Mercurial > forge
changeset 2710:2d64e669e231 octave-forge
Fix docs so that the table will format nicely on the web.
author | pkienzle |
---|---|
date | Tue, 17 Oct 2006 02:02:03 +0000 |
parents | c5d8c38f7efd |
children | 2e4ce287a594 |
files | main/signal/inst/bilinear.m |
diffstat | 1 files changed, 8 insertions(+), 7 deletions(-) [+] |
line wrap: on
line diff
--- a/main/signal/inst/bilinear.m Mon Oct 16 21:08:15 2006 +0000 +++ b/main/signal/inst/bilinear.m Tue Oct 17 02:02:03 2006 +0000 @@ -32,13 +32,14 @@ ## ## The following table summarizes the transformation: ## -## Transform Zero at x Pole at x -## ---------------- ------------------------- ------------------------ -## Bilinear zero: (2+xT)/(2-xT) pole: (2+xT)/(2-xT) -## 2 z-1 pole: -1 zero: -1 -## S -> - --- gain: (2-xT)/T gain: (2-xT)/T -## T z+1 -## ---------------- ------------------------- ------------------------ +## +---------------+-----------------------+----------------------+ +## | Transform | Zero at x | Pole at x | +## | H(S) | H(S) = S-x | H(S)=1/(S-x) | +## +---------------+-----------------------+----------------------+ +## | 2 z-1 | zero: (2+xT)/(2-xT) | zero: -1 | +## | S -> - --- | pole: -1 | pole: (2+xT)/(2-xT) | +## | T z+1 | gain: (2-xT)/T | gain: (2-xT)/T | +## +---------------+-----------------------+----------------------+ ## ## With tedious algebra, you can derive the above formulae yourself by ## substituting the transform for S into H(S)=S-x for a zero at x or