Air quality short-term control in an industrial region under adverse weather conditions

被引:0
作者
Yuri Skiba
David Parra-Guevara
机构
[1] National Autonomous University of Mexico,Center for Atmospheric Sciences
[2] Circuito Exterior,undefined
[3] Ciudad Universitaria,undefined
来源
Control Theory and Technology | 2020年 / 18卷
关键词
Dispersion model; adjoint model; adjoint estimates; optimal control; source detection;
D O I
暂无
中图分类号
学科分类号
摘要
A new short-term optimal control of air quality in an industrial region during atmospheric inversions is proposed. Its goal is to prevent violation of health standard of air quality in a few monitored zones. The control establishes restrictions on the emission rates of industrial sources and includes the identification of the industrial sources violating (exceeding) the emission rates set by the control. Both control and identification are based on using solutions to an adjoint dispersion model. Conditions that show the convergence of the emission rates, prescribed by the control, to the original emission rates of the industrial sources are given (Theorems 4 and 5). These results ensure that the new emission rates of industrial sources (established by the control) will be as close as possible to the original emission rates throughout the entire period of application of the control. This creates the minimum possible restrictions on the functioning of industrial enterprises. The highlight of the new control is the possibility of selecting special weights for each pollution source in the goal function that is minimized. These weights are mainly aimed at reducing the intensity of emissions of the main sources of pollution. An example demonstrates the ability of the new method. A similar approach can also be used to develop methods for cleaning water zones polluted by oil (the problem of bioremediation), and to prevent excessive pollution of urban areas with automobile emissions.
引用
收藏
页码:257 / 268
页数:11
相关论文
共 15 条
[1]  
Marchuk G I(1976)Numerical calculation of the conjugate problem for a model of the thermal interaction of the atmosphere with the oceans and continents Izvestiya Atmospheric and Oceanic Physics 12 279-284
[2]  
Skiba Y N(2000)Industrial pollution transport — Part I: Formulation of the problem and air pollution estimates Environmental Modeling & Assessment 5 169-175
[3]  
Skiba Y N(2012)Mathematical modeling and numerical algorithms for simulation of oil pollution Environmental Modeling & Assessment 17 275-288
[4]  
Parra-Guevara D(2007)A variational model for the remediation of aquatic systems polluted by biofilms International Journal of Applied Mathematics 20 1005-1026
[5]  
Dang Q A(2003)On the estimation of impact of vehicular emissions Ecological Modelling 166 169-184
[6]  
Ehrhardt M(2006)On optimal solution of an inverse air pollution problem: theory and numerical approach Mathematical and Computer Modelling 43 766-778
[7]  
Tran G L(1993)Balanced and absolutely stable implicit schemes for the main and adjoint pollutant transport equations in limited area Revista Internacional de Contaminación Ambiental 9 39-51
[8]  
Parra-Guevara D(2003)On a method of detecting the industrial plants which violate prescribed emission rates Ecological Modelling 159 125-132
[9]  
Skiba Y N(undefined)undefined undefined undefined undefined-undefined
[10]  
Skiba Y N(undefined)undefined undefined undefined undefined-undefined