2018
DOI: 10.3390/ijerph15040649
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Robust Economic Control Decision Method of Uncertain System on Urban Domestic Water Supply

Abstract: As China quickly urbanizes, urban domestic water generally presents the circumstances of both rising tendency and seasonal cycle fluctuation. A robust economic control decision method for dynamic uncertain systems is proposed in this paper. It is developed based on the internal model principle and pole allocation method, and it is applied to an urban domestic water supply system with rising tendency and seasonal cycle fluctuation. To achieve this goal, first a multiplicative model is used to describe the urban… Show more

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Cited by 7 publications
(12 citation statements)
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“…change significantly, if we continue to use Equation (19) for the control decisions, this may lead to a situation in which some cities are unable to achieve their control goal of asymptotical stability. When such a situation occurs in the simulation results, for the system with changed parameters, we should use Equation (16) to resolve the m + 1 linear matrix inequalities for V and W, and try to find a new feasible solution for V and W.…”
Section: Robustness Of the Control Decision Methodsmentioning
confidence: 99%
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“…change significantly, if we continue to use Equation (19) for the control decisions, this may lead to a situation in which some cities are unable to achieve their control goal of asymptotical stability. When such a situation occurs in the simulation results, for the system with changed parameters, we should use Equation (16) to resolve the m + 1 linear matrix inequalities for V and W, and try to find a new feasible solution for V and W.…”
Section: Robustness Of the Control Decision Methodsmentioning
confidence: 99%
“…In the supply theory of economics, fixed capital and labor are important production factors (Romer [31]), which play an equally important role in the urban water industry (Spulber and Sabbaghi [32]). Let the urban water supply function be S(t), which can be expressed as (Li and Ma et al [16])…”
Section: Control Decision Model For the Inputs Of Multiple Urban Domementioning
confidence: 99%
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“…It is easy to verify that the solution of Equation (13) corresponds to that of Equation (12), and that y = 0 corresponds to x = x * , which is an equilibrium point of Equation (13). Therefore, if we want to study the behavior of Equation (12) near the equilibrium point x * , we study precisely the behavior of Equation (13) in the neighborhood of the origin [23].…”
Section: Control Design Of the Input Of Production Factors For Urban mentioning
confidence: 99%
“…In this case, since Equations (12) and (13) have a one-to-one correspondence relationship, we can take the value of the control input variable of Equation 21as…”
mentioning
confidence: 99%