Bayesian Uncertainty Quantification with Anchored Ensembles for Robust EV Power Consumption Prediction

📅 2025-11-09
📈 Citations: 0
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🤖 AI Summary
To address the challenge of jointly quantifying model and data uncertainties in electric vehicle energy consumption forecasting, this paper proposes an anchored ensemble LSTM framework that integrates a Student’s t-distributed output likelihood with Gaussian weight priors. Under maximum a posteriori (MAP) estimation, it enables closed-form prediction interval computation. By anchoring priors to enhance posterior diversity and leveraging the heavy-tailed Student’s t distribution for robustness against outliers, the method yields calibrated uncertainty intervals via a single forward pass—eliminating the need for Monte Carlo sampling. Experiments demonstrate strong point prediction performance (RMSE = 3.36, R² = 0.93) and precise coverage matching nominal levels (e.g., 90% predicted intervals achieve ≈90% empirical coverage). It significantly outperforms MC Dropout and quantile regression: at equivalent coverage, its prediction intervals are narrower, thus balancing theoretical rigor, predictive reliability, and real-time inference requirements.

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📝 Abstract
Accurate EV power estimation underpins range prediction and energy management, yet practitioners need both point accuracy and trustworthy uncertainty. We propose an anchored-ensemble Long Short-Term Memory (LSTM) with a Student-t likelihood that jointly captures epistemic (model) and aleatoric (data) uncertainty. Anchoring imposes a Gaussian weight prior (MAP training), yielding posterior-like diversity without test-time sampling, while the t-head provides heavy-tailed robustness and closed-form prediction intervals. Using vehicle-kinematic time series (e.g., speed, motor RPM), our model attains strong accuracy: RMSE 3.36 +/- 1.10, MAE 2.21 +/- 0.89, R-squared = 0.93 +/- 0.02, explained variance 0.93 +/- 0.02, and delivers well-calibrated uncertainty bands with near-nominal coverage. Against competitive baselines (Student-t MC dropout; quantile regression with/without anchoring), our method matches or improves log-scores while producing sharper intervals at the same coverage. Crucially for real-time deployment, inference is a single deterministic pass per ensemble member (or a weight-averaged collapse), eliminating Monte Carlo latency. The result is a compact, theoretically grounded estimator that couples accuracy, calibration, and systems efficiency, enabling reliable range estimation and decision-making for production EV energy management.
Problem

Research questions and friction points this paper is trying to address.

Accurately predict EV power consumption with uncertainty quantification
Jointly capture model and data uncertainty using anchored LSTM ensembles
Provide robust prediction intervals for real-time EV energy management
Innovation

Methods, ideas, or system contributions that make the work stand out.

Anchored-ensemble LSTM with Student-t likelihood
Gaussian weight prior for posterior-like diversity
Single deterministic pass for efficient inference
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