印度西孟加拉邦沿岸大黄鱼 Chrysochir aurea (Richardson, 1846) 的种群年龄结构和种群评估

Susmita Jana, Nagesh T. Srinivasan, Dibakar Bhakta, Canciyal Johnson
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引用次数: 0

摘要

评估了印度西孟加拉邦海岸 Chrysochir aurea 种群的年龄结构、生长、死亡率和开发状况。在 2021 年 9 月至 2022 年 9 月期间,从商业拖网渔船上采集了 618 个样本,总长度从 124 毫米到 417 毫米不等。使用 FiSAT II 工具分析了长度-频率分布。生长参数渐近长度(L∞)、分解系数(K)和初始条件因子(t0)分别被确定为435.23毫米、0.26年-1和-0.309年。总死亡率(Z)、自然死亡率(M)和捕捞死亡率(F)分别为 1.09、0.35 和 0.74 yr-1。全年出现一致的增殖趋势,两个高峰分别出现在 2 月至 5 月和 7 月至 11 月,首次捕获长度(LC)为 177.95 毫米。计算得出的当前开发水平(Enow)和最大开发水平(Emax)分别为 0.68 和 0.60,表明沿岸种群开发过度。预计当前捕捞水平(f = 1.0)下的产量为 160.826 吨,最大捕捞水平(f = 0.9)下的产量为 164.866 吨。为了在未来实现可持续渔业,建议减少捕捞量。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Population Age Structure and Stock Assessment of Reeve’s Croaker Chrysochir aurea (Richardson, 1846) Along West Bengal Coast of India

Population Age Structure and Stock Assessment of Reeve’s Croaker Chrysochir aurea (Richardson, 1846) Along West Bengal Coast of India

The age structure, growth, mortality, and exploitation status of the Chrysochir aurea stock in West Bengal coast, India, were assessed. A sample of 618 specimens with total lengths ranging from 124 to 417 mm were collected from commercial trawlers between September 2021 and September 2022. The length-frequency distribution was analysed using the FiSAT II tool. The growth parameters asymptotic length (L), catabolic coefficient (K), and initial condition factor (t0) were determined to be 435.23 mm, 0.26 yr-1, and -0.309 years, respectively. The total (Z), natural (M), and fishing (F) mortality rates were estimated at 1.09, 0.35, and 0.74 yr-1, respectively. A consistent recruitment trend was seen throughout the year, with two peaks, one from February to May and the other from July to November, with a length at first capture (LC) of 177.95 mm. The current exploitation level (Enow) and maximum exploitation level (Emax) were calculated at 0.68 and 0.60 indicating overexploitation of the stock along the coast. The yield was projected to be 160.826 t at the current fishing level (f = 1.0) and 164.866 t at the maximum fishing level (f = 0.9). To create a sustainable fishery in the future, a reduction in fishing effort is suggested.

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