/external/apache-commons-math/src/main/java/org/apache/commons/math/analysis/polynomials/ |
PolynomialSplineFunction.java | 64 /** Spline segment interval delimiters (knots). Size is n+1 for n segments. */ 65 private final double knots[]; field in class:PolynomialSplineFunction 87 * The constructor copies both arrays and assigns the copies to the knots 90 * @param knots spline segment interval delimiters 93 * @throws IllegalArgumentException if knots has length less than 2, 94 * <code>polynomials.length != knots.length - 1 </code>, or the knots array 98 public PolynomialSplineFunction(double knots[], PolynomialFunction polynomials[]) { 99 if (knots.length < 2) { 102 2, knots.length) [all...] |
/external/eigen/unsupported/Eigen/src/Splines/ |
SplineFitting.h | 29 * The knots are computed as 35 * where \f$p\f$ is the degree and \f$m+1\f$ the number knots 40 * \param[out] knots The output knot vector. 45 void KnotAveraging(const KnotVectorType& parameters, DenseIndex degree, KnotVectorType& knots) 47 knots.resize(parameters.size()+degree+1); 50 knots(j+degree) = parameters.segment(j,degree).mean(); 52 knots.segment(0,degree+1) = KnotVectorType::Zero(degree+1); 53 knots.segment(knots.size()-degree-1,degree+1) = KnotVectorType::Ones(degree+1); 70 * \param[out] knots The calculated knot vector. These will be returned as 297 KnotVectorType knots; local 345 KnotVectorType knots; local [all...] |
Spline.h | 77 * \param knots The spline's knot vector. 81 Spline(const OtherVectorType& knots, const OtherArrayType& ctrls) : m_knots(knots), m_ctrls(ctrls) {} 89 m_knots(spline.knots()), m_ctrls(spline.ctrls()) {} 92 * \brief Returns the knots of the underlying spline. 94 const KnotVectorType& knots() const { return m_knots; } function in class:Eigen::Spline 196 static DenseIndex Span(typename SplineTraits<Spline>::Scalar u, DenseIndex degree, const typename SplineTraits<Spline>::KnotVectorType& knots); 208 * \param knots The underlying spline's knot vector. 210 static BasisVectorType BasisFunctions(Scalar u, DenseIndex degree, const KnotVectorType& knots); 215 * \param knots The underlying spline's knot vector [all...] |
/external/eigen/unsupported/test/ |
splines.cpp | 38 RowVectorXd knots(12); 39 knots << 0, 63 return Spline<double, 2, Dynamic>(knots, ctrls); 69 RowVectorXd knots(11); 70 knots << 0, 93 return Spline<double, 3, Dynamic>(knots, ctrls); 138 RowVectorXd u = spline.knots(); 248 KnotVectorType knots; local 249 Eigen::ChordLengths(points, knots); 262 PointType point = spline(knots(i)) [all...] |
/external/apache-commons-math/src/main/java/org/apache/commons/math/analysis/interpolation/ |
BivariateRealGridInterpolator.java | 36 * @param fval The values of the interpolation points on all the grid knots:
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TrivariateRealGridInterpolator.java | 39 * @param fval the values of the interpolation points on all the grid knots:
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BicubicSplineInterpolator.java | 85 // Partial derivatives with respect to x at the grid knots 94 // Partial derivatives with respect to y at the grid knots
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SmoothingBicubicSplineInterpolator.java | 118 // Partial derivatives with respect to x at the grid knots 127 // Partial derivatives with respect to y at the grid knots
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/external/python/cpython2/Doc/library/ |
gl.rst | 99 .. function:: nurbscurve(knots, ctlpoints, order, type) 101 Defines a nurbs curve. The length of ctlpoints is ``len(knots) - order``.
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/external/opencv/ml/src/ |
ml_inner_functions.cpp | 188 float* knots = (float*)cvAlloc( len * sizeof(float) ); local 195 knots[0] = probs[0]; 197 knots[i] = knots[i - 1] + probs[i]; 202 if ( CV_MAT_ELEM(*univals, float, 0, i) <= knots[j] ) 209 cvFree(&knots); [all...] |
/external/ImageMagick/ImageMagick/script/ |
magick-vector-graphics.html | 369 <td><code>Bezier</code> (spline) requires three or more x,y coordinates to define its shape. The first and last points are the knots (preserved coordinates) and any intermediate coordinates are the control points. If two control points are specified, the line between each end knot and its sequentially respective control point determines the tangent direction of the curve at that end. If one control point is specified, the lines from the end knots to the one control point determines the tangent directions of the curve at each end. If more than two control points are specified, then the additional control points act in combination to determine the intermediate shape of the curve. In order to draw complex curves, it is highly recommended either to use the <code>Path</code> primitive or to draw multiple four-point bezier segments with the start and end knots of each successive segment repeated. </td>
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/external/ImageMagick/www/ |
magick-vector-graphics.html | 373 <td><code>Bezier</code> (spline) requires three or more x,y coordinates to define its shape. The first and last points are the knots (preserved coordinates) and any intermediate coordinates are the control points. If two control points are specified, the line between each end knot and its sequentially respective control point determines the tangent direction of the curve at that end. If one control point is specified, the lines from the end knots to the one control point determines the tangent directions of the curve at each end. If more than two control points are specified, then the additional control points act in combination to determine the intermediate shape of the curve. In order to draw complex curves, it is highly recommended either to use the <code>Path</code> primitive or to draw multiple four-point bezier segments with the start and end knots of each successive segment repeated. </td>
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/device/google/marlin/camera/mm-image-codec/qexif/ |
qexif.h | 440 // "N" - Knots 546 // "N" - Knots [all...] |
/external/pdfium/third_party/lcms/src/ |
cmslut.c | 749 // function on knots. returns TRUE if all ok, FALSE otherwise. 870 // function on knots. returns TRUE if all ok, FALSE otherwise. [all...] |
/external/python/cpython2/Modules/ |
cstubs | 334 /* nurbscurve(knots, ctlpoints, order, type). 335 The length of ctlpoints is len(knots)-order. */ [all...] |
glmodule.c | 317 /* nurbscurve(knots, ctlpoints, order, type). 318 The length of ctlpoints is len(knots)-order. */ [all...] |
/hardware/qcom/camera/msm8998/mm-image-codec/qexif/ |
qexif.h | 440 // "N" - Knots 546 // "N" - Knots [all...] |
/external/ImageMagick/MagickCore/ |
property.c | [all...] |
/external/libexif/libexif/ |
exif-tag.c | 140 "miles per hour, and knots."), ESL_GPS}, [all...] |
/prebuilts/vndk/v27/arm/arch-arm-armv7-a-neon/shared/vndk-core/ |
libexif.so | |
/prebuilts/vndk/v27/arm64/arch-arm-armv7-a-neon/shared/vndk-core/ |
libexif.so | |
/prebuilts/vndk/v27/x86/arch-x86-x86/shared/vndk-core/ |
libexif.so | |
/external/libexif/po/ |
en_AU.po | [all...] |
en_GB.po | [all...] |
/external/libexif/ |
ChangeLog | 87 * Changed "knots" to more clear "nautical miles" (Ubuntu Launchpad bug [all...] |