Fast training algorithms for deep convolutional fuzzy systems with application to stock index prediction

LX Wang - IEEE Transactions on fuzzy systems, 2019 - ieeexplore.ieee.org
IEEE Transactions on fuzzy systems, 2019ieeexplore.ieee.org
A deep convolutional fuzzy system (DCFS) on a high-dimensional input space is a multilayer
connection of many low-dimensional fuzzy systems, where the input variables to the low-
dimensional fuzzy systems are selected through a moving window across the input spaces
of the layers. To design the DCFS based on an input-output data pairs, we propose a bottom-
up layer-by-layer scheme. Specifically, by viewing each of the first-layer fuzzy systems as a
weak estimator of the output based only on a very small portion of the input variables, we …
A deep convolutional fuzzy system (DCFS) on a high-dimensional input space is a multilayer connection of many low-dimensional fuzzy systems, where the input variables to the low-dimensional fuzzy systems are selected through a moving window across the input spaces of the layers. To design the DCFS based on an input-output data pairs, we propose a bottom-up layer-by-layer scheme. Specifically, by viewing each of the first-layer fuzzy systems as a weak estimator of the output based only on a very small portion of the input variables, we design these fuzzy systems using the Wang-Mendel method. After the first-layer fuzzy systems are designed, we pass the data through the first layer to form a new dataset and design the second-layer fuzzy systems based on this new dataset in the same way as designing the first-layer fuzzy systems. Repeating this process layer-by-layer, we design the whole DCFS. We also propose a DCFS with parameter sharing to save memory and computation. We apply the DCFS models to predict a synthetic chaotic plus random time-series and the real Hang Seng Index of the Hong Kong stock market.
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