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Samantha
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Analyticity of $f = Q(a\Re (x + y))Q(b\Im (x + y))\log \left\{ {Q(a\Re (x + y))Q(b\Im (x + y))} \right\}$ in the complex plane?
@losif Pinellas, I posted a new question here link
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Analyticity of $f = Q(a\Re (x + y))Q(b\Im (x + y))\log \left\{ {Q(a\Re (x + y))Q(b\Im (x + y))} \right\}$ in the complex plane?
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Analyticity of $f = Q(a\Re (x + y))Q(b\Im (x + y))\log \left\{ {Q(a\Re (x + y))Q(b\Im (x + y))} \right\}$ in the complex plane?
@losif Pinellas By looking at the equation, I think for non-zero $a$, $b$ both $\Im g(s,t)[=0]$=$\Re g(s,t)[=0]$ and will satisfy Cauchy Raman equations.. And Hence it will be analytic in the bounded complex plane. Am I right?
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Analyticity of $f = Q(a\Re (x + y))Q(b\Im (x + y))\log \left\{ {Q(a\Re (x + y))Q(b\Im (x + y))} \right\}$ in the complex plane?
@losif Pinellas, if $a$ and $b$ both are positive (non-zero) can I say f is analytic on the complex plane?
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Analyticity of $f = Q(a\Re (x + y))Q(b\Im (x + y))\log \left\{ {Q(a\Re (x + y))Q(b\Im (x + y))} \right\}$ in the complex plane?
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