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* require qwt >=6.2 (and fallback to internal 6.3 if system's qwt doesn't suffice) * debian doesn't have qwt for Qt6 and won't have it for trixie
351 lines
9.2 KiB
C++
351 lines
9.2 KiB
C++
/******************************************************************************
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* Qwt Widget Library
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* Copyright (C) 1997 Josef Wilgen
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* Copyright (C) 2002 Uwe Rathmann
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*
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* This library is free software; you can redistribute it and/or
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* modify it under the terms of the Qwt License, Version 1.0
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*****************************************************************************/
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#ifndef QWT_SERIES_DATA_H
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#define QWT_SERIES_DATA_H
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#include "qwt_global.h"
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#include "qwt_samples.h"
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#include "qwt_point_3d.h"
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#include <qvector.h>
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#include <qrect.h>
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class QwtPointPolar;
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/*!
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\brief Abstract interface for iterating over samples
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Qwt offers several implementations of the QwtSeriesData API,
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but in situations, where data of an application specific format
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needs to be displayed, without having to copy it, it is recommended
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to implement an individual data access.
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A subclass of QwtSeriesData<QPointF> must implement:
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- size()\n
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Should return number of data points.
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- sample()\n
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Should return values x and y values of the sample at specific position
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as QPointF object.
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- boundingRect()\n
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Should return the bounding rectangle of the data series.
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It is used for autoscaling and might help certain algorithms for displaying
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the data. You can use qwtBoundingRect() for an implementation
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but often it is possible to implement a more efficient algorithm
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depending on the characteristics of the series.
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The member cachedBoundingRect is intended for caching the calculated rectangle.
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*/
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template< typename T >
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class QwtSeriesData
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{
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public:
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//! Constructor
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QwtSeriesData();
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//! Destructor
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virtual ~QwtSeriesData();
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#ifndef QWT_PYTHON_WRAPPER
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//! \return Number of samples
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virtual size_t size() const = 0;
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/*!
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Return a sample
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\param i Index
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\return Sample at position i
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*/
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virtual T sample( size_t i ) const = 0;
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#else
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// Needed for generating the python bindings, but not for using them !
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virtual size_t size() const { return 0; }
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virtual T sample( size_t i ) const { return T(); }
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#endif
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/*!
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Returns the first sample in the list.
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\warning This function assumes that the list isn't empty.
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*/
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inline T firstSample() const { return sample( 0 ); }
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/*!
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Returns the first sample in the list.
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\warning This function assumes that the list isn't empty.
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*/
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inline T lastSample() const { return sample( size() - 1 ); }
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/*!
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Calculate the bounding rect of all samples
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The bounding rect is necessary for autoscaling and can be used
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for a couple of painting optimizations.
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qwtBoundingRect(...) offers slow implementations iterating
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over the samples. For large sets it is recommended to implement
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something faster.
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\return Bounding rectangle
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*/
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virtual QRectF boundingRect() const
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{
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if ( cachedBoundingRect.width() < 0.0 )
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cachedBoundingRect = qwtBoundingRect( *this );
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return cachedBoundingRect;
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}
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/*!
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Set a the "rect of interest"
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QwtPlotSeriesItem defines the current area of the plot canvas
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as "rectangle of interest" ( QwtPlotSeriesItem::updateScaleDiv() ).
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It can be used to implement different levels of details.
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The default implementation does nothing.
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\param rect Rectangle of interest
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*/
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virtual void setRectOfInterest( const QRectF& rect );
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protected:
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//! Can be used to cache a calculated bounding rectangle
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mutable QRectF cachedBoundingRect;
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private:
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QwtSeriesData< T >& operator=( const QwtSeriesData< T >& );
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};
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template< typename T >
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QwtSeriesData< T >::QwtSeriesData()
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: cachedBoundingRect( 0.0, 0.0, -1.0, -1.0 )
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{
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}
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template< typename T >
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QwtSeriesData< T >::~QwtSeriesData()
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{
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}
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template< typename T >
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void QwtSeriesData< T >::setRectOfInterest( const QRectF& )
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{
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}
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/*!
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\brief Template class for data, that is organized as QVector
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QVector uses implicit data sharing and can be
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passed around as argument efficiently.
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*/
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template< typename T >
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class QwtArraySeriesData : public QwtSeriesData< T >
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{
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public:
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//! Constructor
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QwtArraySeriesData();
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/*!
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Constructor
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\param samples Array of samples
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*/
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explicit QwtArraySeriesData( const QVector< T >& samples );
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/*!
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Assign an array of samples
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\param samples Array of samples
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*/
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void setSamples( const QVector< T >& samples );
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//! \return Array of samples
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const QVector< T > samples() const;
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//! \return Number of samples
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virtual size_t size() const QWT_OVERRIDE;
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/*!
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\return Sample at a specific position
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\param index Index
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\return Sample at position index
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*/
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virtual T sample( size_t index ) const QWT_OVERRIDE;
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protected:
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//! Vector of samples
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QVector< T > m_samples;
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};
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template< typename T >
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QwtArraySeriesData< T >::QwtArraySeriesData()
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{
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}
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template< typename T >
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QwtArraySeriesData< T >::QwtArraySeriesData( const QVector< T >& samples )
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: m_samples( samples )
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{
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}
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template< typename T >
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void QwtArraySeriesData< T >::setSamples( const QVector< T >& samples )
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{
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QwtSeriesData< T >::cachedBoundingRect = QRectF( 0.0, 0.0, -1.0, -1.0 );
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m_samples = samples;
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}
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template< typename T >
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const QVector< T > QwtArraySeriesData< T >::samples() const
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{
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return m_samples;
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}
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template< typename T >
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size_t QwtArraySeriesData< T >::size() const
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{
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return m_samples.size();
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}
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template< typename T >
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T QwtArraySeriesData< T >::sample( size_t i ) const
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{
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return m_samples[ static_cast< int >( i ) ];
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}
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//! Interface for iterating over an array of points
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typedef QwtArraySeriesData< QPointF > QwtPointSeriesData;
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//! Interface for iterating over an array of 3D points
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typedef QwtArraySeriesData< QwtPoint3D > QwtPoint3DSeriesData;
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//! Interface for iterating over an array of intervals
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typedef QwtArraySeriesData< QwtIntervalSample > QwtIntervalSeriesData;
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//! Interface for iterating over an array of samples
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typedef QwtArraySeriesData< QwtSetSample > QwtSetSeriesData;
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//! Interface for iterating over an array of vector field samples
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typedef QwtArraySeriesData< QwtVectorFieldSample > QwtVectorFieldData;
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//! Interface for iterating over an array of OHLC samples
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typedef QwtArraySeriesData< QwtOHLCSample > QwtTradingChartData;
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QWT_EXPORT QRectF qwtBoundingRect(
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const QwtSeriesData< QPointF >&, int from = 0, int to = -1 );
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QWT_EXPORT QRectF qwtBoundingRect(
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const QwtSeriesData< QwtPoint3D >&, int from = 0, int to = -1 );
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QWT_EXPORT QRectF qwtBoundingRect(
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const QwtSeriesData< QwtPointPolar >&, int from = 0, int to = -1 );
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QWT_EXPORT QRectF qwtBoundingRect(
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const QwtSeriesData< QwtIntervalSample >&, int from = 0, int to = -1 );
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QWT_EXPORT QRectF qwtBoundingRect(
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const QwtSeriesData< QwtSetSample >&, int from = 0, int to = -1 );
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QWT_EXPORT QRectF qwtBoundingRect(
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const QwtSeriesData< QwtOHLCSample >&, int from = 0, int to = -1 );
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QWT_EXPORT QRectF qwtBoundingRect(
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const QwtSeriesData< QwtVectorFieldSample >&, int from = 0, int to = -1 );
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/*!
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Binary search for a sorted series of samples
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qwtUpperSampleIndex returns the index of sample that is the upper bound
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of value. Is the the value smaller than the smallest value the return
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value will be 0. Is the value greater or equal than the largest
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value the return value will be -1.
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\par Example
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The following example shows finds a point of curve from an x
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coordinate
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\code
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#include <qwt_series_data.h>
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#include <qwt_plot_curve.h>
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struct compareX
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{
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inline bool operator()( const double x, const QPointF &pos ) const
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{
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return ( x < pos.x() );
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}
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};
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QLineF curveLineAt( const QwtPlotCurve *curve, double x )
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{
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int index = qwtUpperSampleIndex<QPointF>(
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* curve->data(), x, compareX() );
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if ( index == -1 &&
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x == curve->sample( curve->dataSize() - 1 ).x() )
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{
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// the last sample is excluded from qwtUpperSampleIndex
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index = curve->dataSize() - 1;
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}
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QLineF line; // invalid
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if ( index > 0 )
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{
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line.setP1( curve->sample( index - 1 ) );
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line.setP2( curve->sample( index ) );
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}
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return line;
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}
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\endcode
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\endpar
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\param series Series of samples
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\param value Value
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\param lessThan Compare operation
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\note The samples must be sorted according to the order specified
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by the lessThan object
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*/
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template< typename T, typename LessThan >
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inline int qwtUpperSampleIndex( const QwtSeriesData< T >& series,
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double value, LessThan lessThan )
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{
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const int indexMax = series.size() - 1;
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if ( indexMax < 0 || !lessThan( value, series.sample( indexMax ) ) )
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return -1;
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int indexMin = 0;
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int n = indexMax;
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while ( n > 0 )
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{
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const int half = n >> 1;
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const int indexMid = indexMin + half;
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if ( lessThan( value, series.sample( indexMid ) ) )
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{
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n = half;
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}
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else
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{
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indexMin = indexMid + 1;
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n -= half + 1;
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}
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}
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return indexMin;
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}
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#endif
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