how can i prove that an even, entire function of exponential type, which is bounded on the real axis has an infinite number of complex roots (using Hadamard's theorem); it must be straightforward but i am mission something.
thanx
how can i prove that an even, entire function of exponential type, which is bounded on the real axis has an infinite number of complex roots (using Hadamard's theorem); it must be straightforward but i am mission something.
thanx
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