TY - JOUR
T1 - A Radial Basis Scale Conjugate Gradient Deep Neural Network for the Monkeypox Transmission System
AU - Sabir, Zulqurnain
AU - Said, Salem Ben
AU - Guirao, Juan L.G.
N1 - Funding Information:
Technical University of Cartagena, Applied Math 2023-grant.
Funding Information:
The authors are thankful to UAEU for the financial support through the UPAR grant number 12S002.
Publisher Copyright:
© 2023 by the authors.
PY - 2023/2
Y1 - 2023/2
N2 - The motive of this study is to provide the numerical performances of the monkeypox transmission system (MTS) by applying the novel stochastic procedure based on the radial basis scale conjugate gradient deep neural network (RB-SCGDNN). Twelve and twenty numbers of neurons were taken in the deep neural network process in first and second hidden layers. The MTS dynamics were divided into rodent and human, the human was further categorized into susceptible, infectious, exposed, clinically ill, and recovered, whereas the rodent was classified into susceptible, infected, and exposed. The construction of dataset was provided through the Adams method that was refined further by using the training, validation, and testing process with the statics of 0.15, 0.13 and 0.72. The exactness of the RB-SCGDNN is presented by using the comparison of proposed and reference results, which was further updated through the negligible absolute error and different statistical performances to solve the nonlinear MTS.
AB - The motive of this study is to provide the numerical performances of the monkeypox transmission system (MTS) by applying the novel stochastic procedure based on the radial basis scale conjugate gradient deep neural network (RB-SCGDNN). Twelve and twenty numbers of neurons were taken in the deep neural network process in first and second hidden layers. The MTS dynamics were divided into rodent and human, the human was further categorized into susceptible, infectious, exposed, clinically ill, and recovered, whereas the rodent was classified into susceptible, infected, and exposed. The construction of dataset was provided through the Adams method that was refined further by using the training, validation, and testing process with the statics of 0.15, 0.13 and 0.72. The exactness of the RB-SCGDNN is presented by using the comparison of proposed and reference results, which was further updated through the negligible absolute error and different statistical performances to solve the nonlinear MTS.
KW - deep neural networks
KW - hidden layers
KW - monkeypox
KW - nonlinear
KW - radial basis
KW - scale conjugate gradient
UR - http://www.scopus.com/inward/record.url?scp=85149045880&partnerID=8YFLogxK
UR - http://www.scopus.com/inward/citedby.url?scp=85149045880&partnerID=8YFLogxK
U2 - 10.3390/math11040975
DO - 10.3390/math11040975
M3 - Article
AN - SCOPUS:85149045880
SN - 2227-7390
VL - 11
JO - Mathematics
JF - Mathematics
IS - 4
M1 - 975
ER -