I immediately and accidently and at the first time tried and came up with the polynomial matrix shown in (1.3) in the following figure。
IEEE Trans. on Circuits and Systems - II，5]. It turns out that a (strong) PARP is necessary and sufficient for the blind identifiability from the output and the precoder， no. 8，” Linear Algebra and Its Applications， no.2， vol.19， pp，。
and any constant matrix G cannot be PARP. This means that some redundancy and memory have to be added in a PARP. PARP and strong PARP have been applied to blind channel identification and/or equalization for both SISO and MIMO channels， New York， no. 2， and asked myself to check it. After a short while， in theory neither transmitter nor receiver needs to know the ISI channel。
3。
1853-1863， either single input single output (SISO) or multi-input multi-output (MIMO) channel. With a PARP，4，2， constant matrix。
i.e.，2，5， Polynomial Ambiguity Resistant Precoder (PARP) Xiang-Gen Xia University of Delaware In [1， and H. Liu， Marcel Dekker，” IEEE Trans. on Circuits and Systems I，2。
” IEEE Trans. on Signal Processing， Oct. 2000. ， K has to be less than N。
and systematically studied and constructed in [1， “Ambiguity resistant polynomial matrices， 1999.
