Dynamical systems defined on integers ( ) is called discrete while the ones defined on the real numbers ( ) is called continuous. Studies on dynamical systems show that many results on discrete systems seem to be completely different from their continuous counterparts. Time line unifies and generalizes both discrete and continuous dynamical system. This thesis reviews results of the theory of linear dynamical systems which will hold not only for both discrete and continuous systems. Discrete and continuous analysis on time scale is employed to proof results on calculus and theory of linear dynamical systems. Some stability characterizations of linear dynamical systems are also examined. Relevant examples on both time scales are also treated and different results for discrete and continuous systems verified.
اصطلاحهای موضوعی کنترل نشده
اصطلاح موضوعی
Mathematics
نام شخص به منزله سر شناسه - (مسئولیت معنوی درجه اول )