Periodicity of solutions to delayed dynamic equations with feedback control.
Permanence and global attractivity of a delayed discrete predator-prey system with general Holling-type functional response and feedback controls.
Permanence for a discrete model with feedback control and delay.
Permanence of a discrete -species Schoener competition system with time delays and feedback controls.
Permanence of a discrete predator-prey system with Beddington-DeAngelis functional response and feedback controls.
Persistent bounded disturbance rejection for uncertain time-delay systems
Perturbation analysis for eigenstructure assignment of linear multi-input systems.
Perturbation analysis of the discrete Riccati equation
Perturbation of purely imaginary eigenvalues of Hamiltonian matrices under structured perturbations.
Phase portraits of planar control-affine systems
Planning identification experiments for cell signaling pathways: An NFκB case study
Mathematical modeling of cell signaling pathways has become a very important and challenging problem in recent years. The importance comes from possible applications of obtained models. It may help us to understand phenomena appearing in single cells and cell populations on a molecular level. Furthermore, it may help us with the discovery of new drug therapies. Mathematical models of cell signaling pathways take different forms. The most popular way of mathematical modeling is to use a set of nonlinear...
Pointwise controllability as limit of internal controllability for the wave equation in one space dimension.
Pole assignment by feedback control of the second order coupled singular distributed parameter systems
Pole placement and related problems
Pole placement for generalized MFD's
Poles and zeroes of nonlinear control systems
During the last ten years, the concepts of “poles” and “zeros” for linear control systems have been revisited by using modern commutative algebra and module theory as a powerful substitute for the theory of polynomial matrices. Very recently, these concepts have been extended to multidimensional linear control systems with constant coefficients. Our purpose is to use the methods of “algebraic analysis” in order to extend these concepts to the variable coefficients case and, as a byproduct, to the...
Polynomial approach to pole placement in MIMO systems
Polynomial Control Systems.
Polynomial controller design based on flatness
By the use of flatness the problem of pole placement, which consists in imposing closed loop system dynamics can be related to tracking. Polynomial controllers for finite-dimensional linear systems can then be designed with very natural choices for high level parameters design. This design leads to a Bezout equation which is independent of the closed loop dynamics but depends only on the system model.
Polynomial operations: Numerical performance in matrix diophantine equation