Stochastic Model Predictive Control of Combined Sewer Overflows in Sanitation Networks

Knudsen, Casper Houtved ; Hodzic, Adis

4. term

Control and Automation, Master

2021

2021-06-03

126 pages

Sanitation networks are vital infrastructure in modern society. They are used for transporting wastewater and rainwater from cities to treatment facilities, where wastewater is treated before being released into the environment. Most countries still use combined sanitation networks where wastewater and rainwater are transported in a single pipe. This leaves the combined sanitation network prone to overflow in the event of heavy rainfall. A solution to minimizing the overflow is Real Time Control (RTC). A popular state-of-the-art RTC method used to anticipate and minimize overflows is standard Model Predictive Control (MPC). However, the standard formulation of the MPC does face challenges when dealing with the uncertainty caused by the inflow disturbances, i.e., the weather forecasts. In order to better handle the uncertainties, we propose an extended model predictive framework called Chance-Constrained MPC (CC-MPC). First, the nominal multi-objective MPC is formulated to deal with the challenges in the sanitation network. Then, the framework is extended to our stochastic MPC formulation. Two controllers are compared in a laboratory emulation of the network subsystem that we call the Two Tank Topology. Gravity pipe elements determine the primary dynamics that define the transport of wastewater through a network. Both controller frameworks require a model that can capture gravity pipe dynamics in order to predict overflow. Therefore, we developed a linear Diffusion Wave model based on the discretized Saint-Venant partial differential equations. The model is validated through a data-driven parameter estimation framework. Identification is conducted in a real network simulation and in the real-life experimental setup created in AAU Smart Water Lab.

CC-MPC ; MPC ; SMPC ; sanitation networks ; sanitation ; sewer ; urban drainage networks ; sewer networks ; RTC ; chance costraints ; saint venant equations ; saint venant ; diffusion wave ; partial differential equation ; pde ; parameter estimation ; grey-box parameter identification ; data-driven parameter identification ; AAU Smart Water Lab ; Water Lab

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