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Science
21 February 2025

New Clustering Fractional-Order Model Enhances Load Forecasting Accuracy

The C-FGM model utilizes weather data for precise short-term electricity load predictions.

A new clustering fractional-order grey model (C-FGM) has emerged as a powerful tool for short-term electrical load forecasting, boasting remarkable accuracy improvements over existing techniques.

Accurate short-term forecasting of electrical loads is increasingly becoming imperative for energy demand management, particularly as power consumption data are often non-stationary and complex. Researchers behind this innovative C-FGM model propose utilizing fractional-order partial differential equations, which have shown promise in capturing the dynamics of power consumption behavior.

The study, which analyzed two significant datasets from the Australian Energy Market Operator and the Global Energy Forecasting Competition, found the C-FGM model could account for fluctuations influenced by factors like temperature. By integrating weather patterns and fractional-order calculus, the model achieved Mean Absolute Percentage Errors (MAPE) ranging from 1.97% to 4.67%, outperforming traditional forecasting models such as Long Short-Term Memory (LSTM) networks and Transformer models.

Previous models, including statistical, deep learning, and hybrid approaches, have struggled to address the inherent nonlinearity and the influence of environmental conditions on energy demand. The C-FGM approach introduces clustering of historical load data according to accumulated temperature statistics, allowing for greater reliability and accuracy compared to its predecessors.

Authors of the article state, "Despite different power consumption patterns, C-FGM is able to provide reliable and stable predictions based on linearly preset fractional order coefficient α." This adaptability is significant for utility managers who rely on accurate load forecasting for operational planning.

The model's reliability stems from its ability to recognize persistent patterns from historical data points, enabling it to forecast future loads more adeptly. It utilizes fractional-order differential equations to map complex relationships between power consumption and temperature influences, facilitating more refined predictions.

Simulation results demonstrate the C-FGM's efficacy, where it consistently produced forecasts with lower errors—between 130 to 380 kWh for the benchmark datasets—supporting its adoption as a practical tool for real-time forecasting purposes. The comparison against LSTM and Transformer showed C-FGM delivering substantially more stable predictive outputs, challenging the notion of deep learning models being universally superior.

These advancements indicate not only the C-FGM model's capacity for immediate application but also its potential for integration within broader energy demand management systems. Its innovative approach to data clustering allows it to operate effectively even with limited historical records.

While promising, the current C-FGM model does have limitations, such as the necessity for time series data shorter than 96 data points, posing challenges for scenarios requiring larger datasets. Nonetheless, the researchers are optimistic about its iterative application with subsequent updates aimed at enhancing its functionalities.

Concluding, this research not only redefines expectations for electrical load forecasting accuracy but opens avenues for future explorations incorporating multi-dimensional datasets. The potential to refine forecasting practices using the C-FGM model suggests exciting developments on the horizon for energy management technologies.