Stacked BI-LSTM and E-Optimized CNN-A Hybrid Deep Learning Model for Stock Price Prediction

被引:1
|
作者
Rath, Swarnalata [1 ]
Das, Nilima R. [2 ]
Pattanayak, Binod Kumar [1 ]
机构
[1] Siksha Oanusandhan, Dept Comp Sci Engn, Bhubaneswar 751030, Orissa, India
[2] Siksha Oanusandhan, Dept Comp Applicat, Bhubaneswar 751030, Orissa, India
关键词
stock price; wavelet transform; Bi-directional Long Short Term Memory (Bi-LSTM); Equilibrium Optimization (EO); attention module; 1D-CNN;
D O I
10.3103/S1060992X24700024
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
Univariate stocks and multivariate equities are more common due to partnerships. Accurate future stock predictions benefit investors and stakeholders. The study has limitations, but hybrid architectures can outperform single deep learning approach (DL) in price prediction. This study presents a hybrid attention-based optimal DL model that leverages multiple neural networks to enhance stock price prediction accuracy. The model uses strategic optimization of individual model components, extracting crucial insights from stock price time series data. The process involves initial pre-processing, wavelet transform denoising, and min-max normalization, followed by data division into training and test sets. The proposed model integrates stacked Bi-directional Long Short Term Memory (Bi-LSTM), an attention module, and an Equilibrium optimized 1D Convolutional Neural Network (CNN). Stacked Bi-LSTM networks shoot enriched temporal features, while the attention mechanism reduces historical data loss and highlights significant information. A dropout layer with tailored dropout rates is introduced to address overfitting. The Conv1D layer within the 1D CNN detects abrupt data changes using residual features from the dropout layer. The model incorporates Equilibrium Optimization (EO) for training the CNN, allowing the algorithm to select optimal weights based on mean square error. Model efficiency is evaluated through diverse metrics, including Mean Absolute Error (MAE), Mean Square Error (MSE), Root Mean Square Error (RMSE), and R-squared (R2), to confirm the model's predictive performance.
引用
收藏
页码:102 / 120
页数:19
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