The hallmark of fractional-order derivatives is a memory kernel to describe real-world
phenomena with a better approximation than classical calculus. In fractional-order chaotic …

At present, discrete memristor is a focus of chaotic map**. However, the study of discrete
memcapacitor and discrete meminductor has not begun. In order to study the dynamics of …

Fractional-order systems and controls utilize concepts from fractional calculus for modelling,
control designs, and practical applications. However, it can be challenging to transform …

The work in this paper extends a memristive chaotic system with transcendental
nonlinearities to the fractional-order domain. The extended system's chaotic properties were …

Abstract Pseudo-Random Number Generators (PRNGs) yielding numbers with high rates
and good randomness quality are crucial for security as networks expand in an ever …

Cancellable biometrics is the art of generating distorted or encrypted templates of original
biometric templates. The evolution of cancellable biometrics is attributed to the advanced …

In this paper, new analytical solutions for the RL, LC and RLC electric circuits considering
conformable and β-derivatives of type Liouville-Caputo were analyzed. These solutions …

Dynamic and nonlinear systems are emerging as potential candidates for random bit
generation. In this context, chaotic systems, which are both dynamic and stochastic, are …

Extensive research has demonstrated that memristors or trigonometric functions can
enhance the complexity of discrete chaotic maps. This article introduces a four-dimensional …

In this paper, we consider a new fractional-order chaotic system described by the Caputo
fractional derivative. This paper's main objective is to analyze the bifurcation maps to detect …