Zeros of continuous-time linear periodic systems are defined and their prop
erties investigated. Under the assumption that the system has uniform relat
ive degree, the zero-dynamics of the system is characterized and a closed-f
orm expression of the blocking inputs is derived. This leads to the definit
ion of zeros as unobservable characteristic exponents of a suitably defined
periodic pair. The zeros of periodic linear systems satisfy blocking prope
rties that generalize the well-known time-invariant case. Finally, an effic
ient computational scheme is provided that essentially amounts to solving a
n eigenvalue problem. (C) Elsevier Science Ltd. All rights reserved.