In this article, an integer order nonlinear HIV/AIDS infection model is extended to the non-
integer nonlinear model. The Grunwald Letnikov nonstandard finite difference scheme is …

In this paper a non-linear mathematical model with fractional order ϕ, 0< ϕ≤ 1 is presented
for analyzing and controlling the spread of HIV/AIDS. Both the disease-free equilibrium E 0 …

Chemical reactions form the basis of life and understanding the different patterns and
unpredictable changes in the reactions are noteworthy in real life situations. The article aims …

In this paper an arbitrary order model for Toxoplasmosis ailment in the humanoid and feline
is verbalized and explored. The dynamics of this ailment is discovered using an …

This article represents a numerical analysis for a stochastic dengue epidemic model with
incubation period of virus. We discuss the comparison of solutions between the stochastic …

This article shows epidemic model, earlier suggested in ordinary differential equation
philosophy, can be extended to fractional order on a reliable agenda of biological …

In this paper, a stochastic HIV/AIDS epidemic model has been studied numerically. A
discussion among the solutions related to deterministic HIV/AIDS model and stochastic …

This study is an attempt to explain a reliable numerical analysis of a stochastic HIV/AIDS
model in a two‐sex population considering counselling and antiretroviral therapy (ART). The …

Nowadays, numeric paradigms have great significance in every field especially for solving
the NDEs, PDEs, biochemical reactions etc. Here, we represent a realistic suicide substrate …

Using illicit drugs has been on growth in all over the world especially in the USA, Europe
and Asia. It is very harmful to society; it is the fourth foremost cause of death in the United …