One of the important classes of coupled systems of algebraic, differential and fractional
differential equations (CSADFDEs) is fractional differential algebraic equations (FDAEs) …

In this paper, the regularity and stability analysis of discrete-time Markov jump linear singular
systems (MJLSS) is performed. When dealing with singular systems, a primary concern is …

Eigenanalysis of matrices with parameters has a long history. When the parameter is time, or
the matrix is time-dependent, the Zhang neural networks for the time-varying matrix problem …

We consider tracking control for multibody systems which are modeled using holonomic and
non-holonomic constraints. Furthermore, the systems may be underactuated and contain …

Abstract The Hybrid Event-B framework was introduced to add continuously varying
behaviour to the discrete changes of state characteristic of the well established Event-B …

We give a basic and self-contained introduction to the mathematical description of electrical
circuits that contain resistances, capacitances, inductances, voltage, and current sources …

As a subclass of stochastic differential games with algebraic constraints, this article studies
dynamic noncooperative games where the dynamics are described by Markov jump …

In this paper, we propose a bioeconomic predator–prey model with Michaelis–Menten type
prey harvesting and general functional response which is described by a differential …

Modeling with partial differential-algebraic equations is a natural and universal approach
valid for various applications with coupled subsystems. This contribution summarizes the …

In this paper, we apply the recently developed generalized parameter estimation-based
observer design technique for state-affine systems to the practically important case of linear …