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To understand the relationship between the Fourier Transform of ''w'' and f (in Hertz) we start with the definition of each:
 
To understand the relationship between the Fourier Transform of ''w'' and f (in Hertz) we start with the definition of each:
<math>Insert formula here</math>
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<math>\int\limits_{\alpha}^{\beta}e^\tau\ d\tau              \int\limits_{\alpha}^{\beta}e^\tau\ d\tau 
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</math>
 
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Revision as of 10:39, 18 September 2014


Fourier Transform as a Function of Frequency w Versus Frequency f (in Hertz)

A slecture by ECE student Randall Cochran

Partly based on the ECE438 Fall 2014 lecture material of Prof. Mireille Boutin.



To understand the relationship between the Fourier Transform of w and f (in Hertz) we start with the definition of each:

$ \int\limits_{\alpha}^{\beta}e^\tau\ d\tau \int\limits_{\alpha}^{\beta}e^\tau\ d\tau $




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