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CGAL 4.6.3 - 2D Placement of Streamlines
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| This class implements the first order Euler integrator | |
This class provides a 2D vector field specified by a set of sample points defined on a regular grid, with a bilinear interpolation scheme over its cells (i.e. for each point p in a cell c, the vector value is interpolated from the vertices of c) | |
| This class implements the second order Runge-Kutta integrator | |
The class Stream_lines_2 generates a placement of streamlines in a 2D domain according to a bidimensional vector field | |
| This class provides a vector field specified by a set of sample points defined on a triangulated domain | |
The concept Integrator_2 describes the set of requirements for the second template parameter of the class CGAL::Stream_lines_2<VectorField_2,Integrator_2>. This concept provides the operation that integrates a new point from a given point with a predefined step, and according to a specified vector | |
The concept StreamLinesTraits_2 describes the set of requirements for the template parameter of the class CGAL::Regular_grid_2<StreamLinesTraits_2>. This concept provides the types handled by the CGAL::Stream_lines_2<VectorField_2, Integrator_2> class | |
The concept VectorField_2 describes the set of requirements for the first template parameter of the class CGAL::Stream_lines_2<VectorField_2,Integrator_2>. This concept provides the types of the geometric primitives used in the placement of streamlines and some functions for answering different queries |