I Previously on IET Complex Exponential Function ImAxis
- Slides: 23
I. Previously on IET
Complex Exponential Function Im-Axis ω © Tallal Elshabrawy Re-Axis 2
Complex Exponential Function Im-Axis ω © Tallal Elshabrawy Re-Axis 3
Complex Exponential Function Im-Axis ω © Tallal Elshabrawy Re-Axis 4
Complex Exponential Function Im-Axis ω © Tallal Elshabrawy Re-Axis 5
Complex Exponential Function Im-Axis ω © Tallal Elshabrawy Re-Axis 6
Complex Exponential Function Im-Axis ω © Tallal Elshabrawy Re-Axis 7
Complex Exponential Function Im-Axis ω © Tallal Elshabrawy Re-Axis 8
Complex Exponential Function Im-Axis ω © Tallal Elshabrawy Re-Axis 9
Complex Exponential Function Im-Axis ω © Tallal Elshabrawy Re-Axis 10
Complex Exponential Function Im-Axis ω © Tallal Elshabrawy Re-Axis 11
The Fourier Transform Representing functions in terms of complex exponentials with different frequencies © Tallal Elshabrawy 12
The Fourier Transform (Cosine Function) Im-Axis ω Re-Axis + -ω Re-Axis + © Tallal Elshabrawy 13
The Fourier Transform (Cosine Function) Im-Axis ω Re-Axis + -ω Re-Axis + © Tallal Elshabrawy 14
The Fourier Transform (Cosine Function) Im-Axis ω Re-Axis + -ω Re-Axis + © Tallal Elshabrawy 15
The Fourier Transform (Cosine Function) Im-Axis ω Re-Axis + -ω Re-Axis + © Tallal Elshabrawy 16
The Fourier Transform (Cosine Function) Im-Axis ω Re-Axis + -ω Re-Axis + © Tallal Elshabrawy 17
The Fourier Transform (Sine Function) Im-Axis ω Re-Axis - -ω Re-Axis © Tallal Elshabrawy 18
The Fourier Transform (Sine Function) Im-Axis ω Re-Axis + -ω Re-Axis + © Tallal Elshabrawy 19
The Fourier Transform (Sine Function) Im-Axis Re-Axis -ω ω © Tallal Elshabrawy 20
The Fourier Transform (Sine Function) -ω Im-Axis Re-Axis + Im-Axis Re-Axis ω + © Tallal Elshabrawy 21
Fourier Transform of Sinusoids 1/2 -ω 0 1/2 j(1/2) ω -ω 0 ω -j(1/2) Notes l l A real value for the coefficients in the frequency domain means that the starting point for rotation is on the real axis An Imaginary value for the coefficients in the frequency domain means that the starting point for rotation is on the imaginary axis © Tallal Elshabrawy 22
Fourier Transform of Real Valued Functions Im-Axis ωn ω1 Im-Axis Re-Axis ω2 Im-Axis -ω2 Re-Axis -ω1 -ωn A real-valued function in time implies that G(-f) = G*(f) © Tallal Elshabrawy 23
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