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{{Orphan|date=February 2011}}
The '''matched Z-transform method''', also called the '''pole–zero mapping'''
{{cite book
| title = Signals and Systems with MATLAB
| author = Won Young Yang
| publisher = Springer
| year = 2009
| isbn = 9783540929536
| page = 292
}}</ref><ref>
{{cite book
| title = Space vehicle dynamics and control
| author = Bong Wie
| publisher = AIAA
| year = 1998
| isbn = 9781563472619
| page = 151
}}</ref> or '''pole–zero matching method''',<ref>
{{cite book
| title = Design and analysis of control systems
| author = Arthur G. O. Mutambara
| publisher = CRC Press
| year = 1999
| isbn = 9780849318986
| page = 652
}}</ref> is a technique for converting a [[continuous-time]] filter design to a [[discrete-time]] filter ([[digital filter]]) design.
The method works by mapping all poles and zeros of the [[Laplace transform|s-plane]] design to [[Z-transform|z-plane]] locations ''z'' = exp(''sT''), for a sample interval ''T''.
{{cite book
| title = Signal processing: principles and implementation
| author = S. V. Narasimhan and S. Veena
| publisher = Alpha Science Int'l Ltd.
| year = 2005
| isbn = 9781842651995
| page = 260
}}</ref>
Alternative methods include the [[bilinear transform]] and [[impulse invariance]] methods.
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==References==
{{reflist}}
▲* [http://books.google.com/books?id=8UbV8vq8uV0C&pg=PA260 Matched Z-transform source]
▲* [http://books.google.com/books?id=n97tEQvNyVgC&pg=PA151 Pole–zero mapping source]
▲* [http://books.google.com/books?id=VSlHxALK6OoC&pg=PA652 Pole–zero matching source]
▲* [http://books.google.com/books?id=GnfpELDfzmEC&pg=PA292 Tieing several names to same method]
{{Signal-processing-stub}}
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