The present research correlates with a fuzzy hybrid approach merged with a homotopy
perturbation transform method known as the fuzzy Shehu homotopy perturbation transform …

The fuzzy integral equation is used to model many physical phenomena which arise in many
fields like chemistry, physics, and biology, etc. In this article, we emphasize on mathematical …

Fuzzy differential equations have gained significant attention in recent years due to their
ability to model complex systems in the presence of uncertainty or imprecise information …

The fuzzy fractional differential equation explains more complex real-world phenomena than
the fractional differential equation does. Therefore, numerous techniques have been timely …

In this paper, we propose the fuzzy Shehu transform method (FSTM) using Zadeh's
decomposition theorem and fuzzy Riemann integral of real-valued functions on finite …

In this paper, an approximate solution based on the variational iteration method is given to
solve the fuzzy time-fractional diffusion equations. The time-fractional derivative is taken in …

In this article, we will study the fuzzy fractional advection diffusion model in which both space
and time are fractional. This model has fuzzy unknown function, fuzzy coefficient and fuzzy …

Fractional partial differential equations are a generalization of classical partial differential
equations which can, in certain circumstances, give a better description of certain …

In this present article, a model of the fractional diffusion equation in a fuzzy environment is
studied with both singular and nonsingular kernels with a Mittag-Leffler kernel. In this model …

Fuzzy fractional partial differential equations are a generalization of classical fuzzy partial
differential equation which can, in certain circumstances, provide a better explanation for …