The Scaling of Animal
Space Use
By Walter Jetz, Chris
Carbone, Jenny Fulford, and James Brown
Blog by Tanner
Hawkins
Energetics and metabolism have a lot of explanatory power in
ecology at the individual and population level. It explains body and population
size very neatly, from an empirical and theoretical standpoint. However, it’s
not entirely sure whether energetics can explain other population traits, or if
interspecific interaction muddle these effects. The impetus behind Jetz et al.
writing this paper is if home range can be well described as a function of
metabolic rate.
The short version is… not really. While phenomena such as
population density generally agrees with the metabolic theory put forth by West
et al. and Damuth’s description of population dynamics as a function of energy,
they don’t explain home range as well. The key reason why is defensibility. As
body and population size reach a certain point, the amount of resources needed
to maintain it requires such a large amount of resources, that a population has
to be mobile to get enough resources, and once a population becomes mobile, it
makes having exclusive resources that much harder to defend from neighboring
populations. This can be shown empirically, as the home range and metabolism
become less correlated as body size increases.
While I understand that there’s a pragmatic reason why, it’s
interesting that in these mechanism papers they test whether the final model is
true, but never the intermediate steps. The authors may have gotten the end
result correctly, but for the wrong reasons, and we may never know for sure. Is
there an alternative mechanism that others have put forward to explain this
data?
In the foreword, it is stated that in large mammals, nearly 90% of available resources is lost to neighbors. Did they determine that percentage based off their research?
ReplyDeleteQuestions -
ReplyDeleteFigure 1(d) - what are we looking at?
Also, might be a silly one and been thinking about this a little for other papers as well but they say they took a physics formula for collision at one point - how do they determine what formula to apply when looking at these relationships and decide which one 'fits' their needs and explains the relationship best?