水質(zhì)污染處理數(shù)學模型

水質(zhì)污染處理數(shù)學模型

摘 要

隨著市場經(jīng)濟和現(xiàn)代工業(yè)的飛速發(fā)展，人類面臨了直接危害人類生存的新問題――環(huán)境污染。為了治理污染，提出治理污染的新方案，必須建立合理的數(shù)學模型來解決現(xiàn)實問題。
   這是1個關(guān)于湖泊、河流水質(zhì)污染處理的數(shù)學模型，通過模型的建立與問題解決，能夠較準確地分析并解決實際生活中的水質(zhì)污染問題。如何合理地解決湖泊、河流污染問題是1個非常切合實際的問題，本問題是目前1個熱門的研究課題。把此模型看成是1個單流入、單流出的系統(tǒng)，流入、流出的水流速度相同。利用質(zhì)量守恒定律可列出關(guān)于濃度變化的微分方程，通過求解此微分方程可得到模型所要求的某1時刻污染物的濃度。本模型較好地解決了湖水污染處理問題，具有1定的經(jīng)濟效用和價值，能比較恰當?shù)亟鉀Q實際問題。
    通過對問題的分析，得出湖水污染濃度的變化的結(jié)果。在模型建設(shè)中采用了比較理想的求解方法，在實際中還是比較有指導意義的。

關(guān)鍵詞  微分方程；質(zhì)量守恒定律；污染濃度

Abstract

Along with the market economy and the present industry rapid development, the new question of the humanity facing - environmental pollution has directly harmed the human survival. In order to control the pollution and propose a new plan, we have to establish the reasonable model to solve the realistic problem.
   This is a mathematical model about processing water pollution of the lake and the rivers. Through the establishment of the mathematical model and the solution of the question, we can accurately analyze and solve the question of water pollution in practical life. This question is an extremely realistic question, how to reasonably solve the question of contamination about the lake and the rivers is a lively researched topic today. We regard as this model as the system with a sole entrance and a sole exportation. And the velocity of the inflow and the outflow are same. Using the law of conservation about the changing density we can list a differential equation, through solving this differential equation we can obtain a certain time pollutant density which the model requests . This model has solved the problem well, and it has certain economic utility and value. The model can quite appropriately solve the actual problem.
   Through the analysis of the question, we can obtain the result of changing concentration of the contaminant. We have used the quite ideal solution method in the construction of model, and the model has a certain guiding sense in practice.

Key words  Differential equation; Law of conservation of mass; Concentration of contaminant

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