Mercurial > repos > public > sbplib_julia
annotate src/Grids/mapped_grid.jl @ 1743:49bd573ab07f feature/grids/curvilinear
Implement checking of sizes for inputs to MappedGrid
author | Jonatan Werpers <jonatan@werpers.com> |
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date | Wed, 11 Sep 2024 13:46:33 +0200 |
parents | 248304f88e49 |
children | c38eead8be17 |
rev | line source |
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1 struct MappedGrid{T,D, GT<:Grid{<:Any,D}, CT<:AbstractArray{T,D}, JT<:AbstractArray{<:AbstractArray{<:Any, 2}, D}} <: Grid{T,D} |
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2 logicalgrid::GT |
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3 physicalcoordinates::CT |
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4 jacobian::JT |
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5 |
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6 function MappedGrid(logicalgrid::GT, physicalcoordinates::CT, jacobian::JT) where {T,D, GT<:Grid{<:Any,D}, CT<:AbstractArray{T,D}, JT<:AbstractArray{<:AbstractArray{<:Any, 2}, D}} |
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7 if !(size(logicalgrid) == size(physicalcoordinates) == size(jacobian)) |
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8 throw(ArgumentError("Sizes must match")) |
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9 end |
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10 |
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11 return new{T,D,GT,CT,JT}(logicalgrid, physicalcoordinates, jacobian) |
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12 end |
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13 end |
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14 |
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15 function Base.:(==)(a::MappedGrid, b::MappedGrid) |
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16 same_logicalgrid = logicalgrid(a) == logicalgrid(b) |
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17 same_coordinates = collect(a) == collect(b) |
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18 same_jacobian = jacobian(a) == jacobian(b) |
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19 |
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20 return same_logicalgrid && same_coordinates && same_jacobian |
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21 end |
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22 |
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23 jacobian(g::MappedGrid) = g.jacobian |
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24 logicalgrid(g::MappedGrid) = g.logicalgrid |
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25 |
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26 |
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27 # Indexing interface |
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28 Base.getindex(g::MappedGrid, I::Vararg{Int}) = g.physicalcoordinates[I...] |
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29 Base.eachindex(g::MappedGrid) = eachindex(g.logicalgrid) |
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30 |
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31 Base.firstindex(g::MappedGrid, d) = firstindex(g.logicalgrid, d) |
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32 Base.lastindex(g::MappedGrid, d) = lastindex(g.logicalgrid, d) |
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33 |
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34 # Iteration interface |
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35 Base.iterate(g::MappedGrid) = iterate(g.physicalcoordinates) |
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36 Base.iterate(g::MappedGrid, state) = iterate(g.physicalcoordinates, state) |
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37 |
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38 Base.IteratorSize(::Type{<:MappedGrid{<:Any, D}}) where D = Base.HasShape{D}() |
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39 Base.length(g::MappedGrid) = length(g.logicalgrid) |
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40 Base.size(g::MappedGrid) = size(g.logicalgrid) |
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41 Base.size(g::MappedGrid, d) = size(g.logicalgrid, d) |
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42 |
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43 boundary_identifiers(g::MappedGrid) = boundary_identifiers(g.logicalgrid) |
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44 boundary_indices(g::MappedGrid, id::TensorGridBoundary) = boundary_indices(g.logicalgrid, id) |
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45 |
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46 function boundary_grid(g::MappedGrid, id::TensorGridBoundary) |
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47 b_indices = boundary_indices(g.logicalgrid, id) |
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48 |
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50 D = ndims(g) |
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51 all_indices = SVector{D}(1:D) |
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52 free_variable_indices = deleteat(all_indices, grid_id(id)) |
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53 jacobian_components = (:, free_variable_indices) |
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54 |
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55 # Create grid function for boundary grid jacobian |
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56 boundary_jacobian = componentview((@view g.jacobian[b_indices...]) , jacobian_components...) |
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57 boundary_physicalcoordinates = @view g.physicalcoordinates[b_indices...] |
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58 |
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59 return MappedGrid( |
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60 boundary_grid(g.logicalgrid, id), |
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61 boundary_physicalcoordinates, |
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62 boundary_jacobian, |
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63 ) |
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64 end |
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65 |
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66 # TBD: refine and coarsen could be implemented once we have a simple manifold implementation. |
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67 # Before we do, we should consider the overhead of including such a field in the mapped grid struct. |
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68 |
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69 function mapped_grid(x, J, size::Vararg{Int}) |
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70 D = length(size) |
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71 lg = equidistant_grid(ntuple(i->0., D), ntuple(i->1., D), size...) |
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72 return mapped_grid(lg, x, J) |
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73 end |
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74 |
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75 function mapped_grid(lg::Grid, x, J) |
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76 return MappedGrid( |
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77 lg, |
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78 map(x,lg), |
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79 map(J,lg), |
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80 ) |
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81 end |
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82 |
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83 function jacobian_determinant(g::MappedGrid) |
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84 return map(jacobian(g)) do ∂x∂ξ |
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85 det(∂x∂ξ) |
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86 end |
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87 end |
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88 # TBD: Should this be changed to calculate sqrt(g) instead? |
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89 # This would make it well defined also for n-dim grids embedded in higher dimensions. |
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90 # TBD: Is there a better name? metric_determinant? |
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91 |
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92 function metric_tensor(g::MappedGrid) |
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93 return map(jacobian(g)) do ∂x∂ξ |
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94 ∂x∂ξ'*∂x∂ξ |
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95 end |
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96 end |
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97 |
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98 function metric_tensor_inverse(g::MappedGrid) |
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99 return map(jacobian(g)) do ∂x∂ξ |
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100 inv(∂x∂ξ'*∂x∂ξ) |
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101 end |
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102 end |
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103 |
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104 function min_spacing(g::MappedGrid{T,1} where T) |
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105 n, = size(g) |
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106 |
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107 ms = Inf |
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108 for i ∈ 1:n-1 |
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109 ms = min(ms, norm(g[i+1]-g[i])) |
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110 end |
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111 |
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112 return ms |
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113 end |
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114 |
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115 function min_spacing(g::MappedGrid{T,2} where T) |
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116 n, m = size(g) |
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117 |
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118 ms = Inf |
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119 for i ∈ 1:n-1, j ∈ 1:m-1 # loop over each cell of the grid |
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120 |
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121 ms = min( |
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122 ms, |
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123 norm(g[i+1,j]-g[i,j]), |
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124 norm(g[i,j+1]-g[i,j]), |
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125 |
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126 norm(g[i+1,j]-g[i+1,j+1]), |
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127 norm(g[i,j+1]-g[i+1,j+1]), |
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128 |
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129 norm(g[i+1,j+1]-g[i,j]), |
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130 norm(g[i+1,j]-g[i,j+1]), |
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131 ) |
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132 # NOTE: This could be optimized to avoid checking all interior edges twice. |
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133 end |
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134 |
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135 return ms |
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136 end |
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137 |
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138 """ |
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139 normal(g::MappedGrid, boundary) |
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140 |
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141 The outward pointing normal as a grid function on the boundary |
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142 """ |
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143 function normal(g::MappedGrid, boundary) |
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144 b_indices = boundary_indices(g, boundary) |
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145 σ =_boundary_sign(component_type(g), boundary) |
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146 return map(jacobian(g)[b_indices...]) do ∂x∂ξ |
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147 ∂ξ∂x = inv(∂x∂ξ) |
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148 k = grid_id(boundary) |
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149 σ*∂ξ∂x[k,:]/norm(∂ξ∂x[k,:]) |
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150 end |
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151 end |
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152 |
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153 function _boundary_sign(T, boundary) |
1736 | 154 if boundary_id(boundary) == UpperBoundary() |
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155 return one(T) |
1736 | 156 elseif boundary_id(boundary) == LowerBoundary() |
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157 return -one(T) |
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158 else |
1736 | 159 throw(ArgumentError("The boundary identifier must be either `LowerBoundary()` or `UpperBoundary()`")) |
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160 end |
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161 end |