SMART: A Stochastic Multiscale Model for the Analysis of Energy Resources, Technology, and Policy

被引:73
作者
Powell, Warren B. [1 ]
George, Abraham [1 ]
Simao, Hugo [1 ]
Scott, Warren [1 ]
Lamont, Alan [2 ]
Stewart, Jeffrey [2 ]
机构
[1] Princeton Univ, Dept Operat Res & Financial Engn, Princeton, NJ 08544 USA
[2] Lawrence Livermore Natl Lab, Sci & Technol Directorate, Livermore, CA 94550 USA
关键词
artificial intelligence; simulation; statistical analysis; analysis of algorithms; queues; DYNAMIC-PROGRAMMING ALGORITHM; FLEET MANAGEMENT; LINEAR-PROGRAMS; WIND POWER; OPTIMIZATION; DECOMPOSITION; STORAGE; SYSTEM; GENERATION; APPROXIMATIONS;
D O I
10.1287/ijoc.1110.0470
中图分类号
TP39 [计算机的应用];
学科分类号
080201 [机械制造及其自动化];
摘要
We address the problem of modeling energy resource allocation, including dispatch, storage, and the long-term investments in new technologies, capturing different sources of uncertainty such as energy from wind, demands, prices, and rainfall. We also wish to model long-term investment decisions in the presence of uncertainty. Accurately modeling the value of all investments, such as wind turbines and solar panels, requires handling fine-grained temporal variability and uncertainty in wind and solar in the presence of storage. We propose a modeling and algorithmic strategy based on the framework of approximate dynamic programming (ADP) that can model these problems at hourly time increments over an entire year or several decades. We demonstrate the methodology using both spatially aggregate and disaggregate representations of energy supply and demand. This paper describes the initial proof of concept experiments for an ADP-based model called SMART; we describe the modeling and algorithmic strategy and provide comparisons against a deterministic benchmark as well as initial experiments on stochastic data sets.
引用
收藏
页码:665 / 682
页数:18
相关论文
共 59 条
[1]
[Anonymous], 1996, Local polynomial modelling and its applications
[2]
[Anonymous], 2007, Pac. J. Optim., DOI DOI 10.18452/2928
[3]
[Anonymous], [No title captured]
[4]
[Anonymous], 1997, Introduction to stochastic programming
[5]
[Anonymous], 1996, Neuro-dynamic programming
[6]
[Anonymous], 2007, Approximate Dynamic Programming: Solving the Curses of Dimensionality (Wiley Series in Probability and Statistics)
[7]
[Anonymous], THESIS VTT TECHNICAL
[8]
An aggregate stochastic dynamic programming model of multireservoir systems [J].
Archibald, TW ;
McKinnon, KIM ;
Thomas, LC .
WATER RESOURCES RESEARCH, 1997, 33 (02) :333-340
[9]
Optimization of pumped storage capacity in an isolated power system with large renewable penetration [J].
Brown, Paul D. ;
Pecas Lopes, J. A. ;
Matos, Manuel A. .
IEEE TRANSACTIONS ON POWER SYSTEMS, 2008, 23 (02) :523-531
[10]
Optimal hydrogen storage sizing for wind power plants in day ahead electricity market [J].
Brunetto, C. ;
Tina, G. .
IET RENEWABLE POWER GENERATION, 2007, 1 (04) :220-226