Question: Derive an expression for the ambiguity function of a Gaussian pulse defined by [ x(t)=frac{1}{sqrt{sigma^{1 / 4}} sqrt{pi}} exp left{frac{-t^{2}}{2 sigma^{2}}ight} ; quad 0

Derive an expression for the ambiguity function of a Gaussian pulse defined by \[
x(t)=\frac{1}{\sqrt{\sigma^{1 / 4}} \sqrt{\pi}} \exp \left\{\frac{-t^{2}}{2 \sigma^{2}}ight\} ; \quad 0where \(T\) is the pulse width and \(\sigma\) is a constant.

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