Results & Lemmas (2)
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THEOREM 2.
THEOREM 2. Let p(z) € P U, B). Then https://doi.org/10.1017/S0004972700021146 Published online by Cambridge University Press
THEOREM 2. Let p(z) € P U , B) . Then https://doi.org/10.1017/S0004972700021146 Published online by Cambridge University Press
THEOREM 3.
THEOREM 3. Let f(z) € Sn A, B) and e^ as in Lerma 1. Then f(z) is convex in the disc < r* where r* = min(r, r ), r being the smallest…
THEOREM 3. Let f(z) € Sn{A, B) and e^ as in Lerma 1. Then f(z) is convex in the disc \z\ < r* where r* = min(r , r ) , r being the smallest positive root of r" + |e \r - \a \x r - x = 0 and r the smallest positive root of [l-At$>(r)) - (A-B)r<k'(r) = 0 . The estimate is sharp for r± < rQ .$
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