General Fractional Derivatives: Theory, Methods and Applications provides knowledge of
the special functions with respect to another function, and the integro-differential operators …

Mittag-Leffler Functions, Related Topics and Applications Page 1 Springer Monographs in
Mathematics Rudolf Gorenflo Anatoly A. Kilbas Francesco Mainardi Sergei Rogosin Mittag-Leffler …

General Fractional Derivatives with Applications in Viscoelasticity introduces the newly
established fractional-order calculus operators involving singular and non-singular kernels …

In this paper, we present a Leibniz type rule for the ψ-Hilfer (ψ-H) fractional derivative
operator in two forms, one written in terms of the ψ-Riemann-Liouville (ψ-RL) fractional …

This paper intend to describe the entire creep process of a salt rock under triaxial loading,
especially the creep characteristics in the accelerated creep stage, by replacing the …

The aim of this paper is to provide a fractional generalization of the Gompertz law via a
Caputo-like definition of fractional derivative of a function with respect to another function. In …

This paper addresses nonlinear viscoelastic behaviour of fractional systems with variable
time-dependent fractional order. In this case, the main challenge is that the Boltzmann linear …

The rheological properties of rock are the main factors affecting the long-term stability of
geotechnical engineering. However, the nonlinear rheological behavior in accelerating …

In order to describe the mechanical behaviors of viscoelastic materials that couple memory
effects and time-varying viscosity properties toggled between thixotropy and rheopexy, this …

The study of the time-dependent deformation behavior of soft rock under water–rock
interaction is of great significance to reveal slope creep deformation behavior. In this study …