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On-Line Learning of Linear Dynamical Systems: Exponential Forgetting in Kalman Filters

AAAI 2019 · Time series › Causal and generative time series · approach: Dynamical system reconstruction · 8 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use online AR(2) instead of spectral filtering or persistenceDow Jones d0, d1, and d2 · Dow Jones, first T = 100 elementserrorHelped
Use spectral filtering instead of persistenceDow Jones d0 · Dow Jones d0, first T = 100 elementserror: 1.47 vs. 940Hurt
Use spectral filtering instead of persistenceDow Jones d1 · Dow Jones d1, first T = 100 elementserror: 3.58 vs. 299Hurt
Use spectral filtering instead of persistenceDow Jones d2 · Dow Jones d2, first T = 100 elementserror: 11.02 vs. 4689Hurt
Increase process-noise varianceAR(2) approximation of the Kalman filter · Synthetic LDS with varying process and observation noiseapproximation to Kalman filterHelped
Increase regression depth (ablation)AR(s + 1) · Synthetic LDSprediction errorHelped
Reduce process-noise magnitude (ablation)AR(s + 1) approximation of the Kalman filter · Synthetic LDS with varying process and observation noiseconvergence with regression depthHurt
Set process noise to zero (ablation)Kalman filter with G = F = 1 · One-dimensional LDS, W = 0remainder-term decayHurt

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