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0111 · May 201919922001200920172026
11 results for N-BEATS

N-BEATS-MOE improves time series forecasting by adapting to series characteristics.

problem Forecasting heterogeneous time series with varying characteristics.
method Mixture-of-Experts layer with dynamic block weighting.
result Consistent improvements across 12 benchmark datasets, especially for heterogeneous series.

This study compares two neural models for financial forecasting, showing their superiority.

problem Improving financial market trend predictions using neural networks.
method Systematic comparison of N-HiTS and N-BEATS with conventional models.
result N-HiTS and N-BEATS enhance forecast accuracy and robustness in financial time series data.

Topological attention improves forecasting of univariate time series.

problem Forecasting univariate time series using local topological features.
method Topological attention mechanism that integrates local topological properties into forecasting models.
result Topological attention leads to state-of-the-art performance on the M4 benchmark.

This paper improves forecast stability without sacrificing accuracy using dynamic loss weighting.

problem Rolling origin forecast instability in time series forecasting.
method Dynamic loss weighting algorithms applied to the N-BEATS model.
result Dynamic loss weighting can further improve forecast stability without compromising accuracy.

Study improves forecasting of ED crowding using advanced ML models.

problem Improving forecasting of emergency department crowding.
method Advanced machine learning models (N-BEATS, LightGBM, DeepAR) using multivariable input data.
result N-BEATS and LightGBM outperform benchmarks in forecasting ED occupancy.

Deep forecasting models show output heads significantly improve performance on fat-tailed financial returns.

problem Improving deep learning models for forecasting fat-tailed financial returns.
method Comparison of backbone architectures and output heads (point, Gaussian, Gaussian mixture) on S&P 500 monthly log-returns.
result Switching from point to Gaussian heads improves CRPS by about 1.3 percent, and from Gaussian to mixture adds another 2.4 percent.

We introduce the hemicubic codes, a family of quantum codes obtained by associating qubits with the pp-faces of the nn-cube (for n>pn>p) and stabilizer constraints with faces of dimension (p±1)(p\pm1). The quantum code obtained by identifying antipodal faces of the resulting complex encodes one logical qubit into $N = 2^…

2019-11-08abs ↗pdf ↗