R Core Development Team 2005). Preliminary analyses showed that in all cases, mixed models described the data more appropriately than simple general linear models, confirming marked individual heterogeneities in reproductive traits. Such a procedure allowed us to account for the problem of pseudo-replication that occurs when using repeated measures of the same individuals (Hurlbert 1984). Note, however, that not accounting for individual variation (i.e. using GLM) led to much higher AIC but did not change the results, leading to only a small underestimation of slopes in the last life stage. Additionally, we fitted threshold models, including three stages: (i) the progressive access to reproduction from the age of maturity to a first threshold age τ1, (ii) a prime-age stage between τ1 and τ2 with a maximum reproductive output, and (iii) a senescent stage from the second threshold age τ2, from which the reproductive output decreases. For each combination of threshold values (e. g. τ1=12 years and τ2=23 years for a two-threshold model), a generalized linear mixed model was fitted (see table 1). The best threshold models were determined using AIC profiles. We further tested for interactions between year quality (measured by the mean annual breeding value) and senescence rate (see table 1) when senescence occurred, to assess a possible change of senescence patterns in response to variation in environmental conditions (as recently reported in red deer (Cervus elaphus) according to changes of density at birth, Nussey et al. 2007)

Table 1.

Summary of the 36 candidate models tested. (The model formula presents the full model for each trend fitted. All intermediate models were tested, see appendix (table S1 and S4 in the electronic supplementary material). Bs, breeding success; Bp, breeding probability; bsann, inter-annual variations in breeding success; bpann, inter-annual variations in breeding probability; SOI, southern oscillation index; SIEautumn, sea ice extent values for autumn; asterisk stands for an interaction.)

model formula biological meaning number
Bs (or Bp)∼1 no effect of age on reproduction 1
Bs (or Bp)∼age linear effect of age on reproduction 2
Bs (or Bp)∼age+age2+bsann (or bpann)+SOI+SIEautumn quadratic effect of age on reproduction 3–10
Bs (or Bp)∼log(age)+bsann (or bpann)+SOI+SIEautumn logarithmic effect of age on reproduction 11–18
Bs (or Bp)∼bsann (or bpann) mean annual breeding output only explains variations of reproduction 19
Bs (or Bp)∼T1+T2+ bsann (or bpann)+SOI+SIEautumn existence of one threshold age (6<τ1<34) 20 to 27
Bs (or Bp)∼T1+T2+T3+ bsann (or bpann)+SOI+SIEautumn existence of two threshold ages (6<τ1<20, 21<τ2<34) 28–35
Bs (or Bp)∼T1+T2+T3+ bsann (or bpann)+bsann (or bpann)*T3 existence of two threshold ages and an interaction between year quality and age 36

3. Results

(a) Age-specific breeding success

The breeding success of the southern fulmar was best fitted by a two-threshold model including the effects of year-to-year variations in breeding success and SOI (Model 33, table 1). The first threshold age was 6 years, and between 6 and 21 years, the reproductive success of birds increased from 55 per cent at 6 years to 75 per cent at 21 years, at an annual rate of 0.07 on a logit scale (±0.02, table 2). From 21 years of age onwards, the breeding success of birds decreased with age at an annual rate of 0.07 (slope of −0.07±0.04, table 2). Towards the end of their life, southern fulmars have approximately the same breeding success as they had at 6 years of age. This model also included a positive effect of the SOI on breeding success (slope of 0.23±0.09 on a logit scale, table 2) and accounted for 70 per cent of the variation observed in breeding success among individual fulmars (wi=0.46; figure 1a; appendix, table 6 for threshold selection, and table S1 in the electronic supplementary material for details of model selection). A model including an interaction term between senescence rate and annual breeding success did not improve the fit (see appendix, model 36, table S1 in the electronic supplementary material), indicating that senescence of breeding success was not influenced by environmental conditions.

Table 2.

Effect of age on the breeding success—parameter estimates from the best model—SOUTHERN FULMAR—estimates of each parameter are presented with their standard error (s.e.). (bsann: inter-annual variations in breeding success, SOI, southern oscillation index).

two thresholds

term estimate s.e.
(intercept) −55.772 70.526
slope before the first threshold age 8.822 11.754
slope between the first and the second threshold ages 0.072 0.022
slope after the second age threshold −0.068 0.044
bsann 4.630 0.744
SOI 0.234 0.093

Figure 1.

Figure 1

Breeding success in relation to age, starting at age of first breeding. (a) The southern fulmar and (b) the snow petrel. The average observed value for each age is plotted with dotted standard error bars, with predictions from the threshold model. Thresholds are at 6 years and 21 years for the southern fulmar, and at 10 years for the snow petrel. Pearson's correlation coefficients between the prediction of the best model and the averaged observed value are indicated below the curve. **p<0.01.

Table 6.

Breeding probability—threshold model selection—SOUTHERN FULMAR. (AIC values from the models corresponding to the first (columns) and second (rows) threshold age are shown. The lowest AIC value is given in italic.)

6 7 8 9 10 11 12 13 14 15 16 17 18 19 20
21 977.5115 983.342 987.203 989.818 991.8056 993.0454 993.2465 994.0215 995.5467 996.815 997.036 998.0204 999.9394 1000.888 1001.649
22 978.5372 984.268 987.954 990.4034 992.32 993.4628 993.5284 994.2164 995.7027 996.9365 997.0619 997.9885 999.904 1000.747 1001.191
23 979.6701 985.2917 988.7886 991.0576 992.8896 993.9207 993.8375 994.424 995.8542 997.0364 997.0589 997.921 999.8055 1000.547 1000.819
24 981.1244 986.6188 989.8846 991.924 993.6393 994.517 994.2335 994.6726 996.007 997.0982 996.9584 997.7026 999.524 1000.118 1000.185
25 981.955 987.3627 990.4737 992.3611 993.999 994.7812 994.3833 994.744 996.0303 997.0806 996.8891 997.611 999.4153 1000.005 1000.126
26 982.6218 987.949 990.9244 992.6807 994.2521 994.9553 994.469 994.7733 996.0275 997.0546 996.8472 997.5778 999.384 1000.011 1000.238
27 982.6157 987.9129 990.8427 992.5703 994.1366 994.8435 994.3805 994.7243 996.0201 997.0979 997.005 997.8527 999.7137 1000.494 1000.973
28 981.6836 986.9987 989.9667 991.7594 993.3772 994.163 993.8191 994.2827 995.6783 996.8586 996.9688 997.9938 999.9212 1000.890 1001.643
29 980.206 985.5454 988.5608 990.4216 992.088 992.9443 992.6996 993.2573 994.728 995.9817 996.2377 997.3794 999.3355 1000.410 1001.305
30 980.1788 985.4833 988.4404 990.2446 991.8832 992.7063 992.4237 992.9589 994.4203 995.6688 995.9227 997.0711 999.0329 1000.117 1001.028
31 979.999 985.2826 988.2048 989.9698 991.5869 992.3863 992.0764 992.5947 994.0482 995.291 995.5426 996.6952 998.6602 999.75 1000.670
32 981.6989 986.8965 989.6652 991.2631 992.7835 993.4646 993.0127 993.4212 994.8006 995.9794 996.126 997.211 999.1652 1000.208 1001.073
33 980.844 986.0489 988.8236 990.423 991.9443 992.6277 992.1806 992.595 993.981 995.1668 995.3314 996.4319 998.3914 999.4472 1000.331
34 981.9437 987.026 989.6746 991.1377 992.5757 993.1571 992.6025 992.9308 994.2653 995.3908 995.4805 996.5204 998.4728 999.4835 1000.322

The best model (model 21, table 1) for snow petrels was a one-threshold model, including annual breeding success and showing the expected increase of breeding success throughout the early ages (threshold at 10 years), at a rate of 0.64 (±0.27, table 3) on a logit scale. After having reached a breeding success of 50 per cent at 10 years, the birds maintain high reproductive success until the oldest ages, since the slope (0.03±0.02, table 3) indicates a trend of increasing success with increasing age. This model fitted the data very well, accounting for approximately 83 per cent of the observed variation in breeding success among individuals (wi=0.25). No influence of either the SOI or the SIE could be detected, as the models incorporating those variables had very low wi (figure 1b; appendix, table 7 for threshold selection, and table S2 in the electronic supplementary material for details of model selection).

Table 3.

Effect of age on the breeding success—parameter estimates from the best model—SNOW PETREL—estimates of each parameter are presented with their standard error (s.e.). (bsann: inter-annual variations in breeding success).

one threshold

term estimate s.e.
(intercept) −9.253 2.714
slope before the threshold 0.642 0.273
slope after the threshold 0.027 0.017
bsann 5.227 0.554

Table 7.

Breeding probability—threshold model selection—SNOW PETREL. (AIC values from the models corresponding to the first threshold age (rows) are shown. The lowest AIC value is given in italics.)

age at the first threshold AIC
7 892.3198
8 890.8771
9 889.458
10 888.7441
11 889.273
12 889.578
13 890.095
14 890.8103
15 891.3826
16 891.5965
17 891.7053
18 891.6908
19 891.8913
20 891.5893
21 891.6745
22 891.991
23 892.0299
24 891.8657
25 892.361
26 892.7444
27 892.8373
28 893.0806
29 893.254
30 893.3174
31 892.5926
32 891.5535
33 891.376

(b) Age-specific breeding probability

For southern fulmars, the model selected to describe breeding probability (model 29, table 1) followed the same pattern as for breeding success, except that the effects of SOI were not included. Breeding probability increased to 50 per cent at 6 years, and continued to increase (slope of 0.06±0.02 on a logit scale, table 4) until 21 years of age, when it reached a peak, with 68 per cent of birds breeding. From 21 years of age onwards, breeding probability decreased at a high rate (slope of −0.10±0.04 on a logit scale, table 4). The selected model (wi=0.41) accounted for 41 per cent of the variation in breeding probability observed among individual fulmars (figure 2a; appendix, table 8 for threshold selection, and table S3 in the electronic supplementary material for details of model selection). Again the model including an interaction term between senescence rate and annual breeding probability did not improve the fit (see appendix, model 36, table S3 in the electronic supplementary material).

Table 4.

Effect of age on the breeding probability—parameter estimates from the best model—SOUTHERN FULMAR—estimates of each parameter are presented with their standard error (s.e.). (bpann: inter-annual variations in breeding probability).

two thresholds

term estimate s.e.
(intercept) −68.527 302.655
slope before the first threshold age 10.908 50.443
slope between the first and the second threshold ages 0.058 0.018
slope after the second age threshold −0.096 0.035
bpann 5.486 0.409

Figure 2.

Figure 2

Breeding probability in relation to age, starting at age of first breeding. (a) The southern fulmar and (b) the snow petrel. The average observed value for each age is plotted with standard error bars, with predictions from the threshold model. Thresholds are at 6 years and 21 years for the southern fulmar, and at 6 years and 34 years for the snow petrel. Pearson's correlation coefficients between the prediction of the best model and the averaged observed value are indicated below the curve. *p<0.05. **p<0.01.

Table 8.

Breeding probability—threshold model selection—SOUTHERN FULMAR. (AIC values from the models corresponding to the first (columns) and second (rows) threshold age are shown. The lowest AIC value is given in italic.)

6 7 8 9 10 11 12 13 14 15 16 17 18 19 20
21 1771.379 1777.174 1788.309 1793.409 1793.352 1793.514 1794.074 1794.323 1794.515 1794.436 1794.493 1794.634 1793.677 1791.614 1790.848
22 1772.353 1777.917 1789.178 1794.538 1794.370 1794.461 1795.083 1795.357 1795.600 1795.349 1795.336 1795.574 1793.660 1791.219 1790.594
23 1773.583 1778.867 1790.250 1795.864 1795.545 1795.520 1796.157 1796.394 1796.606 1796.102 1795.906 1796.051 1793.288 1790.419 1789.642
24 1774.306 1779.393 1790.847 1796.614 1796.178 1796.058 1796.68 1796.866 1797.025 1796.347 1796.022 1796.075 1793.036 1790.271 1789.768
25 1775.161 1779.990 1791.520 1797.45 1796.854 1796.6 1797.177 1797.272 1797.331 1796.410 1795.884 1795.773 1792.256 1789.259 1788.666
26 1775.580 1780.207 1791.785 1797.824 1797.098 1796.731 1797.261 1797.275 1797.246 1796.15 1795.483 1795.261 1791.540 1788.555 1788.055
27 1775.670 1780.174 1791.777 1797.873 1797.068 1796.634 1797.133 1797.100 1797.025 1795.852 1795.137 1794.887 1791.225 1788.464 1788.19
28 1775.67 1780.188 1791.786 1797.876 1797.081 1796.665 1797.175 1797.164 1797.117 1796.023 1795.400 1795.246 1791.981 1789.710 1789.807
29 1775.668 1780.202 1791.796 1797.878 1797.095 1796.694 1797.214 1797.221 1797.198 1796.165 1795.609 1795.523 1792.536 1790.588 1790.901
30 1775.633 1780.118 1791.72 1797.823 1797.007 1796.582 1797.091 1797.083 1797.047 1795.998 1795.437 1795.354 1792.429 1790.589 1790.976
31 1775.411 1779.850 1791.460 1797.583 1796.734 1796.283 1796.781 1796.757 1796.705 1795.632 1795.059 1794.969 1792.064 1790.280 1790.708
32 1775.333 1779.788 1791.395 1797.511 1796.675 1796.238 1796.744 1796.735 1796.701 1795.669 1795.139 1795.09 1792.339 1790.715 1791.233
33 1774.982 1779.432 1791.041 1797.161 1796.32 1795.882 1796.389 1796.380 1796.349 1795.324 1794.803 1794.764 1792.062 1790.496 1791.046
34 1775.311 1779.802 1791.405 1797.507 1796.697 1796.287 1796.808 1796.822 1796.816 1795.844 1795.372 1795.375 1792.812 1791.369 1791.981
35 1774.062 1778.502 1790.109 1796.240 1795.41 1794.976 1795.491 1795.517 1795.479 1794.488 1794.024 1794.017 1791.427 1789.969 1790.573

For snow petrels, the model including two thresholds and the year-to-year variations of breeding decision (model 29, table 1) best described individual variation in observed breeding probabilities. Breeding probabilities increased from 0 at 5 years of age to 45 per cent at 6 years, the first threshold age, then increased at an annual rate of 0.02 (±0.01 on a logit scale, table 5), but over an extended period (between 6 and 34 years of age), by the end of which, approximately 80 per cent of birds were breeding. After this, breeding probability dropped abruptly (slope of −1.28±0.57 on a logit scale, table 5). This model accounted for 74 per cent of the observed variations in breeding probability of individual petrels (wi=0.33; figure 2b; appendix, table 9 for threshold selection, and table S4 in the electronic supplementary material for details of model selection).

Table 5.

Effect of age on the breeding probability—parameter estimates from the best model—SNOW PETREL—estimates of each parameter are presented with their standard error (s.e.). (bpann: inter-annual variations in breeding probability).

two thresholds

term estimate s.e.
(intercept) −36.339 68.620
slope before the first threshold age 5.630 11.437
slope between the first and the second threshold ages 0.021 0.013
slope after the second age threshold −1.281 0.568
bpann 4.714 0.435

Table 9.

Breeding probability—threshold model selection—SNOW PETREL. (AIC values from the models corresponding to the first (columns) and second (rows) threshold age are shown. The lowest AIC value is given in italic.)

6 7 8 9 10 11 12 13 14 15 16 17 18 19 20
21 1338.170 1339.13 1337.555 1337.323 1340.65 1341.784 1342.233 1341.156 1340.598 1340.905 1341.303 1341.749 1340.618 1340.507 1341.193
22 1338.413 1339.387 1337.927 1337.778 1341.016 1342.081 1342.343 1341.162 1340.589 1340.894 1341.287 1341.726 1340.726 1340.778 1341.434
23 1339.022 1340.028 1338.774 1338.763 1341.834 1342.755 1342.596 1341.033 1340.263 1340.494 1340.829 1341.227 1339.771 1339.537 1339.853
24 1339.172 1340.186 1339.013 1339.055 1342.052 1342.907 1342.601 1340.946 1340.154 1340.379 1340.709 1341.099 1339.740 1339.614 1340.013
25 1339.285 1340.306 1339.215 1339.310 1342.226 1343.012 1342.539 1340.762 1339.921 1340.127 1340.44 1340.813 1339.451 1339.345 1339.744
26 1339.261 1340.305 1339.308 1339.461 1342.281 1342.977 1342.289 1340.331 1339.401 1339.566 1339.843 1340.181 1338.715 1338.562 1338.911
27 1339.029 1340.081 1339.163 1339.364 1342.097 1342.711 1341.836 1339.722 1338.714 1338.842 1339.087 1339.394 1337.854 1337.670 1337.989
28 1338.764 1339.848 1338.962 1339.184 1341.880 1342.460 1341.527 1339.394 1338.394 1338.531 1338.785 1339.102 1337.663 1337.552 1337.921
29 1338.696 1339.778 1338.887 1339.108 1341.807 1342.397 1341.515 1339.476 1338.555 1338.734 1339.028 1339.381 1338.156 1338.170 1338.615
30 1338.105 1339.168 1338.314 1338.559 1341.213 1341.761 1340.797 1338.704 1337.765 1337.938 1338.226 1338.576 1337.368 1337.395 1337.842
31 1337.865 1338.952 1338.085 1338.325 1340.993 1341.559 1340.661 1338.669 1337.805 1338.015 1338.335 1338.711 1337.670 1337.776 1338.256
32 1338.181 1339.259 1338.346 1338.561 1341.279 1341.901 1341.163 1339.362 1338.622 1338.887 1339.248 1339.653 1338.835 1339.028 1339.526
33 1337.154 1338.201 1337.296 1337.518 1340.226 1340.841 1340.095 1338.304 1337.575 1337.844 1338.208 1338.614 1337.827 1338.028 1338.522
34 1336.985 1338.043 1337.124 1337.339 1340.061 1340.690 1339.987 1338.243 1337.545 1337.825 1338.197 1338.607 1337.869 1338.085 1338.577
35 1338.911 1339.963 1338.973 1339.145 1341.941 1342.644 1342.135 1340.595 1340.014 1340.334 1340.729 1341.145 1340.579 1340.836 1341.308

4. Discussion

Our main goal was to examine whether senescence of reproductive traits can be detected in two populations of long-lived seabirds, using a remarkably long dataset and accounting for individual differences in quality that can prevent the detection of senescence (Cam et al. 2002). We found that a marked contrast occurred in age-specific changes of reproduction between the two sympatric long-lived bird species. The southern fulmar, with an annual adult survival of 0.923 (Jenouvrier et al. 2003), showed clear evidence of senescence in both breeding probability and breeding success from 21 years of age onwards, for a maximum longevity of more than 45 years, whereas the snow petrel, with an annual adult survival of 0.934 (Chastel et al. 1993), did not show any sign of senescence in breeding success, and breeding probability did not decrease before 34 years of age for a maximum longevity of more than 46 years.

(a) Southern fulmar: evidence of senescence

Of the two species studied, only the southern fulmar showed clear evidence of reproductive senescence. The decrease was clear for both breeding success and breeding probability. Reproductive senescence has already been shown in numerous studies carried out on a wide range of vertebrates (Bennett & Owens 2002 on birds, Gaillard et al. 2003 on large mammals and Reznick et al. 2002 on fishes), including seabirds (Weimerskirch et al. 2005 on wandering albatross, Diomedea exulaus, Reed et al. 2008 on common guillemot, Uria aalge). The pattern of age-specific breeding success found in the fulmar is very similar to that of wandering albatrosses (Weimerskirch et al. 2005), i.e. a progressive decline when only half the maximum longevity is reached. Since the study on guillemots did not include age-specific breeding success, but time before death (Reed et al. 2008), the pattern observed is not directly comparable, although this study showed an abrupt decline 3 years before death and a progressive decline 10 years before death over a study period of 23 years, a pattern similar to that reported here for fulmars. Reproductive senescence in fulmar did not seem to be influenced by variation in the year quality. This might reflect a true independence between environmental conditions and senescence patterns. Alternatively, fluctuating year quality throughout the reproductive life of individuals in this long-lived bird could have masked any effect of environmental variation on senescence in our analysis.

(b) Snow petrel: no or very late indication for senescence

Interestingly, we did not find any support for senescence in the breeding success of snow petrels. On the contrary, the tendency was even towards a slight continuous increase. Another study, using a measure of prolactin levels throughout life (Angelier et al. 2007), reported the absence of a decrease in a reproductive trait with age in snow petrels. It shows that older breeders had higher prolactin levels than younger ones, which is associated with a lower probability of neglecting the egg. Our results therefore go in the same direction. However, we found an indication that breeding probability may decline at old ages in this species. Owing to this late decline (i.e. when two-third or more of the maximum longevity has been reached), we can suspect that it represents only the trajectory of very few birds, or the possibility that after a certain age, the birds remain at sea, avoiding this way the costs of a breeding event during poor years. Thus, in old age, birds could breed successfully only when conditions are favourable, and otherwise skip a breeding attempt. Since intermittent breeding is common in petrels and albatrosses, it is important to consider also the probability of breeding as a measure of breeding performance, when studying these species. By looking at only breeding success, we would be unable to distinguish between those birds that are alive but not willing to reproduce, and birds that have died.

Senescence is widespread among seabirds, but our results showing the absence of reproductive senescence in snow petrel are in line with those from a study on Leach's storm petrel Oceanodroma leucorhoa (Mauck et al. 2004). In this species, hatching success, defined as the presence or absence of a chick after one egg was laid did not decline with increasing age, but remained constant until old age, after an initial sharp increase.

(c) Possible explanation for contrasted patterns of reproductive senescence between two closely related species

Why are these two closely related species so different in the way breeding success and decision change with age? Two important differences exist between them. First, snow petrels are smaller than southern fulmars, and it is noticeable that the only other seabird species showing a similar pattern to that of the snow petrel is a small-sized storm petrel (Mauck et al. 2004). Although both species have similar life histories (high survival rates, low number of eggs laid, large amount of parental care, etc.), snow petrels are longer lived than fulmars and skip reproduction more frequently (Jenouvrier et al. 2005), leading them to have a longer generation time than fulmars. Jones et al. (2008) have recently shown that the magnitude of senescence is tightly linked with generation time, with slower species having later and weaker senescence. Note that although Jones et al. (2008) included the fulmar population analysed here in their comparative work, differences in reproductive measures considered and different analytical procedures preclude any comparison between the two studies. The between-species difference in reproductive senescence we report here could illustrate such a link between senescence and speed of the life-history cycle.

The other major difference between the two species is the migratory behaviour of the southern fulmar during winter, whereas the snow petrel is sedentary and remains closely associated with the pack ice during the whole year. Møller & De Lope (1999) found that the migratory performance of barn swallows, Hirundo rustica, decreased with age (delay in spring arrival on the breeding grounds), and Catry et al. (2006) have shown that reproductive senescence of another very long-lived seabird, the grey-headed albatross Diomedea chrysostoma, could be linked to reduced foraging performance at old age. Since the migratory behaviour of southern fulmars is closely associated with the search for food, a decline in migratory abilities also means a decline in foraging success. They might therefore be more strongly affected by ageing processes as compared with snow petrels.

Future studies should investigate these hypotheses to determine whether reproductive senescence is associated with a decrease in migratory ability, and whether the longest lived species show slower ageing pattern, together with possible causes for this, by comparing senescence patterns between more than two species.

Acknowledgments

The field study was approved by the ethics committee of the French Polar Institute.

We thank the wintering fieldworkers involved in the long-term monitoring of both species on Terre Adélie, Antarctica, and Dominique Besson for her help in data management. We also thank Christophe Bonenfant and Fitsum Abadi Gebreselassie for their useful comments, and Myles Menz for improving the English. We are grateful to Owen Jones, Dan Nussey, and an anonymous referee for constructive comments on a previous version of this paper. The long-term study was funded by IPEV, program 109 to Henri Weimerskirch, and supported by the program GICC2.

Appendix A.

Tables 6–9.

Supplementary Material

Additional tables

Tables 1 to 5

rspb20080925s20.doc (356KB, doc)

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Associated Data

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Supplementary Materials

Additional tables

Tables 1 to 5

rspb20080925s20.doc (356KB, doc)

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