ASHRAE 4738-2004 Proposed Tools and Capabilities for Proactive Multi-Building Load Management Part 2 - Aggregated Operation《为积极主动的多建设负荷管理的建议工具和能力 第2部分-汇总运作RP-1146》.pdf
《ASHRAE 4738-2004 Proposed Tools and Capabilities for Proactive Multi-Building Load Management Part 2 - Aggregated Operation《为积极主动的多建设负荷管理的建议工具和能力 第2部分-汇总运作RP-1146》.pdf》由会员分享,可在线阅读,更多相关《ASHRAE 4738-2004 Proposed Tools and Capabilities for Proactive Multi-Building Load Management Part 2 - Aggregated Operation《为积极主动的多建设负荷管理的建议工具和能力 第2部分-汇总运作RP-1146》.pdf(14页珍藏版)》请在麦多课文档分享上搜索。
1、4738 (RP-1146) Proposed Tools and Capabilities for Proactive Multi-Building Load Management: Part 2-Aggregated Operation Leslie K. Norford, Ph.D. Member ASHRAE ABSTRACT ASHRAE Research Project 1146, “Building Operation and Dynamics Within an Aggregated Load,” was meant to (a) identzfi situations und
2、er which aggregating individual build- ing loads is attractive for managing total, multi-building loads and (b) identi to simultaneously forecast the - Les Norford is an affiliate of Tabors Caramanis and Associates and professor of Building Technology in the Department of Architecture, MIT, Cambridg
3、e, Mass. Agami Reddy is an associate professor in the Civil and Architectural Engineering Department, Drexel University, Phila- delphia, Fenn. 02004 ASHRAE. c 457 Tod I: Customer Pre- screening Tool9: Tool 1 O: Interaction with Monitoring and to estimate the impact of measures that have the potentia
4、l to reduce the controllable loads. The term “building load” focuses on electrical loads in this study, but thermal loads directly impact electrical loads and influence thermal comfort, which constrains load reduc- tions. A detailed literature review of building load models was compiled by Reddy et
5、al. (1998a). Load-forecasting methods can be classified as follows: 1. Semi-empirical. The aggregator has an empirical estimate of demand increase, for example a kWJC metric for each building and day type. Whether such rules of thumb allow end-use to be predicted with the required degree of accu- ra
6、cy is uncertain. 2. Statistical/adaptive models fim historic data. If measured demand data are available for a year, which is usually not the case for end-use loads, one could develop statistical models for different types of days. Studies in the past (Fels 1986; Kissock et al. 1998; Katipamula et a
7、l. 1998) indicated that the outdoor dry-bulb temperature is the most important regressor variable, at monthly and even at daily time scales. Classical linear functions are not appropriate for describing energy use in many buildings because of the presence of functional discontinuities, called “chang
8、e points.” These change-points are caused by HVAC operating and control algorithms and schedules, including economizer cycles (Reddy et al. 1998b). 3. Simulation-based. The building simulation approach adopts an engineering simulation model and “tunes” the inputs of the program so that simulated out
9、put and measured values of building energy use match closely. A simulation program thus calibrated could then serve as a more reliable means of predicting the energy use of the building when operated under different climatic or different pre-specified operating conditions. One can distinguish betwee
10、n two different types of engineering simulation models: “detailed,” general-purpose, fixed-schematic models such as DOE-2 (Norford et al. 1989; Bronson et al. 1992; Bou-Saada 1994), and BLAST (Manke et al. 1996) or “simplified,” fixed-schematic HVAC system models based on the air-side models develop
11、ed by ASHRAE TC 4.7 (Knebel 1983) and adopted in slightly different forms by many workers (Katipamula and Claridge 1993; Liu and Claridge 1995). Both the detailed and the simplified cali- brated model approaches have yet to reach a stage of matu- rity in methodology development where they can be use
12、d routinely and with confidence by people other than skilled analysts. Whole-Building Thermal and Electrical Load Models Few papers describe on-line models for building thermal loads. MacArthur et ai. (1 989) presented results for a recursive time series model. Kawashima et al. (1995) evaluated auto
13、re- gressive integrated moving average (ARIMA), exponentially weighted moving average (EWMA), ordinary regression, and artificial neural network (ANN) models and found ANN to be the most accurate. Henze et al. (1997) considered various mathematical forms to predict thermal loads and assess their imp
14、act on the performance of a controller for thermal storage systems. Their load models included an unbiased random walk, a bin predictor model, a harmonic predictor model, and an autoregressive network predictor model. Katipamula and Brambley (2003) switched from a neural net to a set of time series,
15、 binned by temperature, to predict whole-building load as part of a diagnostics tool. Daryanian et al. (1994) developed a two-step online procedure for forecasting the day-ahead hourly cooling load. First, the total load for the next day was estimated on the basis of the forecasted average outdoor t
16、emperature, the total load for the previous day, and the day type (weekday or weekend). Second, the total load was distrib- uted among the 24 hours on the basis of historical load-distri- bution percentages. Regression analyses showed that outdoor temperature accounted for about 80% of the variation
17、 in load and that the use of three independent variables (temperature, previous load, and day type) produced a correlation coefficient (R2) of 0.95. Forty days of data were used to establish the hourly load shapes. Electric utilities monitor the whole building loads of most of their larger customers
18、 at 15-minute or 30-minute intervals. It would be advantageous for proactive load aggregators to make use of this rich source of information. Akbari (1995) showed that such data could be used to understand customer 458 ASHRAE Transactions: Research patterns as well as separate the effects of weather
19、-dependent and weather-independent effects, both on an individual customer as well as customer-class basis. Forrester and Wepfer (1 984) used multiple linear regression to develop a load prediction algorithm for the whole-building electricity use of a large commercial building. The algorithm allowed
20、 summer energy and peak use to be predicted up to four hours in advance with an accuracy of2.5%. Seem and Braun (1991) reviewed deterministic (including polynomial, exponential, and sinusoidal functions) and stochastic (including autore- gressive and autoregressive moving average) time-series models
21、. They described a Cerebellar Model Articulation Controller (CMAC) to forecast electricity demand, relying on the EWMA method to update a lookup table to map system inputs and outputs. They noted that stochastic time series methods could be used to model the difference between a time series and a de
22、terministic model forthat time series. They then combined a deterministic and a stochastic model and adap- tively determined the three autoregression parameters used in the stochastic model. Electricity data gathered from a grocery store and a restaurant were used to demonstrate the accuracy and rob
23、ustness of the algorithm. Efforts have been made to estimate end-use loads from whole-building measurements: 1. Econometric modeling (Usoro and Schick 1986). The objective was to develop and demonstrate new methods for estimating load shapes for residential end uses by disaggre- gating metered whole
24、-house data. Hourly data for a year were obtained from 125 utility customers. At the first of two analysis levels, 60-70 parameters characterizing daily, weekly, seasonal, and weather-sensitive patterns of the load were extracted. At the second level, cross-sectional regres- sions measured the influ
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