jem05
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hello,
i need a proof for the diedonne criterion on univalent polynomials.
i was wondering if anyone knows a book or reference where i can find it.
it says:
polyn. of degree n is univalent in the open disk iff sum(k=1 --> n) a_k sin(kt)/sint z^(k-1)
is not 0 in open unit disk, given 0 < t < pi/2
thank you
i need a proof for the diedonne criterion on univalent polynomials.
i was wondering if anyone knows a book or reference where i can find it.
it says:
polyn. of degree n is univalent in the open disk iff sum(k=1 --> n) a_k sin(kt)/sint z^(k-1)
is not 0 in open unit disk, given 0 < t < pi/2
thank you