Abstract

a b s t r a c t Model uncertainty is a significant challenge to more widespread use of model predictive controllers (MPC) for optimizing building energy consumption. This paper presents two methodologies to handle model uncertainty for building MPC. First, we propose a modeling framework for online estimation of states and unknown parameters leading to a parameter-adaptive building (PAB) model. Second, we propose a robust model predictive control (RMPC) formulation to make a building controller robust to model uncertainties. The results from these two approaches are compared with those from a nominal MPC and a common building rule based control (RBC). The results are then used to develop a methodology for selecting a controller type (i.e. RMPC, MPC, or RBC) as a function of building model uncertainty. RMPC is found to be the superior controller for the cases with an intermediate level of model uncertainty (30-67%), while the nominal MPC is preferred for the cases with a low level of model uncertainty (0-30%). Further, a common RBC outperforms MPC or RMPC if the model uncertainty goes beyond a certain threshold (e.g. 67%). © 2014 The Authors. Published by Elsevier B.V. This is an open access article under the CC BY license

Highlights

  • Reducing the energy consumption of buildings by designing smart controllers for operating the HVAC system in a more efficient way is critically important to address energy and environmental concerns [1]

  • Model uncertainty is an unavoidable challenge for modeling and model-based control of a building HVAC system

  • We characterized the impact of model uncertainty on model predictive controllers (MPC) controllers and presented two approaches to minimize model uncertainty for building controls

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Summary

Introduction

The designed control improves the limit cycle behavior and decreases indoor temperature variation These control techniques rely heavily on a perfect (or almost perfect) mathematical model of the building and a perfect estimation of the unmodeled dynamics of the system [3] to achieve considerable energy saving. Unmodeled dynamics of a building [3] is function of (1) external factors: ambient weather conditions such as radiative heat flux into the walls and windows, and cloudiness of the sky, and (2) internal factors: such as occupancy level, internal heat generation from lighting, and computers These quantities are highly time-varying and the dynamics of the building and, parameters of the mathematical model need to constantly adapt to this change over time.

Test-bed and historical data
Mathematical modeling
Heat transfer
Disturbance
State-parameter estimation
CwRw x4
Estimation algorithm
Controller design
Model uncertainty
ASHRAE requirements for building climate control
Performance indices
Control results
Findings
Summary and conclusion
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