Low Computational Iris Recognition Based on Moving Average Filter icon

Low Computational Iris Recognition Based on Moving Average Filter

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Name: Low Computational Iris Recognition Based on Moving Average Filter
Works on: windowsWindows 95 and above
Developer: Luigi Rosa
Version: 1
Last Updated: 21 Apr 2017
Release: 27 Jan 2009
Category: Others > Home and Education
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Low Computational Iris Recognition Based on Moving Average Filter Details

Works on: Windows 10 | Windows 8.1 | Windows 8 | Windows 7 | Windows XP | Windows 2000 | Windows 2003 | Windows 2008 | Windows 98 | Windows ME | Windows NT | Windows 95 | Windows Vista | Windows 2012
SHA1 Hash: 42e27600c96e8ec32a1dcfec6f10c0ff2ff04c77
Size: 54.68 KB
File Format: zip
Rating: 1.913043478 out of 5 based on 23 user ratings
Downloads: 142
License: Free
Low Computational Iris Recognition Based on Moving Average Filter is a free software by Luigi Rosa and works on Windows 10, Windows 8.1, Windows 8, Windows 7, Windows XP, Windows 2000, Windows 2003, Windows 2008, Windows 98, Windows ME, Windows NT, Windows 95, Windows Vista, Windows 2012.
You can download Low Computational Iris Recognition Based on Moving Average Filter which is 54.68 KB in size and belongs to the software category Home and Education.
Low Computational Iris Recognition Based on Moving Average Filter was released on 2009-01-27 and last updated on our database on 2017-04-21 and is currently at version 1.
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Low Computational Iris Recognition Based on Moving Average Filter Description

A moving average filter averages a number of input samples and produce a single output sample. This averaging action removes the high frequency components present in the signal. Moving average filters are normally used as low pass filters. In recursive filtering algorithm, previous output samples also are taken for averaging. This is the reason why its impulse response extends to infinity. We have developed a low computational approach for iris recognition based on 1D moving average filter. Simple averaging is used to reduce the effects of noise and a significative improvement in computational efficiency can be achieved if we perform the calculation of the mean in a recursive fashion.

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