  In this study, we deal with the sharp bounds of certain Toeplitz determinants
whose entries are the logarithmic coefficients of analytic univalent functions
$f$ such that the quantity $z f'(z)/f(z)$ takes values in a specific domain
lying in the right half plane. The established results provide the bounds for
the classes of starlike and convex functions, as well as various of their
subclasses.
