TY - JOUR
T1 - Customized Dynamic Filter Augmentation
AU - Kim, Song Kyoo
N1 - Publisher Copyright:
© 1994-2012 IEEE.
PY - 2026
Y1 - 2026
N2 - Customized dynamic filter augmentation (CDFA) presents a novel data augmentation technique for time-series forecasting, adapting convolutional principles from signal processing to emphasize historical patterns through localized correlations and amplitude adjustments. Built upon convolutional filters, local correlations between paired random variables, and statistical forecasting functions from compact data learning, CDFA generates plausible subsequences while preserving original data characteristics. Empirical evaluations on real-world datasets, including stock prices for Apple, Google, AMD, and oil, demonstrate superior root mean square error (RMSE) reductions, with CDFA achieving 81% to 82% improvements over baselines like statistical forecasting from CDL and customized convolutional filters. This approach enhances model efficiency for large-scale sequences, outperforming traditional linear models in capturing shared patterns across diverse applications.
AB - Customized dynamic filter augmentation (CDFA) presents a novel data augmentation technique for time-series forecasting, adapting convolutional principles from signal processing to emphasize historical patterns through localized correlations and amplitude adjustments. Built upon convolutional filters, local correlations between paired random variables, and statistical forecasting functions from compact data learning, CDFA generates plausible subsequences while preserving original data characteristics. Empirical evaluations on real-world datasets, including stock prices for Apple, Google, AMD, and oil, demonstrate superior root mean square error (RMSE) reductions, with CDFA achieving 81% to 82% improvements over baselines like statistical forecasting from CDL and customized convolutional filters. This approach enhances model efficiency for large-scale sequences, outperforming traditional linear models in capturing shared patterns across diverse applications.
KW - compact data learning
KW - convolutional filter
KW - Customized dynamic filter
KW - signal processing
KW - time-series
UR - https://www.scopus.com/pages/publications/105027993889
U2 - 10.1109/LSP.2026.3652120
DO - 10.1109/LSP.2026.3652120
M3 - Article
AN - SCOPUS:105027993889
SN - 1070-9908
VL - 33
SP - 639
EP - 642
JO - IEEE Signal Processing Letters
JF - IEEE Signal Processing Letters
ER -