[HTML][HTML] An efficient method for the fractional electric circuits based on Fibonacci wavelet
In this article, we provide effective computational algorithms based on Fibonacci wavelet
(FW) to approximate the solution of fractional order electrical circuits (ECs). The proposed …
(FW) to approximate the solution of fractional order electrical circuits (ECs). The proposed …
Numerical simulation for a high-dimensional chaotic Lorenz system based on Gegenbauer wavelet polynomials
We provide an effective simulation to investigate the solution behavior of nine-dimensional
chaos for the fractional (Caputo-sense) Lorenz system using a new approximate technique …
chaos for the fractional (Caputo-sense) Lorenz system using a new approximate technique …
[PDF][PDF] Approximate analytical solutions for the blood ethanol concentration system and predator-prey equations by using variational iteration method
Simulation and numerical study for the blood ethanol concentration system (BECS) and the
Lotka-Volterra system, ie, predator-prey equations (PPEs)(both of fractional order in the …
Lotka-Volterra system, ie, predator-prey equations (PPEs)(both of fractional order in the …
High-Dimensional Chaotic Lorenz System: Numerical Treatment Using Changhee Polynomials of the Appell Type
Presenting and simulating the numerical treatment of the nine-dimensional fractional chaotic
Lorenz system is the goal of this work. The spectral collocation method (SCM), which makes …
Lorenz system is the goal of this work. The spectral collocation method (SCM), which makes …
[HTML][HTML] Theoretical and numerical treatment for the fractal-fractional model of pollution for a system of lakes using an efficient numerical technique
This article proposes an efficient simulation to investigate the fractal-fractional (FF) pollution
model's solution behavior for a network of three lakes connected by channels. With the aid of …
model's solution behavior for a network of three lakes connected by channels. With the aid of …
[HTML][HTML] Numerical simulation using the non-standard weighted average FDM for 2Dim variable-order Cable equation
The fractional variable-order (VO) two-dimensional (2Dim) Cable equation is one of the most
significant types of anomalous subdiffusion equations that emerge strongly in spiny neural …
significant types of anomalous subdiffusion equations that emerge strongly in spiny neural …
Studying and simulating the fractional COVID-19 model using an efficient spectral collocation approach
We give a theoretical and numerical analysis of a coronavirus (COVID-19) infection model in
this research. A mathematical model of this system is provided, based on a collection of …
this research. A mathematical model of this system is provided, based on a collection of …
Revolutionizing diabetic retinopathy detection using DB-SCA-UNet with Drop Block-Based Attention Model in deep learning for precise analysis of color retinal images
Diabetic retinopathy (DR) is a widespread retinal illness that manifests as swollen retinal
vessels and elevated blood sugar levels. Detecting and screening for DR early on can …
vessels and elevated blood sugar levels. Detecting and screening for DR early on can …
An efficient numerical simulation for the fractional COVID-19 model using the GRK4M together with the fractional FDM
In this research, we studied a mathematical model formulated with six fractional differential
equations to characterize a COVID-19 outbreak. For the past two years, the disease …
equations to characterize a COVID-19 outbreak. For the past two years, the disease …
Numerical solutions to the fractional-order wave equation
New numerical solution to the linear fractional-order wave equation is presented. The
Liouville–Caputo sense fractional-derivative operator and Crank–Nicholson finite difference …
Liouville–Caputo sense fractional-derivative operator and Crank–Nicholson finite difference …