(New page: ==Definition== Zero-Order Hold Sampling - The samples of a function are represented by piecewise constant function. In other words, the samples are represented by unit-step function...) |
(→Definition) |
||
| Line 10: | Line 10: | ||
| | | | ||
p(t) = <math> \sum_{n = -\infty}^{\infty}d(t-nT) </math> | p(t) = <math> \sum_{n = -\infty}^{\infty}d(t-nT) </math> | ||
| + | <div style="margin-left: 3em;"> | ||
| + | <math> | ||
| + | \begin{align} | ||
| + | h(t) &= {1, when 0 < t < T}\\ | ||
| + | &= {0, else }\\ | ||
| + | \end{align} | ||
| + | </math> | ||
Latest revision as of 12:36, 9 November 2008
Definition
Zero-Order Hold Sampling -
The samples of a function are represented by piecewise constant function.
In other words, the samples are represented by unit-step functions.
x(t) -> X ----> h(t) -> $ x_0(t) $
^
|
p(t) = $ \sum_{n = -\infty}^{\infty}d(t-nT) $
$ \begin{align} h(t) &= {1, when 0 < t < T}\\ &= {0, else }\\ \end{align} $
