2 edition of mathematical treatment of certain movements of fish found in the catalog.
mathematical treatment of certain movements of fish
Keith William Smillie
1952 in [Toronto] .
Written in English
|Contributions||Toronto, Ont. University.|
|The Physical Object|
|Number of Pages||83|
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A model proposed in the literature for fish schools of relatively large size is studied for mathematical and qualitative properties. Existence, uniqueness and positivity of solutions are established and bifurcation properties relative to diffusion and alignment parameters are by: Cavitation is a phenomenon in which rapid changes of pressure in a liquid lead to the formation of small vapor-filled cavities in places where the pressure is relatively low.
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Part 1. Biological background, and analysis by and on the carangiform mode where oscillatory movements of only a fish’s posterior end(inc1uding the caudal fin) exhibit phase lag of posterior movements more accurate for the description of certain types of fish locomotion Cited by: Fish form schools of various sizes, according to species or environmental conditions, to attain several advantages, such as protection from predators or to improve efficiency in searching for prey.
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