Mercurial > repos > public > sbplib_julia
comparison src/Grids/parameter_space.jl @ 1905:238ef43fe92a feature/grids/parameter_spaces
Add a bunch of docstrings
author | Jonatan Werpers <jonatan@werpers.com> |
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date | Sat, 01 Feb 2025 22:46:23 +0100 |
parents | e54fed6a9ada |
children | 447ea06bfa07 |
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1904:e54fed6a9ada | 1905:238ef43fe92a |
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17 [`Simplex`](@ref), | 17 [`Simplex`](@ref), |
18 """ | 18 """ |
19 abstract type ParameterSpace{D} end | 19 abstract type ParameterSpace{D} end |
20 Base.ndims(::ParameterSpace{D}) where D = D | 20 Base.ndims(::ParameterSpace{D}) where D = D |
21 | 21 |
22 """ | |
23 Interval{T} <: ParameterSpace{1} | |
24 | |
25 A `ParameterSpace` representing an interval. | |
26 """ | |
22 struct Interval{T} <: ParameterSpace{1} | 27 struct Interval{T} <: ParameterSpace{1} |
23 a::T | 28 a::T |
24 b::T | 29 b::T |
25 | 30 |
26 function Interval(a,b) | 31 function Interval(a,b) |
27 a, b = promote(a, b) | 32 a, b = promote(a, b) |
28 new{typeof(a)}(a,b) | 33 new{typeof(a)}(a,b) |
29 end | 34 end |
30 end | 35 end |
31 | 36 |
37 """ | |
38 limits(i::Interval) | |
39 | |
40 The limits of the interval. | |
41 """ | |
32 limits(i::Interval) = (i.a, i.b) | 42 limits(i::Interval) = (i.a, i.b) |
33 | 43 |
44 """ | |
45 unitinterval(T=Float64) | |
46 | |
47 The interval ``(0,1)``. | |
48 """ | |
34 unitinterval(T=Float64) = Interval(zero(T), one(T)) | 49 unitinterval(T=Float64) = Interval(zero(T), one(T)) |
35 | 50 |
36 | 51 |
52 """ | |
53 HyperBox{T,D} <: ParameterSpace{D} | |
54 | |
55 A `ParameterSpace` representing a hyper box. | |
56 """ | |
37 struct HyperBox{T,D} <: ParameterSpace{D} | 57 struct HyperBox{T,D} <: ParameterSpace{D} |
38 a::SVector{D,T} | 58 a::SVector{D,T} |
39 b::SVector{D,T} | 59 b::SVector{D,T} |
40 end | 60 end |
41 | 61 |
62 """ | |
63 HyperBox(a,b) | |
64 | |
65 A `HyperBox` with lower limits `a` and upper limits `b` for each dimension. | |
66 """ | |
42 function HyperBox(a,b) | 67 function HyperBox(a,b) |
43 ET = promote_type(eltype(a),eltype(b)) | 68 ET = promote_type(eltype(a),eltype(b)) |
44 T = SVector{length(a),ET} | 69 T = SVector{length(a),ET} |
45 HyperBox(convert(T,a), convert(T,b)) | 70 HyperBox(convert(T,a), convert(T,b)) |
46 end | 71 end |
47 | 72 |
48 Rectangle{T} = HyperBox{T,2} | 73 Rectangle{T} = HyperBox{T,2} |
49 Box{T} = HyperBox{T,3} | 74 Box{T} = HyperBox{T,3} |
50 | 75 |
76 """ | |
77 limits(box::HyperBox, d) | |
78 | |
79 Limits of `box` along dimension `d`. | |
80 """ | |
51 limits(box::HyperBox, d) = (box.a[d], box.b[d]) | 81 limits(box::HyperBox, d) = (box.a[d], box.b[d]) |
82 | |
83 """ | |
84 limits(box::HyperBox) | |
85 | |
86 The lower and upper limits of `box` as tuples. | |
87 """ | |
52 limits(box::HyperBox) = (box.a, box.b) | 88 limits(box::HyperBox) = (box.a, box.b) |
53 | 89 |
90 """ | |
91 unitsquare(T=Float64) | |
92 | |
93 The square starting at ``(0,0)`` with side length 1. | |
94 """ | |
54 unitsquare(T=Float64) = unithyperbox(T,2) | 95 unitsquare(T=Float64) = unithyperbox(T,2) |
96 | |
97 """ | |
98 unitcube(T=Float64) | |
99 | |
100 The cube starting at ``(0,0,0)`` with side length 1. | |
101 """ | |
55 unitcube(T=Float64) = unithyperbox(T,3) | 102 unitcube(T=Float64) = unithyperbox(T,3) |
103 | |
104 """ | |
105 unithyperbox(T=Float64, D) | |
106 | |
107 The hypercube in dimension `D` starting at ``(0,0,0,...)`` with side length 1. | |
108 """ | |
56 unithyperbox(T, D) = HyperBox((@SVector zeros(T,D)), (@SVector ones(T,D))) | 109 unithyperbox(T, D) = HyperBox((@SVector zeros(T,D)), (@SVector ones(T,D))) |
57 unithyperbox(D) = unithyperbox(Float64,D) | 110 unithyperbox(D) = unithyperbox(Float64,D) |
58 | 111 |
59 | 112 |
113 """ | |
114 Simplex{T,D,NV} <: ParameterSpace{D} | |
115 | |
116 A `ParameterSpace` representing a simplex. | |
117 """ | |
60 struct Simplex{T,D,NV} <: ParameterSpace{D} | 118 struct Simplex{T,D,NV} <: ParameterSpace{D} |
61 verticies::NTuple{NV,SVector{D,T}} | 119 verticies::NTuple{NV,SVector{D,T}} |
62 | 120 |
63 Simplex(verticies::Tuple{SVector{D,T}, Vararg{SVector{D,T},N}}) where {T,D,N} = new{T,D,N+1}(verticies) | 121 Simplex(verticies::Tuple{SVector{D,T}, Vararg{SVector{D,T},N}}) where {T,D,N} = new{T,D,N+1}(verticies) |
64 Simplex(::Tuple{}) = throw(ArgumentError("Must provide at least one vertex.")) | 122 Simplex(::Tuple{}) = throw(ArgumentError("Must provide at least one vertex.")) |
65 end | 123 end |
66 | 124 |
125 """ | |
126 Simplex(verticies...) | |
127 | |
128 A simplex with the given vierticies. | |
129 """ | |
67 function Simplex(verticies::Vararg{AbstractArray}) | 130 function Simplex(verticies::Vararg{AbstractArray}) |
68 ET = mapreduce(eltype,promote_type,verticies) | 131 ET = mapreduce(eltype,promote_type,verticies) |
69 T = SVector{length(verticies[1]),ET} | 132 T = SVector{length(verticies[1]),ET} |
70 | 133 |
71 return Simplex(Tuple(convert(T,v) for v ∈ verticies)) | 134 return Simplex(Tuple(convert(T,v) for v ∈ verticies)) |
72 end | 135 end |
73 | 136 |
137 """ | |
138 verticies(s::Simplex) | |
139 | |
140 Verticies of `s`. | |
141 """ | |
74 verticies(s::Simplex) = s.verticies | 142 verticies(s::Simplex) = s.verticies |
75 | 143 |
76 Triangle{T} = Simplex{T,2} | 144 Triangle{T} = Simplex{T,2} |
77 Tetrahedron{T} = Simplex{T,3} | 145 Tetrahedron{T} = Simplex{T,3} |
78 | 146 |
147 """ | |
148 unittriangle(T=Float64) | |
149 | |
150 The simplex with verticies ``(0,0)``, ``(1,0)``, and ``(0,1). | |
151 """ | |
79 unittriangle(T=Float64) = unitsimplex(T,2) | 152 unittriangle(T=Float64) = unitsimplex(T,2) |
153 | |
154 """ | |
155 unittetrahedron(T=Float64) | |
156 | |
157 The simplex with verticies ``(0,0,0)``, ``(1,0,0)``, ``(0,1,0)``, and ``(0,0,1)``. | |
158 """ | |
80 unittetrahedron(T=Float64) = unitsimplex(T,3) | 159 unittetrahedron(T=Float64) = unitsimplex(T,3) |
160 | |
161 """ | |
162 unitsimplex(T=Float64,D) | |
163 | |
164 The unit simplex in dimension ``D`` with verticies ``(0,0,0,...)``, ``(1,0,0,...)``, ``(0,1,0,...)``, ``(0,0,1,...)``... | |
165 """ | |
81 function unitsimplex(T,D) | 166 function unitsimplex(T,D) |
82 z = @SVector zeros(T,D) | 167 z = @SVector zeros(T,D) |
83 unitelement = one(eltype(z)) | 168 unitelement = one(eltype(z)) |
84 verticies = ntuple(i->setindex(z, unitelement, i), D) | 169 verticies = ntuple(i->setindex(z, unitelement, i), D) |
85 return Simplex((z,verticies...)) | 170 return Simplex((z,verticies...)) |