Skin cancer is considered as one of the most common types of cancer in several countries,
and its incidence rate has increased in recent years. Melanoma cases have caused an …

Since its original publication in 1990, Kenneth Falconer's Fractal Geometry: Mathematical
Foundations and Applications has become a seminal text on the mathematics of fractals. It …

In order to cope with some difficulties due to the fact that the derivative of a constant is not
zero with the commonly accepted Riemann–Liouvile definition of fractional derivatives, one …

Deep learning, especially in the form of convolutional neural networks (CNNs), has triggered
substantial improvements in computer vision and related fields in recent years. This …

We propose a (new) definition of a fractional Laplace's transform, or Laplace's transform of
fractional order, which applies to functions which are fractional differentiable but are not …

Skin cancer is considered one of the most common types of cancer in several countries and
its incidence rate has increased in recent years. Computational methods have been …

The modified Riemann–Liouville fractional derivative applies to functions which are
fractional differentiable but not differentiable, in such a manner that they cannot be analyzed …

There has been an alarming increase in the number of skin cancer cases worldwide in
recent years, which has raised interest in computational systems for automatic diagnosis to …

This paper is concerned with the controllability of linear and nonlinear fractional dynamical
systems in finite dimensional spaces. Sufficient conditions for controllability are obtained …

It has been pointed out that the derivative chains rules in fractional differential calculus via
fractional calculus are not quite satisfactory as far as they can yield different results which …