Stability properties for generalized fractional differential systems

As for linear differential systems of integer order, polynomial representation will allow us t o take advantage of the Youla parametrization in or- der t o

We show that the stability analysis (delay-independent, delay-dependent, crossing characterization) in the commensurate delay case can be performed by computing the

The physical origins of the fractional-spin error have been extensively studied by Cohen, Mori-Sanchez and Yang. 15 – 17 , 26 In particular, they have shown that the energy of the

One can claim that, the most complete result so far on, for instance, stability of piecewise linear systems has turned out to be on the very special case of two-state

Recently, Sousa e Oliveira, through the ψ-Hilfer fractional operator, has ob- tained interesting and important results of the existence, uniqueness, stability and attractivity

In this paper, we are interested in the stabilization problem of MISO fractional systems with different I/O delays which are not necessarily commensurate. This MISO structure

For the linear fractional systems of commensurate order, the state space representation is defined as for regular integer state space representation with the state vector

In this paper, we have presented a stability analysis for discrete-time switched linear systems based on linear de- pendency between matrix words.. In particular, we illustrated