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1)  optimum chemicals-feeding quantity
最优投药量
1.
onsidering the overall situation of the water producing system, a mathematical model of the optimum chemicals-feeding quantity and its solution for water treatment plants have been put forward.
从产水系统的全局考虑,提出净水厂混凝剂最优投药量的数学模型、求解方法,并编制了相应软件。
2)  opti-maldosage
最佳投药量
1.
Thepollutantcomponentandtheinteractionbetweenoilandsuspendedsolidshavean effecton theopti-maldosage.
结果表明,JSB-2絮凝剂是一种较适宜的药剂,最佳投药量随水质变化而变化,污染物质成分的变化及悬浮固体污染物与油类污染物之间的交互作用对最佳投药量有影响。
3)  optimal total effort
最优投入总量
1.
Connecting with the present situation for renewable resources management, in this paper, we mainly study various complicated relations in optimal resources exploitation,discuss the effect of taxes and allocated transferable quotas on optimal resource populations, optimal total effort and individual effort, as well as t.
针对目前可再生资源的管理现状,研究了最优资源开发活动中出现的各种复杂关系,讨论了税收与配额转移对最优资源密度、最优投入总量、最优个体投入以及最优开发商数目的影响。
4)  the best dosage
最佳药剂投加量
5)  optimization dosing
优化投药
1.
It discusses the feasibility and advantages of the automatic optimization dosing system,which regards the original water flow as the feedforward and the SCD as the feedback.
通过对包钢给水厂澄清水处理系统的自动控制原理分析,论述了以原水流量为前馈、以SCD为反馈的自动优化投药系统的可行性和优越性。
6)  optimum ad dition
最优投加
补充资料:黎卡提方程(见线性二次型量优控制)


黎卡提方程(见线性二次型量优控制)
Riccati equation

L袱以}tongcheng黎卡提方程(Rieeati equation)次型最优控制。见线性二
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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