  We investigate certain properties of tilted (oblique) domains, associated
with the Janowski function $(1+Az)/(1+Bz),$ where $A,B\in\mathbb{C}$ with
$A\neq B$ and $|B|\leq 1$. We find several bounds for these oblique domains.
Further, we extend the various known argument, radius, and subordination
results involving Janowski functions with complex parameters.

Complex Variables