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tenmon/3rdparty/include/pcl/LanczosInterpolation.h
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2022-04-12 08:17:18 +02:00

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// ____ ______ __
// / __ \ / ____// /
// / /_/ // / / /
// / ____// /___ / /___ PixInsight Class Library
// /_/ \____//_____/ PCL 2.4.23
// ----------------------------------------------------------------------------
// pcl/LanczosInterpolation.h - Released 2022-03-12T18:59:29Z
// ----------------------------------------------------------------------------
// This file is part of the PixInsight Class Library (PCL).
// PCL is a multiplatform C++ framework for development of PixInsight modules.
//
// Copyright (c) 2003-2022 Pleiades Astrophoto S.L. All Rights Reserved.
//
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// modification, is permitted provided that the following conditions are met:
//
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//
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// TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR
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// ----------------------------------------------------------------------------
#ifndef __PCL_LanczosInterpolation_h
#define __PCL_LanczosInterpolation_h
/// \file pcl/LanczosInterpolation.h
#include <pcl/Defs.h>
#include <pcl/Diagnostics.h>
#include <pcl/BidimensionalInterpolation.h>
#include <pcl/Math.h>
#include <pcl/Utility.h>
#include <pcl/Vector.h>
namespace pcl
{
// ----------------------------------------------------------------------------
#define m_width this->m_width
#define m_height this->m_height
#define m_fillBorder this->m_fillBorder
#define m_fillValue this->m_fillValue
#define m_data this->m_data
// ----------------------------------------------------------------------------
/*
* Default clamping threshold for Lanczos interpolation. This value has been
* selected as the best trade-off for a large set of test linear images.
*/
#ifndef __PCL_LANCZOS_CLAMPING_THRESHOLD
#define __PCL_LANCZOS_CLAMPING_THRESHOLD 0.3F
#endif
// ----------------------------------------------------------------------------
/*
* Floating point and integer LUT-based interpolations for 3rd, 4th and 5th
* order Lanczos functions. LUTs are initialized automatically on-demand by
* thread-safe internal routines.
*
* Real Lanczos LUTs are accurate to +/- 1e-7 DN
* Integer Lanczos LUTs are accurate to +/- 1 16-bit DN
*/
#define __PCL_LANCZOS_LUT_REAL_RESOLUTION 4096
const double** PCL_FUNC PCL_InitializeLanczosRealLUT( int );
#define __PCL_LANCZOS_LUT_INT_RESOLUTION 65535
const float* PCL_FUNC PCL_InitializeLanczosIntLUT( int );
// ----------------------------------------------------------------------------
#define PCL_LANCZOS_ACC() \
if ( s < 0 ) \
sn -= s, wn -= L; \
else \
sp += s, wp += L;
/*!
* \class LanczosInterpolation
* \brief Two dimensional Lanczos interpolation algorithm.
*
* This class uses Lanczos filters to interpolate pixel values at arbitrary
* coordinates within a two-dimensional data matrix. A one-dimensional Lanczos
* filter of order \e n is defined by the following equations:
*
* <pre>
* L(x;n) = sinc(x)*sinc(x/n) for |x| < n
* L(x;n) = 0 for |x| >= n
* </pre>
*
* where sinc() is the normalized sinc function:
*
* <pre>
* sinc(x;n) = 1 for x = 0
* sinc(x;n) = sin(pi*x)/(pi*x) for x != 0
* </pre>
*
* The Lanczos function has alternating positive and negative lobes toward
* positive and negative infinity. The order \e n defines the number of lobes
* preserved in the interpolation filter function: n=1 only includes the
* central, positive lobe; n=2 includes the first two lobes (one positive and
* one negative), and so on. The default filter order is three.
*
* Lanczos interpolation has excellent detail preservation performance with
* minimal generation of aliasing patterns for noisy data. Its main drawback is
* generation of strong undershoot (aka ringing) artifacts when negative
* function lobes fall over bright pixels and edges. This usually happens with
* linear data. In the current PCL implementation we have included a clamping
* mechanism that prevents negative interpolated values and ringing problems
* for most images.
*
* \sa BidimensionalInterpolation, NearestNeighborInterpolation,
* BilinearInterpolation, BicubicSplineInterpolation,
* BicubicBSplineInterpolation, BicubicFilterInterpolation,
* Lanczos3LUTInterpolation, Lanczos4LUTInterpolation, Lanczos5LUTInterpolation
*/
template <typename T>
class PCL_CLASS LanczosInterpolation : public BidimensionalInterpolation<T>
{
private:
struct Default
{
template <typename _T> static bool UseLUT( _T* ) { return false; }
static bool UseLUT( uint8* ) { return true; }
static bool UseLUT( int8* ) { return true; }
static bool UseLUT( uint16* ) { return true; }
static bool UseLUT( int16* ) { return true; }
static bool UseLUT( float* ) { return true; }
};
public:
/*!
* Constructs a %LanczosInterpolation instance.
*
* \param n Filter order (n >= 1). The Lanczos filter interpolates
* from the nearest (2*n)^2 mapped source pixels for each
* interpolation point. The default filter order is 3, so the
* interpolation uses a neighborhood of 36 pixels by default.
*
* \param clamp Clamping threshold. Clamping is applied to fix undershoot
* (aka ringing) artifacts. A value of this parameter within
* the [0,1] range enables clamping: The lower the clamping
* threshold, the more aggressive deringing effect is
* achieved. A negative threshold value disables the clamping
* feature. The default value is 0.3. For more information,
* refer to the documentation for the
* SetClampingThreshold( float ) member function.
*
* \param useLUT If true, the interpolation will use a precomputed LUT of
* function values at discrete intervals. This greatly
* improves performance, increasing execution speed by about
* a factor of 2. In current PCL versions, the Lanczos
* functions are sampled at 0.00025 px resolution, which
* provides an interpolation accuracy of about 1.0e-07. This
* is valid for interpolation of 32-bit floating point data,
* but can be insufficient for 32-bit integers and double
* precision, depending on the application. If this parameter
* is false, the interpolation will compute actual function
* values for each interpolation point. This parameter is
* true by default for the uint8, int8, uint16, int16, and
* float template specializations; false by default for other
* types.
*/
LanczosInterpolation( int n = 3, float clamp = __PCL_LANCZOS_CLAMPING_THRESHOLD, bool useLUT = Default::UseLUT( (T*)0 ) )
: m_n( Max( 1, n ) )
, m_lut( useLUT ? PCL_InitializeLanczosRealLUT( m_n ) : nullptr )
, m_Lx( 2*m_n )
, m_clampTh( Range( clamp, 0.0F, 1.0F ) )
, m_clampThInv( 1 - m_clampTh )
, m_clamp( clamp >= 0 )
{
PCL_PRECONDITION( n >= 1 )
PCL_PRECONDITION( clamp < 0 || 0 <= clamp && clamp <= 1 )
}
/*!
* Copy constructor.
*/
LanczosInterpolation( const LanczosInterpolation& ) = default;
/*!
* Virtual destructor.
*/
virtual ~LanczosInterpolation()
{
}
/*!
* Interpolated value at \a {x,y} location.
*
* \param x,y %Coordinates of the interpolation point (horizontal,
* vertical).
*/
double operator()( double x, double y ) const override
{
PCL_PRECONDITION( m_data != nullptr )
PCL_PRECONDITION( m_width > 0 && m_height > 0 )
PCL_PRECONDITION( x >= 0 && x < m_width )
PCL_PRECONDITION( y >= 0 && y < m_height )
PCL_CHECK( m_n >= 1 )
// Central grid coordinates
int x0 = Range( TruncInt( x ), 0, m_width-1 );
int y0 = Range( TruncInt( y ), 0, m_height-1 );
double sp = 0; // positive filter values
double sn = 0; // negative filter values
double wp = 0; // positive filter weight
double wn = 0; // negative filter weight
int i; // row index
if ( m_lut != nullptr )
{
// Discrete interpolation increments
int dx = TruncInt( __PCL_LANCZOS_LUT_REAL_RESOLUTION*(x - x0) );
int dy = TruncInt( __PCL_LANCZOS_LUT_REAL_RESOLUTION*(y - y0) );
// Precalculate horizontal filter values
for ( int j = -m_n + 1, k = 0; j <= m_n; ++j, ++k )
m_Lx[k] = m_lut[k][dx];
int k; // LUT node index
// Clipped rows at top
for ( i = -m_n + 1, k = 0; i <= m_n; ++i, ++k )
{
int y = y0 + i;
if ( y >= 0 )
break;
if ( m_fillBorder )
FillRow( sp, sn, wp, wn, m_lut[k][dy] );
else
InterpolateRow( sp, sn, wp, wn, m_data - 2*int64( y )*m_width, x0, m_lut[k][dy] );
}
// Unclipped rows
for ( ; i <= m_n; ++i, ++k )
{
int y = y0 + i;
if ( y == m_height )
break;
InterpolateRow( sp, sn, wp, wn, m_data + int64( y )*m_width, x0, m_lut[k][dy] );
}
// Clipped rows at bottom
for ( ; i <= m_n; ++i, ++k )
{
if ( m_fillBorder )
FillRow( sp, sn, wp, wn, m_lut[k][dy] );
else
InterpolateRow( sp, sn, wp, wn, m_data + int64( 2*m_height - 2 - y0 - i )*m_width, x0, m_lut[k][dy] );
}
}
else
{
// Interpolation increments
double dx = x - x0;
double dy = y - y0;
// Precalculate horizontal filter values
for ( int j = -m_n + 1, k = 0; j <= m_n; ++j, ++k )
m_Lx[k] = Lanczos( j - dx );
// Clipped rows at top
for ( i = -m_n + 1; i <= m_n; ++i )
{
int y = y0 + i;
if ( y >= 0 )
break;
if ( m_fillBorder )
FillRow( sp, sn, wp, wn, Lanczos( i - dy ) );
else
InterpolateRow( sp, sn, wp, wn, m_data - 2*int64( y )*m_width, x0, Lanczos( i - dy ) );
}
// Unclipped rows
for ( ; i <= m_n; ++i )
{
int y = y0 + i;
if ( y == m_height )
break;
InterpolateRow( sp, sn, wp, wn, m_data + int64( y )*m_width, x0, Lanczos( i - dy ) );
}
// Clipped rows at bottom
for ( ; i <= m_n; ++i )
{
if ( m_fillBorder )
FillRow( sp, sn, wp, wn, Lanczos( i - dy ) );
else
InterpolateRow( sp, sn, wp, wn, m_data + int64( 2*m_height - 2 - y0 - i )*m_width, x0, Lanczos( i - dy ) );
}
}
// Clamping
if ( m_clamp )
{
// Empty data?
if ( sp == 0 )
return 0;
// Clamping ratio: s-/s+
double r = sn/sp;
// Clamp for s- >= s+
if ( r >= 1 )
return sp/wp;
// Clamp for c < s- < s+
if ( r > m_clampTh )
{
r = (r - m_clampTh)/m_clampThInv;
double c = 1 - r*r;
sn *= c, wn *= c;
}
}
// Weighted convolution
return (sp - sn)/(wp - wn);
}
/*!
* Returns true iff the interpolation clamping feature has been enabled for
* this object.
*
* \sa EnableClamping(), ClampingThreshold()
*/
bool IsClampingEnabled() const noexcept
{
return m_clamp;
}
/*!
* Enables (or disables) the interpolation clamping feature.
*
* \sa IsClampingEnabled(), DisableClamping(), SetClampingThreshold()
*/
void EnableClamping( bool enable = true ) noexcept
{
m_clamp = enable;
}
/*!
* Disables (or enables) the interpolation clamping feature.
*
* \sa IsClampingEnabled(), EnableClamping(), SetClampingThreshold()
*/
void DisableClamping( bool disable = true ) noexcept
{
EnableClamping( !disable );
}
/*!
* Returns the current <em>clamping threshold</em> for this object.
*
* See the documentation for SetClampingThreshold( float ) for a detailed
* description of the clamping mechanism.
*
* \sa SetClampingThreshold(), IsClampingEnabled(), EnableClamping()
*/
float ClampingThreshold() const noexcept
{
return m_clampTh;
}
/*!
* Defines a threshold to trigger interpolation \e clamping.
*
* Lanczos interpolation generates strong undershoot (aka ringing) artifacts
* when the negative lobes of the interpolation function fall over bright
* isolated pixels or edges. The clamping mechanism acts by limiting the
* high-pass component of the interpolation filter selectively to fix these
* problems.
*
* The specified clamping threshold \e clamp must be in the [0,1] range.
* Lower values cause a more aggressive deringing effect. Too strong of a
* clamping threshold can degrade performance of the Lanczos filter to some
* degree, since it tends to block its high-pass behavior.
*
* \note The interpolation clamping feature must be enabled for this
* threshold to have any effect. See the constructor for this class and the
* documentation for IsClampingEnabled().
*
* \sa ClampingThreshold(), IsClampingEnabled(), EnableClamping()
*/
void SetClampingThreshold( float clamp ) noexcept
{
PCL_PRECONDITION( 0 <= clamp && clamp <= 1 )
m_clampTh = Range( clamp, 0.0F, 1.0F );
}
private:
int m_n; // filter order
const double** m_lut; // precomputed function values
mutable DVector m_Lx; // precalculated row of function values
double m_clampTh; // clamping threshold in [0,1]
double m_clampThInv; // 1 - m_clampTh
bool m_clamp; // clamping enabled ?
/*
* Sinc function for x > 0
*/
static double Sinc( double x ) noexcept
{
x *= Const<double>::pi();
return (x > 1.0e-07) ? Sin( x )/x : 1.0;
}
/*
* Evaluate Lanczos function at x.
*/
double Lanczos( double x ) const noexcept
{
if ( x < 0 )
x = -x;
if ( x < m_n )
return Sinc( x ) * Sinc( x/m_n );
return 0;
}
/*
* Interpolate a row of pixels.
* Can be either an unclipped row or a mirrored border row.
*/
void InterpolateRow( double& sp, double& sn, double& wp, double& wn, const T* f, int x0, double Ly ) const noexcept
{
int j, k;
// Clipped pixels at the left border
for ( j = -m_n + 1, k = 0; j <= m_n; ++j, ++k )
{
int x = x0 + j;
if ( x >= 0 )
break;
double L = m_Lx[k] * Ly;
double s = (m_fillBorder ? m_fillValue : double( f[-x] )) * L;
PCL_LANCZOS_ACC()
}
// Unclipped pixels
for ( ; j <= m_n; ++j, ++k )
{
int x = x0 + j;
if ( x == m_width )
break;
double L = m_Lx[k] * Ly;
double s = f[x] * L;
PCL_LANCZOS_ACC()
}
// Clipped pixels at the right border
for ( ; j <= m_n; ++j, ++k )
{
int x = x0 + j;
double L = m_Lx[k] * Ly;
double s = (m_fillBorder ? m_fillValue : double( f[2*m_width - 2 - x] )) * L;
PCL_LANCZOS_ACC()
}
}
/*
* Interpolate a clipped pixel row with border filling.
*/
void FillRow( double& sp, double& sn, double& wp, double& wn, double Ly ) const noexcept
{
for ( int j = -m_n + 1, k = 0; j <= m_n; ++j, ++k )
{
double L = m_Lx[k] * Ly;
double s = m_fillValue * L;
PCL_LANCZOS_ACC()
}
}
};
// ----------------------------------------------------------------------------
/*!
* \internal
* \class LanczosLUTInterpolationBase
* \brief Base class of two dimensional LUT-based Lanczos interpolation algorithms.
*
* This is the base class for fixed-order Lanczos interpolation algorithms
* implemented through precalculated look-up tables (LUTs). The filter order
* \a n is specified as the second template class argument. For a description
* of the Lanczos algorithm and information on its performance and features,
* refer to the documentation for the LanczosInterpolation class.
*
* LUT-based Lanczos interpolations are about three times faster than the
* corresponding function evaluation interpolations. Interpolation from the
* implemented LUTs provides a maximum error of +/- 1/2^16, so this class and
* its derived classes are fully accurate for 8-bit and 16-bit integer images.
*
* \sa BidimensionalInterpolation, LanczosInterpolation,
* Lanczos3LUTInterpolation, Lanczos4LUTInterpolation, Lanczos5LUTInterpolation
*/
template <typename T, int m_n>
class PCL_CLASS LanczosLUTInterpolationBase : public BidimensionalInterpolation<T>
{
public:
/*!
* Constructs a %LanczosLUTInterpolationBase instance.
*
* \param clamp Clamping threshold. Clamping is applied to fix undershoot
* (aka ringing) artifacts. A value of this parameter within
* the [0,1] range enables clamping: The lower the clamping
* threshold, the more aggressive deringing effect is
* achieved. A negative threshold value disables the clamping
* feature. The default value is 0.3. For more information,
* refer to the documentation for the
* SetClampingThreshold( float ) member function.
*/
LanczosLUTInterpolationBase( float clamp )
: m_lut( PCL_InitializeLanczosIntLUT( m_n ) )
, m_Lx( 2*m_n )
, m_Ly( 2*m_n )
, m_clampTh( Range( clamp, 0.0F, 1.0F ) )
, m_clampThInv( 1 - m_clampTh )
, m_clamp( clamp >= 0 )
{
PCL_PRECONDITION( m_n >= 1 )
PCL_PRECONDITION( clamp < 0 || 0 <= clamp && clamp <= 1 )
PCL_CHECK( m_lut != nullptr )
}
/*!
* Copy constructor.
*/
LanczosLUTInterpolationBase( const LanczosLUTInterpolationBase& ) = default;
/*!
* Virtual destructor.
*/
virtual ~LanczosLUTInterpolationBase()
{
}
/*!
* Interpolated value at \a {x,y} location.
*
* \param x,y %Coordinates of the interpolation point (horizontal,
* vertical).
*/
double operator()( double x, double y ) const override
{
PCL_PRECONDITION( m_data != nullptr )
PCL_PRECONDITION( m_width > 0 && m_height > 0 )
PCL_PRECONDITION( x >= 0 && x < m_width )
PCL_PRECONDITION( y >= 0 && y < m_height )
// Central grid coordinates
int x0 = Range( TruncInt( x ), 0, m_width-1 );
int y0 = Range( TruncInt( y ), 0, m_height-1 );
// Precalculate function values
int dx = RoundInt( (x - x0)*__PCL_LANCZOS_LUT_INT_RESOLUTION );
int dy = RoundInt( (y - y0)*__PCL_LANCZOS_LUT_INT_RESOLUTION );
for ( int j = -m_n + 1, k = 0; j <= m_n; ++j, ++k )
{
int d0 = j*__PCL_LANCZOS_LUT_INT_RESOLUTION;
m_Lx[k] = m_lut[Abs( d0 - dx )];
m_Ly[k] = m_lut[Abs( d0 - dy )];
}
double sp = 0; // positive filter values
double sn = 0; // negative filter values
double wp = 0; // positive filter weight
double wn = 0; // negative filter weight
int i, k; // row and coefficient indices
// Clipped rows at top
for ( i = -m_n + 1, k = 0; i <= m_n; ++i, ++k )
{
int y = y0 + i;
if ( y >= 0 )
break;
if ( m_fillBorder )
FillRow( sp, sn, wp, wn, m_Ly[k] );
else
InterpolateRow( sp, sn, wp, wn, m_data - 2*int64( y )*m_width, x0, m_Ly[k] );
}
// Unclipped rows
for ( ; i <= m_n; ++i, ++k )
{
int y = y0 + i;
if ( y == m_height )
break;
InterpolateRow( sp, sn, wp, wn, m_data + int64( y )*m_width, x0, m_Ly[k] );
}
// Clipped rows at bottom
for ( ; i <= m_n; ++i, ++k )
{
if ( m_fillBorder )
FillRow( sp, sn, wp, wn, m_Ly[k] );
else
InterpolateRow( sp, sn, wp, wn, m_data + int64( 2*m_height - 2 - y0 - i )*m_width, x0, m_Ly[k] );
}
// Clamping
if ( m_clamp )
{
// Empty data?
if ( sp == 0 )
return 0;
// Clamping ratio: s-/s+
double r = sn/sp;
// Clamp for s- >= s+
if ( r >= 1 )
return sp/wp;
// Clamp for c < s- < s+
if ( r > m_clampTh )
{
r = (r - m_clampTh)/m_clampThInv;
double c = 1 - r*r;
sn *= c, wn *= c;
}
}
// Weighted convolution
return (sp - sn)/(wp - wn);
}
/*!
* Returns true iff the interpolation clamping feature has been enabled for
* this object.
*
* \sa EnableClamping(), ClampingThreshold()
*/
bool IsClampingEnabled() const noexcept
{
return m_clamp;
}
/*!
* Enables (or disables) the interpolation clamping feature.
*
* \sa IsClampingEnabled(), DisableClamping(), SetClampingThreshold()
*/
void EnableClamping( bool enable = true ) noexcept
{
m_clamp = enable;
}
/*!
* Disables (or enables) the interpolation clamping feature.
*
* \sa IsClampingEnabled(), EnableClamping(), SetClampingThreshold()
*/
void DisableClamping( bool disable = true ) noexcept
{
EnableClamping( !disable );
}
/*!
* Returns the current <em>clamping threshold</em> for this object.
*
* See the documentation for SetClampingThreshold( float ) for a detailed
* description of the clamping mechanism.
*
* \sa SetClampingThreshold(), IsClampingEnabled(), EnableClamping()
*/
float ClampingThreshold() const noexcept
{
return m_clampTh;
}
/*!
* Defines a threshold to trigger interpolation \e clamping.
*
* Lanczos interpolation generates strong undershoot (aka ringing) artifacts
* when the negative lobes of the interpolation function fall over bright
* isolated pixels or edges. The clamping mechanism acts by limiting the
* high-pass component of the interpolation filter selectively to fix these
* problems.
*
* The specified clamping threshold \e clamp must be in the [0,1] range.
* Lower values cause a more aggressive deringing effect. Too strong of a
* clamping threshold can degrade performance of the Lanczos filter to some
* degree, since it tends to block its high-pass behavior.
*
* \note The interpolation clamping feature must be enabled for this
* threshold to have any effect. See the constructor for this class and the
* documentation for IsClampingEnabled().
*
* \sa ClampingThreshold(), IsClampingEnabled(), EnableClamping()
*/
void SetClampingThreshold( float clamp ) noexcept
{
PCL_PRECONDITION( 0 <= clamp && clamp <= 1 )
m_clampTh = Range( clamp, 0.0F, 1.0F );
}
private:
const float* m_lut; // filter LUT
mutable FVector m_Lx, m_Ly; // precalculated function values
double m_clampTh; // clamping threshold in [0,1]
double m_clampThInv; // 1 - m_clampTh
bool m_clamp; // clamping enabled ?
/*
* Interpolate a row of pixels.
* Can be either an unclipped row or a mirrored border row.
*/
void InterpolateRow( double& sp, double& sn, double& wp, double& wn, const T* f, int x0, float Ly ) const noexcept
{
int j, k;
// Clipped pixels at the left border
for ( j = -m_n + 1, k = 0; j <= m_n; ++j, ++k )
{
int x = x0 + j;
if ( x >= 0 )
break;
double L = m_Lx[k] * Ly;
double s = (m_fillBorder ? m_fillValue : double( f[-x] )) * L;
PCL_LANCZOS_ACC()
}
// Unclipped pixels
for ( ; j <= m_n; ++j, ++k )
{
int x = x0 + j;
if ( x == m_width )
break;
double L = m_Lx[k] * Ly;
double s = f[x] * L;
PCL_LANCZOS_ACC()
}
// Clipped pixels at the right border
for ( ; j <= m_n; ++j, ++k )
{
int x = x0 + j;
double L = m_Lx[k] * Ly;
double s = (m_fillBorder ? m_fillValue : double( f[2*m_width - 2 - x] )) * L;
PCL_LANCZOS_ACC()
}
}
/*
* Interpolate a clipped pixel row with border filling.
*/
void FillRow( double& sp, double& sn, double& wp, double& wn, float Ly ) const noexcept
{
for ( int j = -m_n + 1, k = 0; j <= m_n; ++j, ++k )
{
double L = m_Lx[k] * Ly;
double s = m_fillValue * L;
PCL_LANCZOS_ACC()
}
}
};
// ----------------------------------------------------------------------------
/*!
* \class Lanczos3LUTInterpolation
* \brief Two dimensional LUT-based 3rd-order Lanczos interpolation algorithm.
*
* This class implements 3rd-order Lanczos interpolation through precalculated
* look-up tables. For a description of the Lanczos algorithm and information
* on its performance and features, refer to the documentation for the
* LanczosInterpolation class.
*
* LUT-based Lanczos interpolations are about three times faster than the
* corresponding function evaluation interpolations. Interpolation from the
* implemented LUTs provides a maximum error of +/- 1/2^16, so this class is
* fully accurate for 8-bit and 16-bit integer images.
*
* \sa LanczosInterpolation, LanczosLUTInterpolationBase,
* Lanczos4LUTInterpolation, Lanczos5LUTInterpolation
*/
template <typename T>
class PCL_CLASS Lanczos3LUTInterpolation : public LanczosLUTInterpolationBase<T,3>
{
public:
/*!
* Constructs a %Lanczos3LUTInterpolation instance.
*
* \param clamp Clamping threshold. Clamping is applied to fix undershoot
* (aka ringing) artifacts. A value of this parameter within
* the [0,1] range enables clamping: The lower the clamping
* threshold, the more aggressive deringing effect is
* achieved. A negative threshold value disables the clamping
* feature. The default value is 0.3. For more information,
* refer to the documentation for the
* SetClampingThreshold( float ) member function.
*/
Lanczos3LUTInterpolation( float clamp = __PCL_LANCZOS_CLAMPING_THRESHOLD )
: LanczosLUTInterpolationBase<T,3>( clamp )
{
PCL_PRECONDITION( 0 <= clamp && clamp <= 1 )
}
/*!
* Copy constructor.
*/
Lanczos3LUTInterpolation( const Lanczos3LUTInterpolation& ) = default;
/*!
* Virtual destructor.
*/
virtual ~Lanczos3LUTInterpolation()
{
}
};
// ----------------------------------------------------------------------------
/*!
* \class Lanczos4LUTInterpolation
* \brief Two dimensional LUT-based 4th-order Lanczos interpolation algorithm.
*
* This class implements 4th-order Lanczos interpolation through precalculated
* look-up tables. For a description of the Lanczos algorithm and information
* on its performance and features, refer to the documentation for the
* LanczosInterpolation class.
*
* LUT-based Lanczos interpolations are about three times faster than the
* corresponding function evaluation interpolations. Interpolation from the
* implemented LUTs provides a maximum error of +/- 1/2^16, so this class is
* fully accurate for 8-bit and 16-bit integer images.
*
* \sa LanczosInterpolation, LanczosLUTInterpolationBase,
* Lanczos3LUTInterpolation, Lanczos5LUTInterpolation
*/
template <typename T>
class PCL_CLASS Lanczos4LUTInterpolation : public LanczosLUTInterpolationBase<T,4>
{
public:
/*!
* Constructs a %Lanczos4LUTInterpolation instance.
*
* \param clamp Clamping threshold. Clamping is applied to fix undershoot
* (aka ringing) artifacts. A value of this parameter within
* the [0,1] range enables clamping: The lower the clamping
* threshold, the more aggressive deringing effect is
* achieved. A negative threshold value disables the clamping
* feature. The default value is 0.3. For more information,
* refer to the documentation for the
* SetClampingThreshold( float ) member function.
*/
Lanczos4LUTInterpolation( float clamp = __PCL_LANCZOS_CLAMPING_THRESHOLD )
: LanczosLUTInterpolationBase<T,4>( clamp )
{
PCL_PRECONDITION( 0 <= clamp && clamp <= 1 )
}
/*!
* Copy constructor.
*/
Lanczos4LUTInterpolation( const Lanczos4LUTInterpolation& ) = default;
/*!
* Virtual destructor.
*/
virtual ~Lanczos4LUTInterpolation()
{
}
};
// ----------------------------------------------------------------------------
/*!
* \class Lanczos5LUTInterpolation
* \brief Two dimensional LUT-based 5th-order Lanczos interpolation algorithm.
*
* This class implements 5th-order Lanczos interpolation through precalculated
* look-up tables. For a description of the Lanczos algorithm and information
* on its performance and features, refer to the documentation for the
* LanczosInterpolation class.
*
* LUT-based Lanczos interpolations are about three times faster than the
* corresponding function evaluation interpolations. Interpolation from the
* implemented LUTs provides a maximum error of +/- 1/2^16, so this class is
* fully accurate for 8-bit and 16-bit integer images.
*
* \sa LanczosInterpolation, LanczosLUTInterpolationBase,
* Lanczos3LUTInterpolation, Lanczos4LUTInterpolation
*/
template <typename T>
class PCL_CLASS Lanczos5LUTInterpolation : public LanczosLUTInterpolationBase<T,5>
{
public:
/*!
* Constructs a %Lanczos5LUTInterpolation instance.
*
* \param clamp Clamping threshold. Clamping is applied to fix undershoot
* (aka ringing) artifacts. A value of this parameter within
* the [0,1] range enables clamping: The lower the clamping
* threshold, the more aggressive deringing effect is
* achieved. A negative threshold value disables the clamping
* feature. The default value is 0.3. For more information,
* refer to the documentation for the
* SetClampingThreshold( float ) member function.
*/
Lanczos5LUTInterpolation( float clamp = __PCL_LANCZOS_CLAMPING_THRESHOLD )
: LanczosLUTInterpolationBase<T,5>( clamp )
{
PCL_PRECONDITION( 0 <= clamp && clamp <= 1 )
}
/*!
* Copy constructor.
*/
Lanczos5LUTInterpolation( const Lanczos5LUTInterpolation& ) = default;
/*!
* Virtual destructor.
*/
virtual ~Lanczos5LUTInterpolation()
{
}
};
// ----------------------------------------------------------------------------
#undef PCL_LANCZOS_ACC
#undef m_width
#undef m_height
#undef m_fillBorder
#undef m_fillValue
#undef m_data
// ----------------------------------------------------------------------------
} // pcl
#endif // __PCL_LanczosInterpolation_h
// ----------------------------------------------------------------------------
// EOF pcl/LanczosInterpolation.h - Released 2022-03-12T18:59:29Z