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- [[Category: Frequency Response]] [[Category: Impulse Response]]2 KB (248 words) - 07:31, 9 March 2011
- [[Category:frequency response]] '''Frequency Response and Difference Equations'''2 KB (401 words) - 16:16, 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) - 09:50, 24 October 2008
- ==CT Frequency Response== Then the frequency response H(jw):822 B (164 words) - 17:11, 24 October 2008
- Find the frequency response H(|omega|) and the impulse response h[n] of the system. **Frequency Response:**1 KB (198 words) - 18:08, 4 April 2008
Page text matches
- ##[[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) - 05:08, 21 October 2011
- ...(t) is the input to a particular LTI system characterized by the frequency response4 KB (815 words) - 09:57, 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) - 11:21, 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) - 11:34, 11 December 2008
- [[Category: Frequency Response]] [[Category: Impulse Response]]2 KB (248 words) - 07:31, 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) - 11:27, 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) - 06:59, 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) - 20:03, 10 February 2009
- Plot of the frequency response of the average filter: Plot of the frequency response of the filter:950 B (132 words) - 10:52, 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) - 10:40, 1 May 2009
- == Unit Impulse Response == == Frequency Response ==1 KB (214 words) - 18:15, 24 September 2008
- == Unit Impulse Response == == Frequency Response ==1 KB (218 words) - 18:15, 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) - 17:38, 26 September 2008
- Unit Impulse Response: <math>h(t) = K \delta(t)</math> Frequency Response:1,003 B (203 words) - 11:33, 25 September 2008
- == Unit Impulse Response == == Frequency Response ==1 KB (242 words) - 12:11, 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) - 07:25, 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) - 08:04, 26 September 2008
- Unit Impulse Response: Frequency Response:1,016 B (194 words) - 14:50, 26 September 2008
- unit impulse response then we can can a unit impulse response as408 B (77 words) - 13:07, 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) - 16:07, 8 October 2008
- * [[Zachary Curosh - Frequency Response and Difference Equations _ECE301Fall2008mboutin]] * [[Bavorndej Chanyasak - Frequency Response_ECE301Fall2008mboutin]]3 KB (406 words) - 10:28, 16 September 2013
- The impulse response of an LTI system is <math>h(t)=e^{-2t}u(t)+u(t+2)-u(t-2)</math>. What is the Frequency response <math>H(j\omega)</math> of the system?4 KB (753 words) - 15:48, 23 April 2013
- [[Category:frequency response]] '''Frequency Response and Difference Equations'''2 KB (401 words) - 16:16, 21 April 2013
- ...a})</math>, the unit impulse response <math>\,h[n]</math>, or the system's response to an input <math>\,x[n]</math>.4 KB (633 words) - 10:13, 24 October 2008
- ...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) - 09:50, 24 October 2008
- --What is the frequency response of the general form system described above. ...of a system with input X in the frequency domain the output signal is the frequency (a constant) times the input signal.3 KB (465 words) - 13:38, 24 October 2008
- == Frequency Response == Frequency response in CT and DT are very similar. They both have the form of <math>\ Y(\omega)2 KB (255 words) - 15:12, 24 October 2008
- == Frequency Response ==221 B (35 words) - 15:30, 24 October 2008
- ==CT Frequency Response== Then the frequency response H(jw):822 B (164 words) - 17:11, 24 October 2008
- ...words, evaluated on the unit circle. In order to determine the frequency response of the system the Z-transform must be evaluated on the unit circle, meaning3 KB (537 words) - 16:27, 3 December 2008
- :(b) an ability to determine the impulse response of a differential or difference equation. [1,2;a] :(c) an ability to determine the response of linear systems to any input signal convolution in the time domain. [1,2,7 KB (1,017 words) - 09:05, 11 December 2008
- [[Frequency Response Example_Old Kiwi]]868 B (154 words) - 16:36, 30 March 2008
- Find the frequency response H(|omega|) and the impulse response h[n] of the system. **Frequency Response:**1 KB (198 words) - 18:08, 4 April 2008
- ...alt="tex:\displaystyle\left|\omega_0\right|"/>. Therefore, the frequency response of the system is Taking the inverse Fourier transform of the frequency response, we obtain4 KB (683 words) - 20:46, 6 April 2008
- ##[[Unit step response of an LTI system_Old Kiwi]] ##[[Response of LTI systems to complex exponentials_Old Kiwi]]4 KB (531 words) - 10:32, 25 July 2008
- ...(t) is the input to a particular LTI system characterized by the frequency response4 KB (803 words) - 10:10, 22 July 2008
- ...tp://cobweb.ecn.purdue.edu/~ipollak/ee438/FALL03/notes/Section1.3_9_26.pdf frequency analysis] ***[http://vise.www.ecn.purdue.edu/VISE/ee438L/lab3/pdf/lab3.pdf Lab on frequency analysis]9 KB (1,237 words) - 08:29, 5 October 2009
- * Finding [[LTI system properties]] from the impulse response * [[Fundamental period/frequency]]1 KB (152 words) - 03:06, 23 July 2009
- Plot of the frequency response of the average filter: Plot of the frequency response of the filter:1 KB (163 words) - 11:50, 26 November 2014
- ...place. "The output of a LTI system is the input convolved with the impulse response of the system." Why? How is the math producing the results you expect? --[[ ...involves a lot of integration and alternation between the time domain and frequency domain (the course requires that you become pretty familiar with both domai14 KB (2,366 words) - 16:32, 21 April 2013
- ...charts, graphs etc.; standard clip-art Other characteristics to consider: Frequency, Regularity, Continuity, ...he interaction. User action: Shows what the user does in the system System response: describes how the system responds to the user's actions<br>8 KB (1,202 words) - 08:18, 9 April 2010
- ...urce transformation; Thevenin's and Norton's theorems; superposition. Step response of 1st order (RC, RL) and 2nd order (RLC) circuits. Phasor analysis, impeda Frequency-shift: L[e-at f(t)u(t)] = F(s+a)<br/>6 KB (873 words) - 16:02, 15 April 2013
- ...uency response of single and multistage amplifiers. High frequency and low frequency designs are emphasized. <br/><br/> <br/><br/>8. High frequency transistor models and the frequency response of small signal amplifiers.2 KB (328 words) - 05:59, 4 May 2010
- ...d''': Classification, analysis and design of systems in both the time- and frequency-domains. Continuous-time linear systems: Fourier Series, Fourier Transform, <br/>ii. an ability to determine the the impulse response of a differential or difference equation.3 KB (394 words) - 06:08, 4 May 2010
- ...amplitude of the signal at that frequency (such a distribution is called a frequency spectrum).<br>It is thus a technique that can be used to describe almost an ...TFT( continuous time fourier transform) is continuous in both the time and frequency domain. Give example here.13 KB (2,348 words) - 12:25, 2 December 2011
- ...tp://cobweb.ecn.purdue.edu/~ipollak/ee438/FALL03/notes/Section1.3_9_26.pdf frequency analysis] ***[http://vise.www.ecn.purdue.edu/VISE/ee438L/lab3/pdf/lab3.pdf Lab on frequency analysis]9 KB (1,331 words) - 06:15, 29 December 2010
- In order to get rid of aliasing, what is the cut-off frequency of the low pass filter? Explain your answer. ...or with discrete input x[n]. Assume that the low pass filter has frequency response2 KB (373 words) - 09:41, 11 November 2011
- ...ath>, whose frequency response is a ideal low-pass filter with the cut-off frequency of <math>1/(2T)</math>. ...requency for the impulse train was <math>F_s=1/T</math>. Thus the sampling frequency must be larger than <math>2B</math>, in order to avoid aliasing when recons4 KB (751 words) - 03:56, 2 October 2011
- Q1. Find the impulse response of the following LTI systems and draw their block diagram. (assume that the impulse response is causal and zero when <math>n<0</math>)3 KB (462 words) - 09:42, 11 November 2011
- ...ant properties of such systems, which led us to the concepts of "Frequency Response" and "Transfer function" of a system. We then defined a simple filter with867 B (122 words) - 15:21, 8 October 2010