Gasping Fish and Panting Squids: Oxygen, Temperature and the Growth of Water-Breathing Animals
By Daniel Pauly. 2010
218 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/bc834cca7797dfa47a78bdc99ee248540c1a3b3b
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Citations in the corpus
- Why polar gigantism and Palaeozoic gigantism are not equivalent: effects of oxygen and temperature on the body size of ectotherms (2013, background): “Lower metabolic maintenance costs in the cold relative to oxygen supply, as first proposed by von Bertalanffy (1960) could explain growth towards larger sizes, at least in aquatic ectotherms (von Bertalanffy 1960; Perrin 1995; Pauly 2010).”
- Projecting future changes in distributions of pelagic fish species of Northeast Pacific shelf seas (2015, unknown): “Here we assume for simplicity that a = 0.7, although empirical studies show that a generally varies from 0.50 to 0.95 among fish species (Pauly, 1981, 2010), with 2/3 corresponding to the special or standard VBGF. Metabolism is temperature dependent while aerobic scope is dependent on oxygen…”
- Climate-change induced tropicalisation of marine communities in Western Australia (2012, background): “However, it did not consider factors such as biogeochemistry of the seas (e.g. pH, oxygen content) and species interactions, which are important factors affecting species distributions (Guisan and Thuiller 2005; Pörtner and Farrell 2008; Pauly 2010).”
- Fast versus slow growing tuna species: age, growth, and implications for population dynamics and fisheries management (2017, background): “Therefore, the fish will eventually reach a size where the oxygen supply is able to meet only the routine metabolic oxygen demand, and this point will determine maximum body size (Pauly 2010).”
- Shrinking of fishes exacerbates impacts of global ocean changes on marine ecosystems (2013, background): “The growth parameter K (equation (2)) can be expressed as k(1−a); therefore log(W∞) and log(K ) should be negatively and linearly related, and log(K ) is negatively related to the inverse of temperature (1/T ; see Supplementary Fig.”