Abstract In this paper, we propose a novel and comprehensive method for solving generalized fractional kinetic equations that incorporate the generalized Galué-type Struve function. These equations are significant due to their wide-ranging applications in various fields of applied mathematical sciences, including physics, engineering, and biological modeling. By employing the Laplace transform technique, we successfully derive analytical solutions to these complex equations, offering a deeper understanding of the dynamic behaviors described by fractional models. The generalized Galué-type Struve function used in our formulation enables a more flexible representation of physical phenomena, extending the applicability of traditional Struve-based models. Our approach not only generalizes several known results but also introduces new solution forms for previously unexamined equations. Further, to illustrate the behavior of these solutions, we provide graphical visualizations generated using the latest version of MATLAB. These visual aids support the analytical findings and offer practical insights for researchers
Gupta et al. (Mon,) studied this question.
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