Dear MHF users,
let be a function and .
For define a function by .
How can I decompose this type of functions into its real and imaginary parts?
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If you could represent as , then the product is .
Now, if , then . Also, using some trigonometry, one can express as where and are expressions containing , and .
Thanks for the information but this seems to be useless for me. :s
But but but let me think it may give a hand…
Last edited by bkarpuz; Oct 6th 2010 at 06:28 AM.
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