affine_trans_contour_xldT_affine_trans_contour_xldAffineTransContourXldaffine_trans_contour_xldAffineTransContourXldAffineTransContourXld (Operator)

Name

affine_trans_contour_xldT_affine_trans_contour_xldAffineTransContourXldaffine_trans_contour_xldAffineTransContourXldAffineTransContourXld — Apply an arbitrary affine 2D transformation to XLD contours.

Signature

Description

affine_trans_contour_xldaffine_trans_contour_xldAffineTransContourXldaffine_trans_contour_xldAffineTransContourXldAffineTransContourXld applies an arbitrary affine 2D transformation, i.e., scaling, rotation, translation, and slant (skewing), to the XLD contours given in ContoursContoursContoursContoursContourscontours and returns the transformed contours in ContoursAffinTransContoursAffinTransContoursAffinTransContoursAffinTransContoursAffinTranscontoursAffinTrans. The affine transformation is described by the homogeneous transformation matrix given in HomMat2DHomMat2DHomMat2DHomMat2DHomMat2DhomMat2D, which can be created using the operators hom_mat2d_identityhom_mat2d_identityHomMat2dIdentityhom_mat2d_identityHomMat2dIdentityHomMat2dIdentity, hom_mat2d_scalehom_mat2d_scaleHomMat2dScalehom_mat2d_scaleHomMat2dScaleHomMat2dScale, hom_mat2d_rotatehom_mat2d_rotateHomMat2dRotatehom_mat2d_rotateHomMat2dRotateHomMat2dRotate, hom_mat2d_translatehom_mat2d_translateHomMat2dTranslatehom_mat2d_translateHomMat2dTranslateHomMat2dTranslate, etc., or be the result of operators like vector_angle_to_rigidvector_angle_to_rigidVectorAngleToRigidvector_angle_to_rigidVectorAngleToRigidVectorAngleToRigid.

The components of the homogeneous transformation matrix are interpreted as follows: The row coordinate of the image corresponds to x and the column coordinate corresponds to y of the coordinate system in which the transformation matrix was defined. This is necessary to obtain a right-handed coordinate system for the image. In particular, this assures that rotations are performed in the correct direction. Note that the (x,y) order of the matrices quite naturally corresponds to the usual (row,column) order for coordinates in the image.

Attention

affine_trans_contour_xldaffine_trans_contour_xldAffineTransContourXldaffine_trans_contour_xldAffineTransContourXldAffineTransContourXld does not use the HALCON standard coordinate system (with the origin in the center of the upper left pixel), but instead uses the same coordinate system as in affine_trans_pixelaffine_trans_pixelAffineTransPixelaffine_trans_pixelAffineTransPixelAffineTransPixel, i.e., the origin lies in the upper left corner of the upper left pixel. Therefore, applying affine_trans_contour_xldaffine_trans_contour_xldAffineTransContourXldaffine_trans_contour_xldAffineTransContourXldAffineTransContourXld corresponds to a chain of transformations (see affine_trans_pixelaffine_trans_pixelAffineTransPixelaffine_trans_pixelAffineTransPixelAffineTransPixel), which is applied to each point of the contour (input and output pixels as homogeneous vectors). As an effect, you might get unexpected results when creating affine transformations based on coordinates that are derived from the contour, e.g., by operators like area_center_xldarea_center_xldAreaCenterXldarea_center_xldAreaCenterXldAreaCenterXld. For example, if you use this operator to calculate the center of gravity of a rotationally symmetric XLD contour and then rotate the contour around this point using hom_mat2d_rotatehom_mat2d_rotateHomMat2dRotatehom_mat2d_rotateHomMat2dRotateHomMat2dRotate, the resulting contour will not lie on the original one. In such a case, you can compensate this effect by applying the following translations to HomMat2DHomMat2DHomMat2DHomMat2DHomMat2DhomMat2D before using it in affine_trans_contour_xldaffine_trans_contour_xldAffineTransContourXldaffine_trans_contour_xldAffineTransContourXldAffineTransContourXld:

  hom_mat2d_translate(HomMat2D, 0.5, 0.5, HomMat2DTmp)
  hom_mat2d_translate_local(HomMat2DTmp, -0.5, -0.5, HomMat2DAdapted)
  affine_trans_contour_xld(Contours, ContoursAffinTrans, HomMat2DAdapted)

Parallelization

• Multithreading type: reentrant (runs in parallel with non-exclusive operators).
• Multithreading scope: global (may be called from any thread).
• Automatically parallelized on tuple level.

Parameters

Result

If the matrix HomMat2DHomMat2DHomMat2DHomMat2DHomMat2DhomMat2D represents an affine transformation (i.e., not a projective transformation), affine_trans_contour_xldaffine_trans_contour_xldAffineTransContourXldaffine_trans_contour_xldAffineTransContourXldAffineTransContourXld returns 2 (H_MSG_TRUE). If the input is empty the behavior can be set via set_system(::'no_object_result',<Result>:)set_system("no_object_result",<Result>)SetSystem("no_object_result",<Result>)set_system("no_object_result",<Result>)SetSystem("no_object_result",<Result>)SetSystem("no_object_result",<Result>). If necessary, an exception is raised.

Possible Predecessors

hom_mat2d_identityhom_mat2d_identityHomMat2dIdentityhom_mat2d_identityHomMat2dIdentityHomMat2dIdentity, hom_mat2d_translatehom_mat2d_translateHomMat2dTranslatehom_mat2d_translateHomMat2dTranslateHomMat2dTranslate, hom_mat2d_rotatehom_mat2d_rotateHomMat2dRotatehom_mat2d_rotateHomMat2dRotateHomMat2dRotate, hom_mat2d_scalehom_mat2d_scaleHomMat2dScalehom_mat2d_scaleHomMat2dScaleHomMat2dScale, hom_mat2d_reflecthom_mat2d_reflectHomMat2dReflecthom_mat2d_reflectHomMat2dReflectHomMat2dReflect

See also

affine_trans_imageaffine_trans_imageAffineTransImageaffine_trans_imageAffineTransImageAffineTransImage, affine_trans_regionaffine_trans_regionAffineTransRegionaffine_trans_regionAffineTransRegionAffineTransRegion

Module

Foundation