QwtScaleTransformation (3) - Linux Manuals
QwtScaleTransformation: Operations for linear or logarithmic (base 10) transformations.
NAME
QwtScaleTransformation - Operations for linear or logarithmic (base 10) transformations.
SYNOPSIS
#include <qwt_scale_map.h>
Public Types
enum Type { Linear, Log10, Other }
Public Member Functions
QwtScaleTransformation (Type type)
virtual ~QwtScaleTransformation ()
virtual double xForm (double x, double s1, double s2, double p1, double p2) const
virtual double invXForm (double x, double s1, double s2, double p1, double p2) const
Type type () const
virtual QwtScaleTransformation * copy () const
Detailed Description
Operations for linear or logarithmic (base 10) transformations.
Constructor & Destructor Documentation
QwtScaleTransformation::QwtScaleTransformation (Type type)
Constructor for a linear transformation.
QwtScaleTransformation::~QwtScaleTransformation () [virtual]
Destructor.
Member Function Documentation
QwtScaleTransformation * QwtScaleTransformation::copy () const [virtual]
Create a clone of the transformation.
double QwtScaleTransformation::invXForm (double p, double p1, double p2, double s1, double s2) const [virtual]
Transform a value from a linear to a logarithmic interval.
Parameters:
-
x value related to the linear interval [p1, p2]
p1 first border of linear interval
p2 first border of linear interval
s1 first border of logarithmic interval
s2 first border of logarithmic interval
Returns:
-
- exp((x - p1) / (p2 - p1) * log(s2 / s1)) * s1;
Type QwtScaleTransformation::type () const [inline]
Returns:
- Transformation type
double QwtScaleTransformation::xForm (double s, double s1, double s2, double p1, double p2) const [virtual]
Transform a value between 2 linear intervals.
Parameters:
-
x value related to the interval [x1, x2]
x1 first border of source interval
x2 first border of source interval
y1 first border of target interval
y2 first border of target interval
Returns:
-
- linear mapping:
- y1 + (y2 - y1) / (x2 - x1) * (x - x1)
- log10 mapping:
- p1 + (p2 - p1) / log(s2 / s1) * log(x / s1)
Author
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