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docfix
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@ -41,6 +41,7 @@
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- \ref jkqtplotter_statgraphs "statistical plots (e.g. boxplots)"
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- \ref jkqtplotter_statgraphs "statistical plots (e.g. boxplots)"
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- \ref jkqtplotter_imagelots_elements "extensive library of image plots" (inclusing different color-scale modes, RGBA-plots, overlays/masks)
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- \ref jkqtplotter_imagelots_elements "extensive library of image plots" (inclusing different color-scale modes, RGBA-plots, overlays/masks)
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- \ref jkqtplotter_imagelots_contour "contour plots"
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- \ref jkqtplotter_imagelots_contour "contour plots"
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- \ref jkqtplotter_vectorfieldgraphs "vector field plots"
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- \ref jkqtplotter_geoplots "geometric forms/annotations"
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- \ref jkqtplotter_geoplots "geometric forms/annotations"
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- can be easily extended by deriving a new graph from JKQTPPlotElement or JKQTPGeometricPlotElement
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- can be easily extended by deriving a new graph from JKQTPPlotElement or JKQTPGeometricPlotElement
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- <b>OPTIONAL: Interfaces to external libraries</b>
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- <b>OPTIONAL: Interfaces to external libraries</b>
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@ -120,14 +120,14 @@ jkqtmath_LIB_EXPORT double jkqtpstatKernel1DCosine(double t);
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/*! \brief a 1D Gaussian kernel function, e.g. for Kernel Density Estimation
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/*! \brief a 2D Gaussian kernel function, e.g. for Kernel Density Estimation
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\ingroup jkqtptools_math_statistics_2dkde_kernels
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\ingroup jkqtptools_math_statistics_2dkde_kernels
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\f[ k(t_x, t_y):=\frac{1}{2\pi}\exp \left(-\frac{t_x^2+t_y^2}{2}\right) \f]
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\f[ k(t_x, t_y):=\frac{1}{2\pi}\exp \left(-\frac{t_x^2+t_y^2}{2}\right) \f]
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*/
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*/
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jkqtmath_LIB_EXPORT double jkqtpstatKernel2DGaussian(double tx, double ty);
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jkqtmath_LIB_EXPORT double jkqtpstatKernel2DGaussian(double tx, double ty);
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/*! \brief a 1D Gaussian kernel function, e.g. for Kernel Density Estimation
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/*! \brief a 2D Uniform kernel function, e.g. for Kernel Density Estimation
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\ingroup jkqtptools_math_statistics_2dkde_kernels
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\ingroup jkqtptools_math_statistics_2dkde_kernels
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\f[ k(t_x, t_y):=\begin{cases}\frac{1}{4}, & \text{if }t_x,t_y\in [-1;1]\\0, & \text{else}\end{cases} \f]
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\f[ k(t_x, t_y):=\begin{cases}\frac{1}{4}, & \text{if }t_x,t_y\in [-1;1]\\0, & \text{else}\end{cases} \f]
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