Projecting Isosurface Data to an Embedded Plane

In a highly-curved blade passage some areas of an isosurface can be obscured from view. To overcome this problem, you can project the isosurface onto a 2D plane located within the blade passage.

To achieve a flattened projection of the isosurface, you must assign the conformal embedding transform of the parameterization to the transform property of the relevant displayer.
To apply the embedding transform:
  1. To make a copy of the Scalar: Blade to Blade scene, select the Scenes > Scalar: Blade to Blade node and drag onto the Scenes node.
  2. Rename the copy to Scalar: Blade to Blade Projected.
  3. Right-click the Scenes > Scalar: Blade to Blade Projected > Outline 1 node and select Delete.
  4. Select the Scalar 1 node and set Transform to Embedding: Axisymmetric 1 (Conformal).
    The conformal embedding transform uses the mθ transform scheme. This transform scheme means that the m values (which were calculated during the parameterization) are mapped to the x coordinate and the θ values are mapped to the y coordinate. This mapping ensures that the angles are conserved while the lengths are distorted.
  5. To view the projected results, in the Vis toolbar, click (Save-Restore-Select Views) and select Views > -Z > Up -Y
    The scene is as shown below:

As well as visualizing the data as a scalar scene, you can also view data on an embedded vector scene:
  1. Right-click Scalar: Blade to Blade Projected and select New Displayer > Vector.
  2. Expand the Scenes > Scalar: Blade to Blade Projected > Vector 1 node and set the following properties:
    NodePropertySetting
    Vector 1Display ModeLine Integral Convolution
    TransformEmbedding: Axisymmetric 1 (Conformal)
    PartsPartsDerived Parts > Isosurface
    Vector FieldFunctionVelocity > Lab Frame Reference
  3. Right-click the Scalar: Blade to Blade Projected > Scalar 1 node and select Toggle Visibility.
  4. To view the projected results, in the Vis toolbar, click (Save-Restore-Select Views) and select Views > -Z > Up -Y.
    The scene is shown below: