better user manual

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Dmitry Anisimov 2021-05-31 11:18:53 +02:00
parent f0563a790a
commit c4ab20e8b2
2 changed files with 7 additions and 7 deletions

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@ -182,11 +182,11 @@ The used type of barycentric weights is `Wachspress_weights_2`.
\subsection Weights_Examples_ProjectionTraits Computing 2D Weights in 3D
If you have a 2D polygon in 3D plane that is not an XY plane, you can still compute
the 2D weights, however you need to provide a special projection traits class. This example
shows how to achieve that when using the `Mean_value_weights_2` type of barycentric weights.
We also show how to use these traits for computing the \ref PkgWeightsRefWachspressWeights "Wachspress weight"
for 3D points, which are not strictly coplanar. The common plane that is used in this example is
projectable to the XY plane.
the 2D weights, however you need to provide a special projection traits class.
The common plane that is used in this example is projectable to the XY plane. We first
compute `Mean_value_weights_2` for a 3D polygon in this plane. We then also show how to use
the projection traits to compute the \ref PkgWeightsRefWachspressWeights "2D Wachspress weight"
for 3D points, which are not strictly coplanar.
\cgalExample{Weights/projection_traits.cpp}
@ -221,7 +221,7 @@ the mixed Voronoi cells around each mesh vertex.
This little example shows how to use the family of weights which includes multiple types
of weights in one function. In particular, we show how, by changing an input parameter,
we converge from the Wachspress weights to the mean value weights.
we converge from the `Wachspress_weights_2` to the `Mean_value_weights_2`.
\cgalExample{Weights/convergence.cpp}

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@ -43,7 +43,7 @@ int main() {
const Point_3 r3( 0, -1, 1);
const Point_3 p3( 1, 0, 1.0 + eps);
const Point_3 q3( 0, 0, 1);
std::cout << "3D Wachspress weight: " <<
std::cout << "2D Wachspress weight: " <<
CGAL::Weights::wachspress_weight(t3, r3, p3, q3, ptraits) << std::endl;
return EXIT_SUCCESS;
}