• <p><h3><u>Delta Functions</u></h3><br/> <strong>Continuous-time:</strong> (a.k.a. Dirac delta function)<br/>
    2 KB (408 words) - 06:43, 16 September 2013
  • [[Homework_3_ECE438F09|Dirac Delta Scaling]] -- [[User:weim|weim]] [[Discrete Fourier Transform]] -- [[User:halshehh|halshehh]]
    4 KB (543 words) - 07:02, 25 August 2010
  • '''Dirac Comb or Impulse Train:''' <math>p_T(t)=\sum_{k=-\infty}^\infty\delta(t-kT_s)</math>
    8 KB (1,452 words) - 06:49, 16 September 2013
  • ...ng a continuous time signal (consisting of infinite number of points) to a discrete time signal (finite points). This process enables the conversion of analog ...hieved by multiplying the given continuous time signal by a train of dirac delta functions separated by the time period T. This can be mathematically repre
    3 KB (527 words) - 11:50, 22 September 2009
  • ! colspan="2" style="background: #eee;" | Discrete-time signals | align="right" style="padding-right: 1em;" | DT delta function || <math>\delta[n]=\left\{ \begin{array}{ll}1, & \text{ for } n=1 \\ 0, & \text{ else}\end
    2 KB (339 words) - 11:11, 18 September 2015
  • [[Category:discrete Dirac delta]] <math>\sum_{n=-\infty}^\infty n \delta [n] </math>
    6 KB (928 words) - 09:25, 11 November 2013
  • [[Category:discrete Dirac delta]] <math>u[n] \sum_{k=-7}^{15} \delta [n-k]. </math>
    4 KB (621 words) - 09:24, 11 November 2013
  • ...points where <math>F_X</math> is not differentiable, we can use the Dirac delta function to defing <math>f_x</math>. '''Definition''' <math>\quad</math> The '''Dirac Delta Function <math>\delta(x)</math>''' is the function satisfying the properties: <br/>
    15 KB (2,637 words) - 12:11, 21 May 2014
  • ...form one expression into the other using the scaling property of the Dirac delta.) DEADLINE September 19 *'''Topic 4''': Discrete-time Fourier transform (DTFT): definition, periodicity property, example (c
    13 KB (1,944 words) - 16:51, 13 March 2015

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BSEE 2004, current Ph.D. student researching signal and image processing.

Landis Huffman