一个简单的年龄和生长依赖于拖网的顺序选择函数-一个附加模块的Eco²-模型。

E. Bethke
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引用次数: 1

摘要

传统上,拖网的选择性特性被认为是鱼的长度的函数。这节省了海上选择性试验的时间,并能够快速计算拖网的选择性特性。乏味的年龄读物是没有必要的。如果我们假设鱼类的富尔顿条件因子是恒定的,那么所考虑的物种的基于长度的选择性属性是由长度选择因子、范围选择因子和网孔开口参数描述的使用拖网的独有特征。基于长度的选择性函数与鱼类的生长速率无关。然而,当涉及到利用模型时,这是一个缺点。基于长度的结果不能立即用于管理模型。同样重要的是要知道生长速率何时发生变化,例如,通过改变饲料供应。丰年生长迅速的鱼类比饥饿时期生长缓慢的鱼类更早进入渔业。需要一个描述拖网的选择性随时间变化的方程。这可以很容易地通过插入鱼的长度作为一个时间相关的函数来实现。然而,在股票方程的推导中,年龄相关的选择性函数是难以处理的。它们夸大了结果并阻止了部分封闭的分析解。这里的目标不是令人兴奋的新的生物学知识,而是一个新的简单的数学函数,它以足够的精度描述拖网的保留概率,同时允许以简单的方式进行顺序计算。手稿末尾的一个例子以示范的方式说明了过度捕捞(食物丰富-不断增长)和未充分利用的鱼类(食物有限-增长率低)如何对引起不同营养需求的补充变化作出反应。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Simple Age- and Growth-Dependent Sequential Selectivity Function for Trawls - An Additional Module for the Eco²-Model.
The selectivity properties of trawls are traditionally given as a function of fish length. This saves time during selectivity trials at sea and enables rapid calculation of the selectivity properties of the trawls. The tedious age readings are not necessary. If we assume a constant Fulton’s condition factor of fish then the length-based selectivity properties for the specie under consideration are an exclusive characteristic of the used trawl described by the parameters length-selection factor, range-selection factor and mesh opening. The length-based selectivity function is independent of the growth rates of fish. This, however, is a disadvantage when it comes to exploitation models. The length based results can not immediately be used in management models. It is important also to know when growth rates change, for example, by changing forage availability. Fast-growing fish in good years is accessible earlier to fishery than slow-growing fish in starvation periods. An equation describing the selectivity properties of trawls as a function of time is needed. This can easily be accomplished by inserting the fish length as a time-dependent function. However, age-dependent selectivity functions are difficult to handle within the derivation of stock equations. They inflate the results and prevent partly closed analytical solutions. The goal here is not exciting new biological knowledge, but a new simple mathematical function which describes the retention probability of trawls with sufficient accuracy while allowing sequential calculations in a simple manner. An example illustrates at the end of the manuscript in an exemplary fashion how an overfished (food in abundance – constant growth) and an underutilized fish stock (limited food – low growth rate) responds on changes in recruitment which causes variable nutritional requirements.
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