  The Kronecker polynomial $K(z)$ is a finite product of cyclotomic polynomials
$C_j(z)$. Any Kronecker polynomial $K(z)$ of degree $N+1$ with simple roots on
the unit circle generates a finite set $\Phi_0=1, \Phi_1(z), \dots, \Phi_N(z) $
of polynomials (para) orthogonal on the unit circle (POPUC). This set is
determined uniquely by the condition $\Phi_N(z) = (N+1)^{-1} K'(z)$. Such set
can be called the set of Sturmian Kronecker POPUC. We present several new
explicit examples of such POPUC. In particular, we define and analyze
properties of the Sturmian cyclotomic POPUC generated by the cyclotomic
polynomials $C_M(z)$. Expressions of these polynomials strongly depend on the
decomposition of $M$ into prime factors.
