Univalence of $T$-symmetric Suffridge type polynomials of degree $3T+1$

We show the univalence of $T$ -symmetric Suffridge type polynomials $S_{4}^{(T)}$ in the unit disk, confirming thereby the conjecture proposed by Dmitrishin, Gray, and Stokolos in their recent paper. The result also implies the quasi-extremality of $S_{n}^{(T)}$ in the sense of Ruscheweyh.

Univalence of $T$ -symmetric Suffridge type polynomials of degree $3 T + 1$

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Univalence of $T$ -symmetric Suffridge type polynomials of degree $3 T + 1$

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Univalence of TT-symmetric Suffridge type polynomials of degree 3T+13T+1

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Univalence of TT-symmetric Suffridge type polynomials of degree 3T+13T+1

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Univalence of $T$ -symmetric Suffridge type polynomials of degree $3 T + 1$

讲解博客

AI智能校验

Univalence of $T$ -symmetric Suffridge type polynomials of degree $3 T + 1$

讲解博客

AI智能校验