00000cmm a22000004i 4500 UP-99796217611212441 Buklod 20230215085534.0 m go j cr |n |||auu|a 110503s2011 xx u | eng d 9789491216039 (eBook) (iLib)UPD-00215704209 DML eng DMLUC QA 427 A44 2011eb Akhmet, Marat. Nonlinear hybrid continuous/discrete-time models [electronic resource] by Marat Akhmet. Paris Atlantis Press 2011. 1 online resource (xiii, 216p.) ill. Atlantis Studies in mathematics for engineering and science IP-based subscription, access limited to within on campus computer network. Access via Electronic Resources of the UPD University Library Website. The book is mainly about hybrid systems with continuous/discrete-time dynamics. the major part of the book consists of the theory of equations with piece-wise constant argument of generalized type. The systems as well as technique of investigation were introduced by the author very recently. they both generalized known theory about differential equations with piece-wise constant argument, introduced by K. Cook and J. Wiener in the 1980s. moreover, differential equations with fixed and variable moments of impulses are used to model real world problems. We consider models of neural networks, blood pressure distribution and a generalized model of the cardiac pacemaker. all the results of the manuscript have not been published in any book, yet. they are very recent and united with the presence of the continuous/discrete dynamics of time. it is of big interest for specialists in biology, medicine, engineering sciences, electronics. theoretical aspects of the book meet very strong expectations of mathematicians who investigate differential equations with discontinuities of any type. Electronic reproduction. New York SpringerLink 2011. Available via World Wide Web through SpringerLink. Nonlinear theories. Hybrid systems. Electronic books. SpringerLink (Online service). Electronic Resource Available for University of the Philippines Diliman via SpringerLink. Click here to access http://www.springer.com/mathematics/dynamical+systems/book/978-94-91216-02-2 FO Monograph UPD DMLR Electronic Resource