A novel computational approach-based hyperbolic tangent sigmoid deep neural network for the hepatitis B virus model

The structure of a novel computational hyperbolic tangent sigmoid deep neural network (HTS-DNN) is presented for the numerical solutions of the hepatitis B virus model, which is based on the antibody immune response. The mathematical model is categorized as healthy and hepatocytes, capsids, antibodies and free viruses. A novel process based on the HTS-DNN is exploited by using two hidden layers with 20 and 30 numbers of neurons. The optimization is performed through Bayesian regularization, which is one of the reliable procedures used in the optimization of various problems. A dataset is obtained through the Runge–Kutta solver, which is used to reduce the mean square error by dividing the training, testing and verification data as 70%, 16% and 14%. Moreover, the statistical representations in the sense of error histogram, regression, and state transitions also approve the accuracy of the scheme.

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Publication Details

Journal
International Journal of Geometric Methods in Modern Physics
Published
2024-08-16
DOI
https://doi.org/10.1142/s0219887824503158
Citations
18
Primary Topic
Anomaly Detection Techniques and Applications
Type
article
Field-Weighted Citation Impact
6.25
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article

A novel computational approach-based hyperbolic tangent sigmoid deep neural network for the hepatitis B virus model

Tareq Saeed, Zulqurnain Sabir, Ibrahim Al Kotob, Lama Al Sheikh
18 citations
International Journal of Geometric Methods in Modern Physics
Anomaly Detection Techniques and Applications
6.25
article

A novel computational approach-based hyperbolic tangent sigmoid deep neural network for the hepatitis B virus model

Tareq Saeed, Zulqurnain Sabir, Ibrahim Al Kotob, Lama Al Sheikh
article en
18 citations

Abstract

The structure of a novel computational hyperbolic tangent sigmoid deep neural network (HTS-DNN) is presented for the numerical solutions of the hepatitis B virus model, which is based on the antibody immune response. The mathematical model is categorized as healthy and hepatocytes, capsids, antibodies and free viruses. A novel process based on the HTS-DNN is exploited by using two hidden layers with 20 and 30 numbers of neurons. The optimization is performed through Bayesian regularization, which is one of the reliable procedures used in the optimization of various problems. A dataset is obtained through the Runge–Kutta solver, which is used to reduce the mean square error by dividing the training, testing and verification data as 70%, 16% and 14%. Moreover, the statistical representations in the sense of error histogram, regression, and state transitions also approve the accuracy of the scheme.

International Journal of Geometric Methods in Modern PhysicsVol. 22(04)
King Abdulaziz University (SA), Lebanese American University (LB)
Openalex Percentile: Top 3%
Anomaly Detection Techniques and Applications
6.25
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