1977
DOI: 10.1139/f77-151
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Growth Model for Alaska King Crab (Paralithodes camtschatica)

Abstract: A stochastic growth model is presented to represent the growth in carapace length of the Alaska king crab (Paralithodes camtschatica Tilesius). Two submodels are combined to yield the growth model: (1) growth increment as a function of premolt length and molting history and (2) a probabilistic model of frequency of molting by age, premolt length, and molting history. The results of a computer simulation of the growth model are presented. Frequency of ages at various lengths and frequency of lengths at each age… Show more

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Cited by 44 publications
(42 citation statements)
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“…In two dives in the evening (around 8:00 PM) in the inner zone, a large number (estimated to be at least several thousands) of juvenile red king crabs were observed in pods. These crabs were approximately 50 to 70 mm in carapace length, and may be three to four years of age (McCaughran and Powell, 1977). They physically contacted each other, and were stacked up to several layers deep.…”
Section: Direct Observations Of Red King Crabs and Tanner Crabsmentioning
confidence: 99%
“…In two dives in the evening (around 8:00 PM) in the inner zone, a large number (estimated to be at least several thousands) of juvenile red king crabs were observed in pods. These crabs were approximately 50 to 70 mm in carapace length, and may be three to four years of age (McCaughran and Powell, 1977). They physically contacted each other, and were stacked up to several layers deep.…”
Section: Direct Observations Of Red King Crabs and Tanner Crabsmentioning
confidence: 99%
“…GROWTH McCaughran & Powell (1977) and Mauchline (1977) summarised the problems of applying classical fishery growth functions to crustacean growth, and suggested alternative strategies. From these studies it is clear that the frequency of moulting and the magnitude of the growth increment at each moult must be included, but there has been no comparative study of the results of applying classical fisheries growth functions versus empirical growth functions based on moult frequencies and increments to yield models.…”
Section: Dynamic Pool Models Backgroundmentioning
confidence: 99%
“…Since the exoskeleton of a crab does not grow continuously, but increases in size only at molt, previous studies used the change in carapace size as a growth index (McCaughran and Powell, 1977). Weight changes are rarely con-sidered as a growth index.…”
mentioning
confidence: 99%