Dune Core Modules (2.6.0)

typeindex.hh
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1 // -*- tab-width: 4; indent-tabs-mode: nil; c-basic-offset: 2 -*-
2 // vi: set et ts=4 sw=2 sts=2:
3 #ifndef DUNE_GEOMETRY_TYPEINDEX_HH
4 #define DUNE_GEOMETRY_TYPEINDEX_HH
5 
12 #include <cstddef>
13 
14 #include "type.hh"
15 
16 namespace Dune
17 {
20  {
27  inline static constexpr std::size_t regular_size(std::size_t dim)
28  {
29  // The following expression is derived from the expression for
30  // GlobalGeometryTypeIndex::regular_offset(). Subtracting
31  // regular_offset(dim+1)-regular_offset(dim) we get:
32  //
33  // ((1 << dim+1) >> 1) - ((1 << dim) >> 1)
34  //
35  // We always have
36  //
37  // dim >= 0,
38  //
39  // so
40  //
41  // (1 << dim+1) >= 2 and (1 << dim+2) % 2 == 0.
42  //
43  // So if we apply a single right-shift to that, we will never lose any
44  // set bits, thus
45  //
46  // ((1 << dim+1) >> 1) == (1 << dim)
47  return (1 << dim) - ((1 << dim) >> 1);
48  }
49 
50  public:
56  inline static constexpr std::size_t size(std::size_t dim)
57  {
58  // one for "none"
59  return regular_size(dim) + 1;
60  }
61 
68  inline static constexpr std::size_t index(const GeometryType &gt)
69  {
70  return gt.isNone() ? regular_size(gt.dim()) : (gt.id() >> 1);
71  }
72 
74  inline static constexpr GeometryType type(std::size_t dim, std::size_t index) {
75  return (index == regular_size(dim)) ?
76  GeometryTypes::none(dim) :
77  // the cast to unsigned makes sure this is interpreted as the topology
78  // ID constructor
79  GeometryType(static_cast< unsigned int >(index << 1), dim);
80  }
81  };
82 
85  {
93  inline static constexpr std::size_t regular_offset(std::size_t dim)
94  {
95  // The number of regular geometry types in a given dimension is
96  // 2^(dim-1). For dim==0 this would yield 1/2 geometry types (which is
97  // obviously bogus, dim==0 has one regular geometry type, the point).
98  // The following expression relies on 1 >> 1 == 0 to treat dim==0
99  // specially.
100  return (1 << dim) >> 1;
101  }
102 
103  public:
108  inline static constexpr std::size_t offset(std::size_t dim)
109  {
110  // dim times "none"
111  return regular_offset(dim) + dim;
112  }
113 
120  inline static constexpr std::size_t size(std::size_t maxdim)
121  {
122  return offset(maxdim+1);
123  }
124 
133  inline static constexpr std::size_t index(const GeometryType &gt)
134  {
135  return offset(gt.dim()) + LocalGeometryTypeIndex::index(gt);
136  }
137  };
138 } // namespace Dune
139 
140 #endif // DUNE_GEOMETRY_TYPEINDEX_HH
Unique label for each type of entities that can occur in DUNE grids.
Definition: type.hh:277
Compute indices for geometry types, taking the dimension into account.
Definition: typeindex.hh:85
static constexpr std::size_t index(const GeometryType &gt)
Compute the index for the given geometry type over all dimensions.
Definition: typeindex.hh:133
static constexpr std::size_t offset(std::size_t dim)
Compute the starting index for a given dimension including irregular geometry types.
Definition: typeindex.hh:108
static constexpr std::size_t size(std::size_t maxdim)
Compute total number of geometry types up to and including the given dimension.
Definition: typeindex.hh:120
Compute per-dimension indices for geometry types.
Definition: typeindex.hh:20
static constexpr std::size_t size(std::size_t dim)
Compute total number of geometry types for the given dimension.
Definition: typeindex.hh:56
static constexpr GeometryType type(std::size_t dim, std::size_t index)
compute the geometry type for the given local index and dimension
Definition: typeindex.hh:74
static constexpr std::size_t index(const GeometryType &gt)
Compute the index for the given geometry type within its dimension.
Definition: typeindex.hh:68
bool gt(const T &first, const T &second, typename EpsilonType< T >::Type epsilon)
test if first greater than second
Definition: float_cmp.cc:147
constexpr GeometryType none(unsigned int dim)
Returns a GeometryType representing a singular of dimension dim.
Definition: type.hh:714
Dune namespace.
Definition: alignedallocator.hh:10
A unique label for each type of element that can occur in a grid.
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