Modern economics was born in the Marginal revolution and the Keynesian revolution. These
revolutions led to the emergence of fundamental concepts and methods in economic theory …

In the present case, we propose the correct version of the fractional Adams-Bashforth
methods which take into account the nonlinearity of the kernels including the power law for …

In this research work, the analysis of general fractional order system is investigated under
Atangana, Baleanu and Caputo (ABC) fractional order derivative. Our study is related to …

In this article, a model for cancer treatment is examined. The model is integrated into the
Caputo-Fabrizio fractional derivative first, to examine the existence of the solution. Then, the …

In this paper, we apply the q-homotopy analysis transform method to the mathematical
model of the cancer chemotherapy effect in the sense of Caputo fractional. We find some …

In this study, numerical solutions of the fractional Harry Dym equation are investigated.
Linearization techniques are utilized for non-linear terms existing in the fractional Harry Dym …

A virus that causes hepatitis E is known as (HEV) and regarded on of the reason for lever
inflammation. In mathematical aspects a very low attention has been paid to HEV dynamics …

Mathematical economics is a theoretical and applied science in which economic objects,
processes, and phenomena are described by using mathematically formalized language. In …

This paper applies new conformable fractional derivative for converting fractional coupled
nonlinear Schrodinger equations into the ordinary differential equations. Then by using the …

The fundamental purpose of the present paper is to apply an effective numerical algorithm
based on the mixture of homotopy analysis technique, Sumudu transform approach and …