Paper 11 · Building Simulation 2025

Performance evaluation of physical consistency approach for optimizing residential space heating system in cold snap conditions

The study evaluates physical consistency not only for prediction but also for control, comfort, and grid interaction.

Physically consistent neural network integrated with deep reinforcement learning for residential heating control.
Figure 1. Proposed physically consistent neural network and deep-reinforcement-learning control framework for residential space heating.
Figure excerpt from Ran et al. (2025), Building Simulation. DOI 10.1007/s12273-025-1253-7
Source-attributed paper figure

Bibliographic information

Authors: Ran, Yi; Wang, Zixuan; Li, Yanxue; Xiao, Fu

Journal: Building Simulation, 2025, volume 18, issue 5, pages 1179–1204

DOI: 10.1007/s12273-025-1253-7

physical consistencythermal dynamic modelsdeep reinforcement learningenergy management performance

Original abstract

Reliable and efficient modeling of residential space heating systems is crucial for optimizing building energy usage, especially during extreme cold snap events. Traditional white-box models require significant expertise and time-intensive parameterization, whereas simplified grey-box resistance-capacitance (RC) models often suffer from limited accuracy and frequent recalibrations. Although purely data-driven methods show promise in predictive performance, they lack scalability and interpretability. To address these limitations, the study proposes a physically consistent neural network (PCNN) that integrates fundamental heat transfer principles with data-driven learning. This study compares the performance of grey-box RC models, conventional data-driven models, and the proposed PCNN within a deep reinforcement learning (DRL) framework for space heating control. The evaluation focuses on each model's predictive accuracy under severe cold snap conditions, as well as their impact on indoor comfort, grid imports, and photovoltaic (PV) utilization. Results show that the PCNN achieves up to a 93.9% reduction in mean absolute error (MAE) prediction errors compared to the RC model and exhibits greater robustness to abrupt temperature drops. When incorporated into DRL controllers, the PCNN enhances indoor temperature stability, increases on-site PV consumption, and reduces energy dependence. Additionally, the PCNN can be effectively trained with smaller datasets without sacrificing accuracy. Although the PCNN model demonstrates higher computational overhead during DRL optimization, its moderate complexity is offset by its enhanced reliability. Notably, the PCNN outperforms all other models in continuous control scenarios, maintaining a mean indoor temperature of 21.9 degrees C with a minimal deviation of -0.1 degrees C, reaching a 69.2% PV consumption rate, lowering total grid imports by approximately 37%, and reducing overall energy costs by nearly 48% compared to measured results.

Research problem

Residential heating control under cold snaps requires models that are accurate, robust, interpretable, and efficient enough for control optimization.

Method

A physically consistent neural network is compared with RC and conventional data-driven models, then embedded in a deep-reinforcement-learning controller.

Reported evidence

The abstract reports up to 93.9% lower MAE than the RC model, mean indoor temperature of 21.9°C, 69.2% PV consumption, about 37% lower grid imports, and nearly 48% lower energy cost.

Why this paper matters

The study evaluates physical consistency not only for prediction but also for control, comfort, and grid interaction.

Research questions this paper can support

  • How do physically consistent neural networks perform during cold snaps?
  • What building models work best inside reinforcement-learning heating controllers?
  • How can heating control increase on-site PV use?

Reference

Ran, Yi; Wang, Zixuan; Li, Yanxue; Xiao, Fu. Performance evaluation of physical consistency approach for optimizing residential space heating system in cold snap conditions. Building Simulation , 2025, 18, 1179–1204. https://doi.org/10.1007/s12273-025-1253-7

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