Abstract
A starlike function f is characterized by the quantity $$zf'(z)/f(z)$$ lying in the right half-plane. This paper deals with sharp bounds for certain Toeplitz determinants whose entries are the coefficients of the functions f for which the quantity $$zf'(z)/f(z)$$ takes values in certain specific subset in the right half-plane. The results obtained include several new special cases and some known results.
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