Abstract

Abstract We investigate certain properties of tilted (oblique) domains, associated with the Janow- ski function (1 + Az)/(1 + Bz), where A, B ∈ ℂ with A ≠ B and |B| ≤ 1. We find several bounds for these oblique domains and also establish various subordination, radius, argument estimates involving Janowski function with complex parameters. Moreover, some results also generalize earlier well-known results pertaining to Janowski function.

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