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Is sexp(z) pseudounivalent for Re(z) > 0 ?

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Is sexp(z) pseudounivalent for Re(z) > 0 ?
tommy1729 Offline
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03/25/2014, 12:46 AM (This post was last modified: 03/25/2014, 01:01 PM by tommy1729.)
Is sexp(z) pseudounivalent for Re(z) > 0 ?

Is that a uniqueness condition ?

The difference between univalent and pseudounivalent is :

speudounivalent is weaker : f(z+k) = f(z) only possible if k is real.

regards

tommy1729
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Is sexp(z) pseudounivalent for Re(z) > 0 ? - by tommy1729 - 03/25/2014, 12:46 AM

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