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Complex analysis problem Find \(\int_\gamma z^{-1/2} dz\) where \(\gamma \) is upper half of unit circle from 1 to -1 Please, help
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i forget don't you so something like put \(z(t)=e^{it}\) so \(z'(t)=ie^{it}\) ?
I have to use branch cut, my Prof said I can see z^(-1/2) as principal branch cut of z^(-1/2). I don't get what he meant
\(z^(-1/2) = e^{(-1/2) logz}\)
is upper half of unit circle from 1 to -1 means this right?|dw:1447556104302:dw|
Yes
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But when using branch cut, the log is undefined on negative of real part, we don't have -1 on the curve, how to argue?
|dw:1447556231668:dw|
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