// ____ ______ __ // / __ \ / ____// / // / /_/ // / / / // / ____// /___ / /___ PixInsight Class Library // /_/ \____//_____/ PCL 2.4.23 // ---------------------------------------------------------------------------- // pcl/MultiscaleLinearTransform.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. // // Redistribution and use in both source and binary forms, with or without // modification, is permitted provided that the following conditions are met: // // 1. All redistributions of source code must retain the above copyright // notice, this list of conditions and the following disclaimer. // // 2. 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IN NO EVENT SHALL PLEIADES ASTROPHOTO OR ITS // CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, // EXEMPLARY OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, BUSINESS // INTERRUPTION; PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; AND LOSS OF USE, // DATA OR PROFITS) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN // CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) // ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE // POSSIBILITY OF SUCH DAMAGE. // ---------------------------------------------------------------------------- #ifndef __PCL_MultiscaleLinearTransform_h #define __PCL_MultiscaleLinearTransform_h /// \file pcl/MultiscaleLinearTransform.h #include #include #include namespace pcl { // ---------------------------------------------------------------------------- /*! * \class MultiscaleLinearTransform * \brief A redundant multiscale transform using separable convolutions. * * The multiscale linear transform algorithm produces a set {w1,w2,...,wN,cN}, * where each wj is a set of coefficients at scale j, which we call detail * layer, and cN is a large-scale smoothed residual, which we call * residual layer. Each layer has the same dimensions as the input * image, hence the generated multiscale transform is redundant. * * The algorithm applies successive convolutions with separable filter kernels * of increasing size 2*s + 1, where s grows following a monotonically * increasing sequence (the dyadic sequence 1, 2, 4, ... is used by default). * Multiscale coefficients are the differences between each pair of successive * convolved images. By default Gaussian filters are used, but block average * filters can also be used (see the class constructor) for special * applications. * * The reconstruction algorithm consists of the sum of all wj multiscale layers * for 1 <= j <= N, plus the residual layer cN. * * In our implementation, each layer in a multiscale linear transform is a * floating-point image with the same dimensions as the transformed image. * Layers are indexed from 0 to N. Layers at indexes from 0 to N-1 are detail * layers, whose elements are actually convolved difference coefficients. * Pixels in a detail layer can be negative, zero or positive real values. * * The last layer, at index N, is the large-scale residual layer. * Pixels in the residual layer image can only be positive or zero real values. * * \ingroup multiscale_transforms */ class PCL_CLASS MultiscaleLinearTransform : public RedundantMultiscaleTransform { public: /*! * Represents a multiscale transform layer. */ typedef RedundantMultiscaleTransform::layer layer; /*! * Represents a set of multiscale transform layers, or multiscale transform. */ typedef RedundantMultiscaleTransform::transform transform; /*! * Represents a set of layer enabled/disabled states. */ typedef RedundantMultiscaleTransform::layer_state_set layer_state_set; /*! * Constructs a %MultiscaleLinearTransform instance. * * \param n Number of detail layers. The transform will consist of \a n * detail layers plus a residual layer, that is n+1 total * layers. The default value is 4. * * \param d Scaling sequence. If \a d <= 0, the transform will use the * dyadic sequence: 1, 2, 4, ... 2^i. If \a d > 0, its value is * the distance in pixels between two successive scales. * * \param useMeanFilters If true, the transformation will use block * average filters (mean) instead of Gaussian filters. Mean * filters have important special applications, such as * computation of multiscale local variances. Gaussian filters * are always used by default. * * The default values for \a n and \a d are 4 and 0, respectively (four * layers and the dyadic scaling sequence). * * Successive layers are computed by applying separable convolutions with * kernel filters of size 2*s + 1. The scaling sequence parameter \a d * is interpreted as follows: * * - If the specified sequence parameter \a d is zero 0, then the transform * uses the dyadic sequence: s = 1, 2, 4, ..., 2^j for 0 <= j < n. * * - If \a d > 0, then \a d is the constant increment in pixels between two * successive scales (linear scaling sequence): s = d*j for 1 <= j < n. */ MultiscaleLinearTransform( int n = 4, int d = 0, bool useMeanFilters = false ) : RedundantMultiscaleTransform( n, d ) , m_useMeanFilters( useMeanFilters ) { } /*! * Copy constructor. */ MultiscaleLinearTransform( const MultiscaleLinearTransform& ) = default; /*! * Move constructor. */ MultiscaleLinearTransform( MultiscaleLinearTransform&& ) = default; /*! * Destroys this %MultiscaleLinearTransform object. All existing transform * layers are destroyed and deallocated. */ virtual ~MultiscaleLinearTransform() { } /*! * Copy assignment operator. Returns a reference to this object. */ MultiscaleLinearTransform& operator =( const MultiscaleLinearTransform& ) = default; /*! * Move assignment operator. Returns a reference to this object. */ MultiscaleLinearTransform& operator =( MultiscaleLinearTransform&& ) = default; /*! * Returns true iff this transform applies block average filters instead of * Gaussian filters. See the class constructor for more information. */ bool UsesMeanFilters() const { return m_useMeanFilters; } /*! * Returns true iff this transform applies Gaussian filters instead of block * average filters. See the class constructor for more information. */ bool UsesGaussianFilters() const { return !m_useMeanFilters; } protected: /* * Whether we should use mean (block average) or Gaussian separable filters. */ bool m_useMeanFilters = false; /* * Transform (decomposition) */ void Transform( const pcl::Image& ) override; void Transform( const pcl::DImage& ) override; void Transform( const pcl::ComplexImage& ) override; void Transform( const pcl::DComplexImage& ) override; void Transform( const pcl::UInt8Image& ) override; void Transform( const pcl::UInt16Image& ) override; void Transform( const pcl::UInt32Image& ) override; friend class MLTDecomposition; }; // ---------------------------------------------------------------------------- } // pcl #endif // __PCL_MultiscaleLinearTransform_h // ---------------------------------------------------------------------------- // EOF pcl/MultiscaleLinearTransform.h - Released 2022-03-12T18:59:29Z