This thesis deals with fractional-order chaotic systems. The main highlight is on some basic differences between a fractional-order system and its integer order counterpart. Namely, stability conditions, existence of periodic ...

In this thesis the general problem is minimizing the C_{∞} norm of suitable affine mappings from B(H) to C_{∞} and B(H) → B(H).Using convex and differential analyses (Gateaux derivative) as well as input from operator ...

The object of our work is a study the consecutive k-out-of-n system and the consecutive k-out-ln parallel. Firstly, in the expressions and bounds of the reliability (R) consecutive k-out-of-n system appair the trem qk , ...

This thesis investigates some probabilistic properties and statistical applications of general Markovswitching bilinear processes (MS-BL) that offers remarkably rich dynamics and complex behavior to model non Gaussian ...

In this thesis we establish the almost complete uniform convergence, with rate, of estimators of the survival function and the hazard function under twice censorship. In this model, the variable of interest � is right-censored ...

This thesis presents the results of the theoretical study of a system that produce chaos. The system is modeled by a coupled transformation (denoted T) in two dimensions based on a sine function. In this study, we analyze ...

In this thesis, we focus on the differential equations of fractional order systems exhibiting chaotic dynamics. Particular attention has been paid to a nonlinear system of fractional differential equations modeling the ...

"The purpose of this dissertation is to establish asymptotic results of a kernel type estimator of the regression function. This estimator is analogous to the Nadaraya-Watson estimator but the response variable is subject ...