SOME RECENT DEVELOPMENTS ON DYNAMICAL -DISCRETE FRACTIONAL TYPE INEQUALITIES IN THE FRAME OF NONSINGULAR AND NONLOCAL …
Discrete fractional calculus (𝒟 ℱ 𝒞) is significant for neural networks, complex dynamic
systems and frequency response analysis approaches. In contrast with the continuous-time …
systems and frequency response analysis approaches. In contrast with the continuous-time …
Neuron analysis through the swarming procedures for the singular two-point boundary value problems arising in the theory of thermal explosion
Z Sabir - The European Physical Journal Plus, 2022 - epjplus.epj.org
The motive of this work is to provide the neural investigations using the artificial neural
networks (ANNs) through the particle swarm optimization for the singular two-point (STP) …
networks (ANNs) through the particle swarm optimization for the singular two-point (STP) …
New Developments in Weighted n-Fold Type Inequalities via Discrete Generalized ℏ ̂-Proportional Fractional Operators
This study explores some significant consequences of discrete ℏ ̂-proportional fractional
sums (D ℏ ̂ PF s) having an exponential function as a nonlocal kernel. Certain novel …
sums (D ℏ ̂ PF s) having an exponential function as a nonlocal kernel. Certain novel …
Analytical and approximate solutions of a novel nervous stomach mathematical model
Y Guerrero Sánchez, Z Sabir… - Discrete Dynamics in …, 2020 - Wiley Online Library
The stomach is usually considered as a hollow muscular sac, which initiates the second
segment of digestion. It is the most sophisticated endocrine structure having unique …
segment of digestion. It is the most sophisticated endocrine structure having unique …
Neuron analysis of the two-point singular boundary value problems arising in the thermal explosion's theory
The purpose of the present study is to present the neuron analysis using the unsupervised
artificial neural networks (US-ANNs) for solving a class of two-point nonlinear singular …
artificial neural networks (US-ANNs) for solving a class of two-point nonlinear singular …
On a new model based on third‐order nonlinear multisingular functional differential equations
In this study, a novel mathematical model based on third‐order nonlinear multisingular
functional differential equations (MS‐FDEs) is presented. The designed model is solved by …
functional differential equations (MS‐FDEs) is presented. The designed model is solved by …
A novel radial basis procedure for the SIRC epidemic delay differential model
The purpose of this work is to construct a reliable stochastic framework for solving the SIRC
delay differential epidemic system, ie SIRC-DDES that is based on the coronavirus …
delay differential epidemic system, ie SIRC-DDES that is based on the coronavirus …
Applications of Gudermannian neural network for solving the SITR fractal system
This study is related to explore the Gudermannian neural network (GNN) for solving a
nonlinear SITR COVID-19 fractal system by using the optimization efficiencies of a genetic …
nonlinear SITR COVID-19 fractal system by using the optimization efficiencies of a genetic …
An advanced computing scheme for the numerical investigations of an infection-based fractional-order nonlinear prey-predator system
The purpose of this study is to present the numerical investigations of an infection-based
fractional-order nonlinear prey-predator system (FONPPS) using the stochastic procedures …
fractional-order nonlinear prey-predator system (FONPPS) using the stochastic procedures …
A soft computing scaled conjugate gradient procedure for the fractional order Majnun and Layla romantic story
Z Sabir, JLG Guirao - Mathematics, 2023 - mdpi.com
The current study shows the numerical performances of the fractional order mathematical
model based on the Majnun and Layla (FO-MML) romantic story. The stochastic computing …
model based on the Majnun and Layla (FO-MML) romantic story. The stochastic computing …