Geometrical shape of a stereo annulus that is used for the ITk strip endcaps.
More...
|
| enum | boundaries : unsigned int {
e_min_r = 0u
, e_max_r = 1u
, e_min_phi_rel = 2u
, e_max_phi_rel = 3u
,
e_average_phi = 4u
, e_shift_x = 5u
, e_shift_y = 6u
, e_size = 7u
} |
| | Names for the mask boundary values.
|
|
template<concepts::scalar scalar_t> |
| using | bounds_type = darray<scalar_t, boundaries::e_size> |
| | Container definition for the shape boundary values.
|
|
template<concepts::algebra algebra_t> |
| using | local_frame_type = polar2D<algebra_t> |
| | Local coordinate frame ( focal system ).
|
|
template<typename bool_t> |
| using | result_type = detail::boundary_check_result<bool_t> |
| | Result type of a boundary check.
|
|
| template<concepts::scalar scalar_t> |
| constexpr scalar_t | area (const bounds_type< scalar_t > &) const |
| | The area of a the shape.
|
| template<concepts::algebra algebra_t> |
| dpoint3D< algebra_t > | centroid (const bounds_type< dscalar< algebra_t > > &bounds) const |
| template<concepts::scalar scalar_t> |
| constexpr bool | check_consistency (const bounds_type< scalar_t > &bounds, std::ostream &os) const |
| | Check consistency of boundary values.
|
| template<concepts::scalar scalar_t> |
| darray< scalar_t, 8 > | corners (const bounds_type< scalar_t > &bounds) const |
| | Stereo annulus corners in polar strip system.
|
| template<concepts::scalar scalar_t, concepts::point point_t> |
| scalar_t | get_phi_rel (const bounds_type< scalar_t > &bounds, const point_t &loc_p) const |
| template<concepts::scalar scalar_t, concepts::point point_t> |
| scalar_t | get_r2_beam_frame (const bounds_type< scalar_t > &bounds, const point_t &loc_p) const |
| template<concepts::algebra algebra_t> |
| darray< dscalar< algebra_t >, 6 > | local_min_bounds (const bounds_type< dscalar< algebra_t > > &bounds, const dscalar< algebra_t > env=std::numeric_limits< dscalar< algebra_t > >::epsilon()) const |
| | Lower and upper point for minimal axis aligned bounding box.
|
| template<concepts::scalar scalar_t> |
| constexpr scalar_t | measure (const bounds_type< scalar_t > &bounds) const |
| | Measure of the shape: Area.
|
| template<concepts::scalar scalar_t> |
| constexpr bounds_type< scalar_t > | merge (const bounds_type< scalar_t > &bounds, const bounds_type< scalar_t > &o_bounds) const |
| | Merge two annulus shapes.
|
| template<concepts::scalar scalar_t, concepts::point point_t> |
| scalar_t | min_dist_to_boundary (const bounds_type< scalar_t > &bounds, const point_t &loc_p) const |
| | Find the minimum distance to any boundary.
|
| template<concepts::scalar scalar_t> |
| darray< scalar_t, 8 > | stereo_angle (const bounds_type< scalar_t > &bounds) const |
| template<concepts::algebra algebra_t> |
| dvector< dpoint3D< algebra_t > > | vertices (const bounds_type< dscalar< algebra_t > > &bounds, dindex n_seg) const |
| | Generate vertices in local cartesian frame.
|
| template<concepts::algebra algebra_t> |
| constexpr result_type< dbool< algebra_t > > | check_boundaries (const bounds_type< dscalar< algebra_t > > &bounds, const dtransform3D< algebra_t > &trf, const dpoint3D< algebra_t > &glob_p, const dscalar< algebra_t > tol=std::numeric_limits< dscalar< algebra_t > >::epsilon(), const dscalar< algebra_t > edge_tol=0.f) const |
| | Check boundary values for a local point.
|
| template<concepts::scalar scalar_t, concepts::point point_t> |
| constexpr auto | check_boundaries (const bounds_type< scalar_t > &bounds, const point_t &loc_p, const scalar_t tol=std::numeric_limits< scalar_t >::epsilon(), const scalar_t edge_tol=0.f) const |
Geometrical shape of a stereo annulus that is used for the ITk strip endcaps.
The stereo annulus is defined in two different(!) polar coordinate systems that differ by an origin shift. The boundaries are the inner and outer radius (bounds[0] and bounds[1]) in the polar coordinate system of an endcap disc (called beam system in the following) that is centered on the beam axis, as well as the two phi boundaries that are defined in the system that is shifted into the focal point of the strips on a given sensor (called focal system in the following). Note, that the local coordinate system of the annulus surface is the same as the shifted disc (focal) system! The mask phi boundaries (bounds[2] and bounds[3]) are defined relative to the average phi position ( bounds[6]) of the strips in the focal system. Due to the focal polar coordinate system of the strips needing a different origin from the beam polar system, two additional conversion parameters are included (bounds[4], bounds[5]). These are the origin shift in x and y respectively.
1.15.0