📄 anwtfilter.java
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/*
* CVS identifier:
*
* $Id: AnWTFilter.java,v 1.15 2001/05/08 16:14:52 grosbois Exp $
*
* Class: AnWTFilter
*
* Description: The abstract class for all analysis wavelet filters
*
*
*
* COPYRIGHT:
*
* This software module was originally developed by Rapha雔 Grosbois and
* Diego Santa Cruz (Swiss Federal Institute of Technology-EPFL); Joel
* Askel鰂 (Ericsson Radio Systems AB); and Bertrand Berthelot, David
* Bouchard, F閘ix Henry, Gerard Mozelle and Patrice Onno (Canon Research
* Centre France S.A) in the course of development of the JPEG2000
* standard as specified by ISO/IEC 15444 (JPEG 2000 Standard). This
* software module is an implementation of a part of the JPEG 2000
* Standard. Swiss Federal Institute of Technology-EPFL, Ericsson Radio
* Systems AB and Canon Research Centre France S.A (collectively JJ2000
* Partners) agree not to assert against ISO/IEC and users of the JPEG
* 2000 Standard (Users) any of their rights under the copyright, not
* including other intellectual property rights, for this software module
* with respect to the usage by ISO/IEC and Users of this software module
* or modifications thereof for use in hardware or software products
* claiming conformance to the JPEG 2000 Standard. Those intending to use
* this software module in hardware or software products are advised that
* their use may infringe existing patents. The original developers of
* this software module, JJ2000 Partners and ISO/IEC assume no liability
* for use of this software module or modifications thereof. No license
* or right to this software module is granted for non JPEG 2000 Standard
* conforming products. JJ2000 Partners have full right to use this
* software module for his/her own purpose, assign or donate this
* software module to any third party and to inhibit third parties from
* using this software module for non JPEG 2000 Standard conforming
* products. This copyright notice must be included in all copies or
* derivative works of this software module.
*
* Copyright (c) 1999/2000 JJ2000 Partners.
* */
package jj2000.j2k.wavelet.analysis;
import jj2000.j2k.codestream.writer.*;
import jj2000.j2k.wavelet.*;
import jj2000.j2k.image.*;
import jj2000.j2k.util.*;
import java.util.*;
import java.io.*;
/**
* <p>This abstract class defines the methods of all analysis wavelet
* filters. Specialized abstract classes that work on particular data types
* (int, float) provide more specific method calls while retaining the
* generality of this one. See the AnWTFilterInt and AnWTFilterFloat
* classes. Implementations of analysis filters should inherit from one of
* those classes.</p>
*
* All analysis wavelet filters should follow the following conventions:
*
* <ul>
* <li>The first sample to filter is the low-pass one. As a consequence, if
* the input signal is of odd-length then the low-pass output signal is one
* sample longer than the high-pass output one. Therefore, if the length of
* input signal is N, the low-pass output signal is of length N/2 if N is even
* and N/2+1/2 if N is odd, while the high-pass output signal is of length N/2
* if N is even and N/2-1/2 if N is odd.</li>
*
* <li>The normalization is 1 for the DC gain and 2 for the Nyquist gain (Type
* I normalization), for both reversible and non-reversible filters.</li>
*
* <li>If the length of input signal is N, the low-pass output signal is of
* length N/2 if N is even and N/2+1/2 if N is odd, while the high-pass output
* sample is of length N/2 if N is even and N/2-1/2 if N is odd.</li>
*
* <li>The analyze method may seem very complicated, but is designed to
* minimize the amount of data copying and redundant calculations when used
* for block-based or line-based wavelet transform implementations, while
* being applicable to full-frame transforms as well.</li>
*
* <li>All filters should implement the equals() method of the Object
* class. The call x.equals(y) should test if the 'x' and 'y' filters are the
* same or not, in what concerns the bit stream header syntax (two filters are
* the same if the same filter code should be output to the bit stream).</li>
* </ul>
*
* @see AnWTFilterInt
* @see AnWTFilterFloat
* */
public abstract class AnWTFilter implements WaveletFilter{
/** The prefix for wavelet filter options: 'F' */
public final static char OPT_PREFIX = 'F';
/** The list of parameters that is accepted for wavelet filters. Options
* for wavelet filters start with a 'F'. */
private final static String [][] pinfo = {
{ "Ffilters", "[<tile-component idx>] <id> "+
"[ [<tile-component idx>] <id> ...]",
"Specifies which filters to use for specified tile-component. "+
"If this option is not used, the encoder choses the filters "+
" of the tile-components according to their quantization type."+
" If this option is used, a component transformation is applied "+
"to the three first components.\n"+
"<tile-component idx>: see general note\n"+
"<id>: ',' separates horizontal and vertical filters, ':' separates"+
" decomposition levels filters. JPEG 2000 part 1 only supports w5x3"+
" and w9x7 filters.",null},
};
/**
* Filters the input signal by this analysis filter, decomposing it in a
* low-pass and a high-pass signal. This method performs the filtering and
* the subsampling with the low pass first filtering convention.
*
* <p>The input signal resides in the inSig array. The index of the first
* sample to filter (i.e. that will generate the first low-pass output
* sample) is given by inOff. The number of samples to filter is given by
* inLen. This array must be of the same type as the one for which the
* particular implementation works with (which is returned by the
* getDataType() method).</p>
*
* <p>The input signal can be interleaved with other signals in the same
* inSig array, and this is determined by the inStep argument. This means
* that the first sample of the input signal is inSig[inOff], the second
* is inSig[inOff+inStep], the third is inSig[inOff+2*inStep], and so
* on. Therefore if inStep is 1 there is no interleaving. This feature
* allows to filter columns of a 2-D signal, when it is stored in a line
* by line order in inSig, without having to copy the data, in this case
* the inStep argument should be the line width.</p>
*
* <p>This method also allows to apply the analysis wavelet filter by
* parts in the input signal using an overlap and thus producing the same
* coefficients at the output. The tailOvrlp argument specifies how many
* samples in the input signal, before the first one to be filtered, can
* be used for overlap. Then, the filter instead of extending the input
* signal will use those samples to calculate the first output
* samples. The argument tailOvrlp can be 0 for no overlap, or some value
* that provides partial or full overlap. There should be enough samples
* in the input signal, before the first sample to be filtered, to support
* the overlap. The headOvrlp provides the same functionality but at the
* end of the input signal. The inStep argument also applies to samples
* used for overlap. This overlap feature can be used for line-based
* wavelet transforms (in which case it will only be used when filtering
* the columns) or for overlapping block-based wavelet transforms (in
* which case it will be used when filtering lines and columns).</p>
*
* <p>The low-pass output signal is placed in the lowSig array. The lowOff
* and lowStep arguments are analogous to the inOff and inStep ones, but
* they apply to the lowSig array. The lowSig array must be long enough to
* hold the low-pass output signal.</p>
*
* <p>The high-pass output signal is placed in the highSig array. The
* highOff and highStep arguments are analogous to the inOff and inStep
* ones, but they apply to the highSig array. The highSig array must be
* long enough to hold the high-pass output signal.</p>
*
* @param inSig This is the array that contains the input signal. It must
* be of the correct type (e.g., it must be int[] if getDataType() returns
* TYPE_INT).
*
* @param inOff This is the index in inSig of the first sample to filter.
*
* @param inLen This is the number of samples in the input signal to
* filter.
*
* @param inStep This is the step, or interleave factor, of the input
* signal samples in the inSig array. See above.
*
* @param tailOvrlp This is the number of samples in the input signal
* before the first sample to filter that can be used for overlap. See
* above.
*
* @param headOvrlp This is the number of samples in the input signal
* after the last sample to filter that can be used for overlap. See
* above.
*
* @param lowSig This is the array where the low-pass output signal is
* placed. It must be of the same type as inSig and it should be long
* enough to contain the output signal.
*
* @param lowOff This is the index in lowSig of the element where to put
* the first low-pass output sample.
*
* @param lowStep This is the step, or interleave factor, of the low-pass
* output samples in the lowSig array. See above.
*
* @param highSig This is the array where the high-pass output signal is
* placed. It must be of the same type as inSig and it should be long
* enough to contain the output signal.
*
* @param highOff This is the index in highSig of the element where to put
* the first high-pass output sample.
*
* @param highStep This is the step, or interleave factor, of the
* high-pass output samples in the highSig array. See above.
*
* @see WaveletFilter#getDataType
* */
public abstract
void analyze_lpf(Object inSig, int inOff, int inLen, int inStep,
Object lowSig, int lowOff, int lowStep,
Object highSig, int highOff, int highStep);
/**
* Filters the input signal by this analysis filter, decomposing it in a
* low-pass and a high-pass signal. This method performs the filtering and
* the subsampling with the high pass first filtering convention.
*
* <p>The input signal resides in the inSig array. The index of the first
* sample to filter (i.e. that will generate the first high-pass output
* sample) is given by inOff. The number of samples to filter is given by
* inLen. This array must be of the same type as the one for which the
* particular implementation works with (which is returned by the
* getDataType() method).</p>
*
* <p>The input signal can be interleaved with other signals in the same
* inSig array, and this is determined by the inStep argument. This means
* that the first sample of the input signal is inSig[inOff], the second
* is inSig[inOff+inStep], the third is inSig[inOff+2*inStep], and so
* on. Therefore if inStep is 1 there is no interleaving. This feature
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