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An entire function whose real part( or imaginary part) is bounded then the function is constant!!
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One of the very important theorem in complex analysis is liouville's theorem. It says that If a function is an entire function such that it is bounded as well then such function is a constant function.
We will prove that if f is a function which is entire and whose real part is bounded then that function has to be a constant function.
The same result holds when imaginary part is bounded.
We will prove that if f is a function which is entire and whose real part is bounded then that function has to be a constant function.
The same result holds when imaginary part is bounded.
An entire function whose real part( or imaginary part) is bounded then the function is constant!!
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