2012
DOI: 10.1016/j.enbuild.2012.08.007
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Building hourly thermal load prediction using an indexed ARX model

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Cited by 169 publications
(82 citation statements)
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“…Examples of these methods are the parametric methods (statistical), nonparametric methods (artificial intelligence), and hybrid methods (two or more methods combined). Parametric methods encompass time-series techniques, autoregressive moving average, linear regression, and the general exponential method [4,5]. Though these models give a reasonably accurate forecast result, they possess major drawbacks such as needing complex computational effort and responding improperly to the nonlinear behaviors of a load demand and other weather-related factors [6].…”
Section: Department Of Electrical and Electronics Engineering Univermentioning
confidence: 99%
“…Examples of these methods are the parametric methods (statistical), nonparametric methods (artificial intelligence), and hybrid methods (two or more methods combined). Parametric methods encompass time-series techniques, autoregressive moving average, linear regression, and the general exponential method [4,5]. Though these models give a reasonably accurate forecast result, they possess major drawbacks such as needing complex computational effort and responding improperly to the nonlinear behaviors of a load demand and other weather-related factors [6].…”
Section: Department Of Electrical and Electronics Engineering Univermentioning
confidence: 99%
“…Wood et al [1] and Michopoulos et al [32] determine the thermal load using the Energy Plus software (U.S. Department of Energy) [33] for their investigation of the energy, environmental and financial benefits of housing space heating with biomass. Other authors develop load prediction methods based on regression analysis [34] or autoregressive with exogenous time and temperature indexed model [35]. Powell et al [36] find nonlinear autoregressive models with exogenous inputs as the best methodology between several ones based on artificial neural networks.…”
Section: Introductionmentioning
confidence: 99%
“…The objective function (Eq. (14a)) is quadratic and all constraints are linear, therefore the problem (14) can be solved as a strictly convex quadratic program (QP). Such problems can be efficiently solved even for larger values of the prediction horizon, hence exploiting the full potential of the predictive control.…”
Section: Controllers Tuningmentioning
confidence: 99%
“…In the problem formulation (14), each input and each state is considered as an optimization variable. However, the computation cost to solve a linear-quadratic control problem is O N 3 (n x + n u ) 3 , with N the control horizon, n x the number of states and n u the number of inputs [37].…”
Section: State Condensingmentioning
confidence: 99%
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