论文

NeuralBES:可微分的楼宇能耗模拟器,兼顾物理可信与大规模扩展

NeuralBES: A Differentiable, Control-Aware Emulator for Scalable Building Energy Modeling

精选理由

工程师做需求侧灵活性建模的可以看看:NeuralBES 用神经网络参数化 RC 热模型,比 EnergyPlus 快、比黑盒模型物理可信,参数还少一个量级。

NeuralBES 是一个可微分的楼宇能耗模拟器,用共享神经编码器将楼面面积、建造年代、暖通类型等静态元数据映射到 RC 热模型的物理参数,再通过对数空间并行扫描求解标量线性递推。它在 ResStock 数据集上跨三个气候区训练,单个编码器即可覆盖异构建筑类型、年代和气候区。在全年滚动预测中,NeuralBES 是唯一同时满足物理有效、且与最强黑盒基线误差差值在 4 个 MAPE 点以内的数据条件模型。参数量比 transformer 和循环网络基线少约一个数量级,在与物理有效基线同参数量时,MAPE 比灰盒 RC 方案降低一半以上。

原文 · arXiv cs.LG

NeuralBES: A Differentiable, Control-Aware Emulator for Scalable Building Energy Modeling

Demand-side flexibility i.e. forecasting, shifting, and curtailing residential energy loads, depends on thermal models trusted across millions of heterogeneous buildings. Existing tools force a hard tradeoff: high-fidelity physics simulators such as EnergyPlus are accurate but sequential and require per-building calibration, while purely data-driven sequence models scale but abandon the physical structure that makes their predictions trustworthy. We introduce NeuralBES (Building Energy Simulation), a differentiable emulator that resolves this tradeoff by parameterizing a resistance--capacitance (RC) based thermal model with a shared neural encoder: static building metadata such as floor area, vintage, and HVAC type is mapped to physically bounded capacitances, conductances, and equipment coefficients, which become the coefficients of a scalar linear recurrence solved via a log-space parallel scan, and a predictor--corrector loop closes the thermostat--temperature nonlinearity while preserving full-horizon gradient flow. Trained on the ResStock dataset across three climate zones, NeuralBES handles heterogeneous building archetypes, vintages, and climate zones within a single trained encoder, while black-box baselines produce statistically plausible but physically inconsistent trajectories. On the annual full-year rollout, NeuralBES is the only data-conditioned model that is simultaneously physics-valid and accurate to within 4 MAPE points of the strongest raw-error baseline, while operating at roughly an order of magnitude fewer parameters than the transformer and recurrent baselines; among physics-valid baselines at parameter parity it more than halves the MAPE of the grey-box RC alternative.