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- [[Category: Frequency Response]] [[Category: Impulse Response]]2 KB (248 words) - 08:31, 9 March 2011
- [[Category:frequency response]] '''Frequency Response and Difference Equations'''2 KB (401 words) - 17:16, 21 April 2013
- ...w) = H(w)X(w)</math> format. Obviously, <math>H(w)</math> is the frequency response. The following example would illustrate this: Find the frequency response of: <math>y[n] - \frac{3}{4}y[n-1] + \frac{1}{8}y[n-2] = 2x[n]</math>1 KB (197 words) - 10:50, 24 October 2008
- ==CT Frequency Response== Then the frequency response H(jw):822 B (164 words) - 18:11, 24 October 2008
- Find the frequency response H(|omega|) and the impulse response h[n] of the system. **Frequency Response:**1 KB (198 words) - 19:08, 4 April 2008
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- ##[[Unit step response of an LTI system_(ECE301Summer2008asan)|Unit step response of an LTI system]] ##[[Response of LTI systems to complex exponentials_(ECE301Summer2008asan)|Response of LTI systems to complex exponentials]]7 KB (921 words) - 06:08, 21 October 2011
- ...(t) is the input to a particular LTI system characterized by the frequency response4 KB (815 words) - 10:57, 21 November 2008
- ...the process of taking the value of the frequency response function at each frequency of the coefficients and then multiplying by that value to yield the transfo842 B (120 words) - 12:21, 9 December 2008
- ...led by the <math> \left|\omega_0\right|\ </math>. Therefore, the frequency response of the system is Taking the inverse Fourier transform of the frequency response, we obtain4 KB (688 words) - 12:34, 11 December 2008
- [[Category: Frequency Response]] [[Category: Impulse Response]]2 KB (248 words) - 08:31, 9 March 2011
- ...2007 mboutin Frequency and Impulse Response Example|Frequency and Impulse Response Example]]== {{:ECE 301 Fall 2007 mboutin Frequency and Impulse Response Example}}850 B (90 words) - 12:27, 12 December 2008
- | align="right" style="padding-right: 1em;" | Friday || 01/23/09 || Frequency Response || 1.2.3 ...1em;" | Monday || 02/02/09 || Relation between CTFT and DTFT || 1.4.2 || Frequency analysis6 KB (689 words) - 07:59, 2 August 2010
- To find the the overall frequency response F(w) for this system, I assumed the up/down samplers canceled each other ou2 KB (383 words) - 21:03, 10 February 2009
- Plot of the frequency response of the average filter: Plot of the frequency response of the filter:950 B (132 words) - 11:52, 28 April 2009
- ==Frequency analysis== *[http://vise.www.ecn.purdue.edu/VISE/ee438L/lab3/pdf/lab3.pdf :ab on frequency analysis]8 KB (1,226 words) - 11:40, 1 May 2009
- == Unit Impulse Response == == Frequency Response ==1 KB (214 words) - 19:15, 24 September 2008
- == Unit Impulse Response == == Frequency Response ==1 KB (218 words) - 19:15, 24 September 2008
- a) Obtain the unit impulse response h[n] and the system function H(z) of your system. Unit impulse response:946 B (182 words) - 18:38, 26 September 2008
- Unit Impulse Response: <math>h(t) = K \delta(t)</math> Frequency Response:1,003 B (203 words) - 12:33, 25 September 2008
- == Unit Impulse Response == == Frequency Response ==1 KB (242 words) - 13:11, 25 September 2008
- ==Obtain the input impulse response h(t) and the system function H(s) of your system== ==Compute the response of your system to the signal you defined in Question 1 using H(s) and the F2 KB (349 words) - 08:25, 26 September 2008
- =Obtain the input impulse response h[n] and the system function H(z) of your system= So, we have the unit impulse response:1 KB (241 words) - 09:04, 26 September 2008
- Unit Impulse Response: Frequency Response:1,016 B (194 words) - 15:50, 26 September 2008
- unit impulse response then we can can a unit impulse response as408 B (77 words) - 14:07, 26 September 2008
- Fourier Transforms and the frequency response of a system. The frequency response has a fundamental relationship to the unit step response through Fourier Transforms as follows3 KB (449 words) - 17:07, 8 October 2008