2003
DOI: 10.1016/s0165-7836(02)00136-4
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Using an age-structured model to simulate the recovery of the Australian pilchard (Sardinops sagax) population following epidemic mass mortality

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Cited by 13 publications
(14 citation statements)
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“…As noted earlier the value of maximizing short-term harvest and the final surviving population P 3 depends upon how long it takes for the population to recover, and hence for how long future harvests are reduced. Recruitment may occur relatively rapidly due to factors such as juvenile reserves or enhanced recruitment per individual adult (Murray and Gaughan [2003]) or increased individual growth (Tibbo and Graham [1963]) at low population densities. However, in other cases recovery of depleted populations may be slow (Hutchings [2000]).…”
Section: Resultsmentioning
confidence: 99%
“…As noted earlier the value of maximizing short-term harvest and the final surviving population P 3 depends upon how long it takes for the population to recover, and hence for how long future harvests are reduced. Recruitment may occur relatively rapidly due to factors such as juvenile reserves or enhanced recruitment per individual adult (Murray and Gaughan [2003]) or increased individual growth (Tibbo and Graham [1963]) at low population densities. However, in other cases recovery of depleted populations may be slow (Hutchings [2000]).…”
Section: Resultsmentioning
confidence: 99%
“…In spite of the lack of sensitivity of wave speed to this parameter, it may have varied by orders of magnitude, and so could have changed wave velocity between epidemics. A major reduction in lesion frequency in (Murray & Gaughan 2003) and so differences in population sizes did not play a significant role in the differences between epidemics.…”
Section: Wave Velocities' Parameter Sensitivitymentioning
confidence: 87%
“…non-linear transmission (Murray et al 2000). A model of the population's post-epidemic recovery has also been developed (Murray & Gaughan 2003). In other words, we do not seek to design an all inclusive model, but rather our models are designed to be appropriate to our various tasks and the available data.…”
Section: The Modelmentioning
confidence: 99%
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“…In the case of a short‐lived epidemic, host populations do not have time to respond to losses; however, host population dynamics will still control the recovery of populations following mass mortality. This situation has been modelled for an epidemic in the marine environment (an outbreak of pilchard herpes virus that caused mass mortality of marine Australian pilchards ( Sardinops sagax , Jenyns 1842) (Murray & Gaughan, 2003)), but there are no equivalent studies for freshwater ecosystems.…”
Section: Population Modelsmentioning
confidence: 99%