Mercurial > repos > public > sbplib_julia
annotate test/testSbpOperators.jl @ 553:d5c45785d318 feature/quadrature_as_outer_product
Add test of accuracy conditions for DiagonalQuadrature
author | Vidar Stiernström <vidar.stiernstrom@it.uu.se> |
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date | Sun, 29 Nov 2020 18:57:29 +0100 |
parents | 9bfecd6b6aac |
children | dab9df9c4d66 |
rev | line source |
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1 using Test |
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2 using Sbplib.SbpOperators |
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3 using Sbplib.Grids |
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4 using Sbplib.RegionIndices |
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5 using Sbplib.LazyTensors |
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6 using LinearAlgebra |
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7 |
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8 @testset "SbpOperators" begin |
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9 |
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10 # @testset "apply_quadrature" begin |
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11 # op = readOperator(sbp_operators_path()*"d2_4th.txt",sbp_operators_path()*"h_4th.txt") |
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12 # h = 0.5 |
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13 # |
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14 # @test apply_quadrature(op, h, 1.0, 10, 100) == h |
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15 # |
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16 # N = 10 |
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17 # qc = op.quadratureClosure |
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18 # q = h.*(qc..., ones(N-2*closuresize(op))..., reverse(qc)...) |
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19 # @assert length(q) == N |
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20 # |
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21 # for i ∈ 1:N |
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22 # @test apply_quadrature(op, h, 1.0, i, N) == q[i] |
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23 # end |
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24 # |
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25 # v = [2.,3.,2.,4.,5.,4.,3.,4.,5.,4.5] |
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26 # for i ∈ 1:N |
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27 # @test apply_quadrature(op, h, v[i], i, N) == q[i]*v[i] |
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28 # end |
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29 # end |
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30 |
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31 @testset "SecondDerivative" begin |
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32 op = readOperator(sbp_operators_path()*"d2_4th.txt",sbp_operators_path()*"h_4th.txt") |
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33 L = 3.5 |
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34 g = EquidistantGrid(101, 0.0, L) |
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35 Dₓₓ = SecondDerivative(g,op.innerStencil,op.closureStencils) |
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36 |
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37 f0(x) = 1. |
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38 f1(x) = x |
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39 f2(x) = 1/2*x^2 |
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40 f3(x) = 1/6*x^3 |
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41 f4(x) = 1/24*x^4 |
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42 f5(x) = sin(x) |
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43 f5ₓₓ(x) = -f5(x) |
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44 |
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45 v0 = evalOn(g,f0) |
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46 v1 = evalOn(g,f1) |
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47 v2 = evalOn(g,f2) |
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48 v3 = evalOn(g,f3) |
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49 v4 = evalOn(g,f4) |
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50 v5 = evalOn(g,f5) |
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51 |
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52 @test Dₓₓ isa TensorMapping{T,1,1} where T |
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53 @test Dₓₓ' isa TensorMapping{T,1,1} where T |
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54 |
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55 # 4th order interior stencil, 2nd order boundary stencil, |
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56 # implies that L*v should be exact for v - monomial up to order 3. |
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57 # Exact differentiation is measured point-wise. For other grid functions |
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58 # the error is measured in the l2-norm. |
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59 @test norm(Dₓₓ*v0) ≈ 0.0 atol=5e-10 |
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60 @test norm(Dₓₓ*v1) ≈ 0.0 atol=5e-10 |
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61 @test Dₓₓ*v2 ≈ v0 atol=5e-11 |
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62 @test Dₓₓ*v3 ≈ v1 atol=5e-11 |
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63 |
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64 h = spacing(g)[1]; |
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65 l2(v) = sqrt(h*sum(v.^2)) |
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66 @test Dₓₓ*v4 ≈ v2 atol=5e-4 norm=l2 |
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67 @test Dₓₓ*v5 ≈ -v5 atol=5e-4 norm=l2 |
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68 end |
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69 |
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70 |
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71 @testset "Laplace2D" begin |
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72 op = readOperator(sbp_operators_path()*"d2_4th.txt",sbp_operators_path()*"h_4th.txt") |
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73 Lx = 1.5 |
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74 Ly = 3.2 |
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75 g = EquidistantGrid((102,131), (0.0, 0.0), (Lx,Ly)) |
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76 L = Laplace(g, op.innerStencil, op.closureStencils) |
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77 |
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78 |
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79 f0(x,y) = 2. |
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80 f1(x,y) = x+y |
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81 f2(x,y) = 1/2*x^2 + 1/2*y^2 |
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82 f3(x,y) = 1/6*x^3 + 1/6*y^3 |
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83 f4(x,y) = 1/24*x^4 + 1/24*y^4 |
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84 f5(x,y) = sin(x) + cos(y) |
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85 f5ₓₓ(x,y) = -f5(x,y) |
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86 |
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87 v0 = evalOn(g,f0) |
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88 v1 = evalOn(g,f1) |
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89 v2 = evalOn(g,f2) |
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90 v3 = evalOn(g,f3) |
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91 v4 = evalOn(g,f4) |
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92 v5 = evalOn(g,f5) |
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93 v5ₓₓ = evalOn(g,f5ₓₓ) |
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94 |
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95 @test L isa TensorMapping{T,2,2} where T |
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96 @test L' isa TensorMapping{T,2,2} where T |
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97 |
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98 # 4th order interior stencil, 2nd order boundary stencil, |
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99 # implies that L*v should be exact for v - monomial up to order 3. |
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100 # Exact differentiation is measured point-wise. For other grid functions |
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101 # the error is measured in the H-norm. |
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102 @test norm(L*v0) ≈ 0 atol=5e-10 |
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103 @test norm(L*v1) ≈ 0 atol=5e-10 |
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104 @test L*v2 ≈ v0 # Seems to be more accurate |
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105 @test L*v3 ≈ v1 atol=5e-10 |
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106 |
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107 h = spacing(g) |
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108 l2(v) = sqrt(prod(h)*sum(v.^2)) |
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109 @test L*v4 ≈ v2 atol=5e-4 norm=l2 |
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110 @test L*v5 ≈ v5ₓₓ atol=5e-4 norm=l2 |
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111 end |
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112 |
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113 @testset "DiagonalQuadrature" begin |
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114 op = readOperator(sbp_operators_path()*"d2_4th.txt",sbp_operators_path()*"h_4th.txt") |
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115 Lx = π/2. |
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116 Ly = Float64(π) |
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117 g_1D = EquidistantGrid(77, 0.0, Lx) |
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118 g_2D = EquidistantGrid((77,66), (0.0, 0.0), (Lx,Ly)) |
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119 integral(H,v) = sum(H*v) |
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120 @testset "Constructors" begin |
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121 # 1D |
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122 H_x = DiagonalQuadrature(spacing(g_1D)[1],op.quadratureClosure,size(g_1D)); |
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123 @test H_x == DiagonalQuadrature(g_1D,op.quadratureClosure) |
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124 @test H_x == diagonal_quadrature(g_1D,op.quadratureClosure) |
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125 @test H_x isa TensorMapping{T,1,1} where T |
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126 @test H_x' isa TensorMapping{T,1,1} where T |
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127 |
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128 # 2D |
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129 H_xy = diagonal_quadrature(g_2D,op.quadratureClosure) |
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130 @test H_xy isa TensorMappingComposition |
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131 @test H_xy isa TensorMapping{T,2,2} where T |
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132 @test H_xy' isa TensorMapping{T,2,2} where T |
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133 end |
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134 |
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135 @testset "Sizes" begin |
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136 H_x = diagonal_quadrature(g_1D,op.quadratureClosure) |
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137 H_xy = diagonal_quadrature(g_2D,op.quadratureClosure) |
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138 # 1D |
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139 @test domain_size(H_x) == size(g_1D) |
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140 @test range_size(H_x) == size(g_1D) |
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141 # 2D |
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142 @test domain_size(H_xy) == size(g_2D) |
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143 @test range_size(H_xy) == size(g_2D) |
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144 end |
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145 |
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146 @testset "Application" begin |
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147 H_x = diagonal_quadrature(g_1D,op.quadratureClosure) |
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148 H_xy = diagonal_quadrature(g_2D,op.quadratureClosure) |
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149 a = 3.2 |
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150 b = 2.1 |
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151 v_1D = a*ones(Float64, size(g_1D)) |
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152 v_2D = b*ones(Float64, size(g_2D)) |
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153 u_1D = evalOn(g_1D,x->sin(x)) |
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154 u_2D = evalOn(g_2D,(x,y)->sin(x)+cos(y)) |
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155 # 1D |
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156 @test integral(H_x,v_1D) ≈ a*Lx rtol = 1e-13 |
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157 @test integral(H_x,u_1D) ≈ 1. rtol = 1e-8 |
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158 @test H_x*v_1D == H_x'*v_1D |
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159 # 2D |
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160 @test integral(H_xy,v_2D) ≈ b*Lx*Ly rtol = 1e-13 |
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161 @test integral(H_xy,u_2D) ≈ π rtol = 1e-8 |
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162 @test H_xy*v_2D ≈ H_xy'*v_2D rtol = 1e-16 #Failed for exact equality. Must differ in operation order for some reason? |
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163 end |
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164 |
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165 @testset "Accuracy" begin |
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166 v = () |
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167 for i = 0:4 |
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168 f_i(x) = 1/factorial(i)*x^i |
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169 v = (v...,evalOn(g_1D,f_i)) |
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170 end |
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171 # # 2nd order |
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172 # op2 = readOperator(sbp_operators_path()*"d2_2nd.txt",sbp_operators_path()*"h_2nd.txt") |
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173 # H2 = diagonal_quadrature(g_1D,op2.quadratureClosure) |
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174 # for i = 1:3 |
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175 # @test integral(H4,v[i]) ≈ v[i+1] rtol = 1e-14 |
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176 # end |
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177 |
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178 # 4th order |
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179 op4 = readOperator(sbp_operators_path()*"d2_4th.txt",sbp_operators_path()*"h_4th.txt") |
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180 H4 = diagonal_quadrature(g_1D,op4.quadratureClosure) |
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181 for i = 1:4 |
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182 @test integral(H4,v[i]) ≈ v[i+1][end] - v[i+1][1] rtol = 1e-14 |
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183 end |
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184 end |
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185 |
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186 @testset "Inferred" begin |
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187 H_x = diagonal_quadrature(g_1D,op.quadratureClosure) |
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188 H_xy = diagonal_quadrature(g_2D,op.quadratureClosure) |
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189 v_1D = ones(Float64, size(g_1D)) |
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190 v_2D = ones(Float64, size(g_2D)) |
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191 @inferred H_x*v_1D |
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192 @inferred H_x'*v_1D |
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193 @inferred H_xy*v_2D |
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194 @inferred H_xy'*v_2D |
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195 end |
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196 end |
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197 |
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198 @testset "InverseDiagonalQuadrature" begin |
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199 op = readOperator(sbp_operators_path()*"d2_4th.txt",sbp_operators_path()*"h_4th.txt") |
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200 Lx = 2.3 |
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201 g = EquidistantGrid(77, 0.0, Lx) |
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202 H = DiagonalQuadrature(g, op.quadratureClosure) |
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203 Hi = InverseDiagonalQuadrature(g,op.quadratureClosure) |
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204 v = evalOn(g, x->sin(x)) |
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205 |
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206 @test Hi isa TensorMapping{T,1,1} where T |
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207 @test Hi' isa TensorMapping{T,1,1} where T |
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208 @test Hi == inverse_diagonal_quadrature(g,op.quadratureClosure) |
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209 @test Hi*H*v ≈ v |
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210 @test Hi*v == Hi'*v |
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211 @inferred Hi*v |
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212 |
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213 # Test multiple dimension |
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214 Ly = 5.2 |
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215 g = EquidistantGrid((77,66), (0.0, 0.0), (Lx,Ly)) |
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216 |
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217 H = diagonal_quadrature(g, op.quadratureClosure) |
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218 Hi = inverse_diagonal_quadrature(g, op.quadratureClosure) |
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219 v = evalOn(g, (x,y)-> x^2 + (y-1)^2 + x*y) |
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220 |
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221 @test Hi isa TensorMapping{T,2,2} where T |
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222 @test Hi' isa TensorMapping{T,2,2} where T |
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223 @test Hi*H*v ≈ v |
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224 @test_broken Hi*v == Hi'*v # apply_transpose not implemented for InflatedTensorMapping! |
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225 end |
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226 # |
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227 # @testset "BoundaryValue" begin |
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228 # op = readOperator(sbp_operators_path()*"d2_4th.txt",sbp_operators_path()*"h_4th.txt") |
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229 # g = EquidistantGrid((4,5), (0.0, 0.0), (1.0,1.0)) |
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230 # |
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231 # e_w = BoundaryValue(op, g, CartesianBoundary{1,Lower}()) |
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232 # e_e = BoundaryValue(op, g, CartesianBoundary{1,Upper}()) |
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233 # e_s = BoundaryValue(op, g, CartesianBoundary{2,Lower}()) |
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234 # e_n = BoundaryValue(op, g, CartesianBoundary{2,Upper}()) |
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235 # |
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236 # v = zeros(Float64, 4, 5) |
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237 # v[:,5] = [1, 2, 3,4] |
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238 # v[:,4] = [1, 2, 3,4] |
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239 # v[:,3] = [4, 5, 6, 7] |
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240 # v[:,2] = [7, 8, 9, 10] |
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241 # v[:,1] = [10, 11, 12, 13] |
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242 # |
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243 # @test e_w isa TensorMapping{T,2,1} where T |
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244 # @test e_w' isa TensorMapping{T,1,2} where T |
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245 # |
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246 # @test domain_size(e_w, (3,2)) == (2,) |
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247 # @test domain_size(e_e, (3,2)) == (2,) |
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248 # @test domain_size(e_s, (3,2)) == (3,) |
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249 # @test domain_size(e_n, (3,2)) == (3,) |
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250 # |
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251 # @test size(e_w'*v) == (5,) |
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252 # @test size(e_e'*v) == (5,) |
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253 # @test size(e_s'*v) == (4,) |
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254 # @test size(e_n'*v) == (4,) |
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255 # |
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256 # @test e_w'*v == [10,7,4,1.0,1] |
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257 # @test e_e'*v == [13,10,7,4,4.0] |
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258 # @test e_s'*v == [10,11,12,13.0] |
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259 # @test e_n'*v == [1,2,3,4.0] |
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260 # |
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261 # g_x = [1,2,3,4.0] |
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262 # g_y = [5,4,3,2,1.0] |
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263 # |
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264 # G_w = zeros(Float64, (4,5)) |
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265 # G_w[1,:] = g_y |
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266 # |
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267 # G_e = zeros(Float64, (4,5)) |
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268 # G_e[4,:] = g_y |
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269 # |
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270 # G_s = zeros(Float64, (4,5)) |
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271 # G_s[:,1] = g_x |
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272 # |
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273 # G_n = zeros(Float64, (4,5)) |
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274 # G_n[:,5] = g_x |
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275 # |
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276 # @test size(e_w*g_y) == (UnknownDim,5) |
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277 # @test size(e_e*g_y) == (UnknownDim,5) |
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278 # @test size(e_s*g_x) == (4,UnknownDim) |
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279 # @test size(e_n*g_x) == (4,UnknownDim) |
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280 # |
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281 # # These tests should be moved to where they are possible (i.e we know what the grid should be) |
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282 # @test_broken e_w*g_y == G_w |
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283 # @test_broken e_e*g_y == G_e |
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284 # @test_broken e_s*g_x == G_s |
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285 # @test_broken e_n*g_x == G_n |
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286 # end |
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287 # |
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288 # @testset "NormalDerivative" begin |
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289 # op = readOperator(sbp_operators_path()*"d2_4th.txt",sbp_operators_path()*"h_4th.txt") |
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290 # g = EquidistantGrid((5,6), (0.0, 0.0), (4.0,5.0)) |
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291 # |
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292 # d_w = NormalDerivative(op, g, CartesianBoundary{1,Lower}()) |
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293 # d_e = NormalDerivative(op, g, CartesianBoundary{1,Upper}()) |
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294 # d_s = NormalDerivative(op, g, CartesianBoundary{2,Lower}()) |
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295 # d_n = NormalDerivative(op, g, CartesianBoundary{2,Upper}()) |
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296 # |
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297 # |
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298 # v = evalOn(g, (x,y)-> x^2 + (y-1)^2 + x*y) |
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299 # v∂x = evalOn(g, (x,y)-> 2*x + y) |
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300 # v∂y = evalOn(g, (x,y)-> 2*(y-1) + x) |
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301 # |
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302 # @test d_w isa TensorMapping{T,2,1} where T |
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303 # @test d_w' isa TensorMapping{T,1,2} where T |
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304 # |
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305 # @test domain_size(d_w, (3,2)) == (2,) |
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306 # @test domain_size(d_e, (3,2)) == (2,) |
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307 # @test domain_size(d_s, (3,2)) == (3,) |
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308 # @test domain_size(d_n, (3,2)) == (3,) |
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309 # |
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310 # @test size(d_w'*v) == (6,) |
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311 # @test size(d_e'*v) == (6,) |
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312 # @test size(d_s'*v) == (5,) |
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313 # @test size(d_n'*v) == (5,) |
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314 # |
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315 # @test d_w'*v .≈ v∂x[1,:] |
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316 # @test d_e'*v .≈ v∂x[5,:] |
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317 # @test d_s'*v .≈ v∂y[:,1] |
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318 # @test d_n'*v .≈ v∂y[:,6] |
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319 # |
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320 # |
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321 # d_x_l = zeros(Float64, 5) |
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322 # d_x_u = zeros(Float64, 5) |
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323 # for i ∈ eachindex(d_x_l) |
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324 # d_x_l[i] = op.dClosure[i-1] |
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325 # d_x_u[i] = -op.dClosure[length(d_x_u)-i] |
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326 # end |
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327 # |
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328 # d_y_l = zeros(Float64, 6) |
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329 # d_y_u = zeros(Float64, 6) |
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330 # for i ∈ eachindex(d_y_l) |
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331 # d_y_l[i] = op.dClosure[i-1] |
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332 # d_y_u[i] = -op.dClosure[length(d_y_u)-i] |
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333 # end |
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334 # |
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335 # function prod_matrix(x,y) |
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336 # G = zeros(Float64, length(x), length(y)) |
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337 # for I ∈ CartesianIndices(G) |
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338 # G[I] = x[I[1]]*y[I[2]] |
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339 # end |
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340 # |
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341 # return G |
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342 # end |
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343 # |
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344 # g_x = [1,2,3,4.0,5] |
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345 # g_y = [5,4,3,2,1.0,11] |
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346 # |
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347 # G_w = prod_matrix(d_x_l, g_y) |
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348 # G_e = prod_matrix(d_x_u, g_y) |
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349 # G_s = prod_matrix(g_x, d_y_l) |
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350 # G_n = prod_matrix(g_x, d_y_u) |
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351 # |
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352 # |
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353 # @test size(d_w*g_y) == (UnknownDim,6) |
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354 # @test size(d_e*g_y) == (UnknownDim,6) |
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355 # @test size(d_s*g_x) == (5,UnknownDim) |
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356 # @test size(d_n*g_x) == (5,UnknownDim) |
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357 # |
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358 # # These tests should be moved to where they are possible (i.e we know what the grid should be) |
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359 # @test_broken d_w*g_y .≈ G_w |
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360 # @test_broken d_e*g_y .≈ G_e |
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361 # @test_broken d_s*g_x .≈ G_s |
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362 # @test_broken d_n*g_x .≈ G_n |
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363 # end |
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364 # |
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365 # @testset "BoundaryQuadrature" begin |
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366 # op = readOperator(sbp_operators_path()*"d2_4th.txt",sbp_operators_path()*"h_4th.txt") |
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367 # g = EquidistantGrid((10,11), (0.0, 0.0), (1.0,1.0)) |
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368 # |
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369 # H_w = BoundaryQuadrature(op, g, CartesianBoundary{1,Lower}()) |
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370 # H_e = BoundaryQuadrature(op, g, CartesianBoundary{1,Upper}()) |
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371 # H_s = BoundaryQuadrature(op, g, CartesianBoundary{2,Lower}()) |
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372 # H_n = BoundaryQuadrature(op, g, CartesianBoundary{2,Upper}()) |
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373 # |
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374 # v = evalOn(g, (x,y)-> x^2 + (y-1)^2 + x*y) |
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375 # |
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376 # function get_quadrature(N) |
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377 # qc = op.quadratureClosure |
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378 # q = (qc..., ones(N-2*closuresize(op))..., reverse(qc)...) |
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379 # @assert length(q) == N |
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380 # return q |
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381 # end |
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382 # |
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383 # v_w = v[1,:] |
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384 # v_e = v[10,:] |
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385 # v_s = v[:,1] |
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386 # v_n = v[:,11] |
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387 # |
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388 # q_x = spacing(g)[1].*get_quadrature(10) |
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389 # q_y = spacing(g)[2].*get_quadrature(11) |
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390 # |
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391 # @test H_w isa TensorOperator{T,1} where T |
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392 # |
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393 # @test domain_size(H_w, (3,)) == (3,) |
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394 # @test domain_size(H_n, (3,)) == (3,) |
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395 # |
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396 # @test range_size(H_w, (3,)) == (3,) |
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397 # @test range_size(H_n, (3,)) == (3,) |
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398 # |
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399 # @test size(H_w*v_w) == (11,) |
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400 # @test size(H_e*v_e) == (11,) |
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401 # @test size(H_s*v_s) == (10,) |
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402 # @test size(H_n*v_n) == (10,) |
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403 # |
387
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404 # @test H_w*v_w .≈ q_y.*v_w |
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405 # @test H_e*v_e .≈ q_y.*v_e |
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406 # @test H_s*v_s .≈ q_x.*v_s |
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407 # @test H_n*v_n .≈ q_x.*v_n |
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408 # |
383
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409 # @test H_w'*v_w == H_w'*v_w |
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410 # @test H_e'*v_e == H_e'*v_e |
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411 # @test H_s'*v_s == H_s'*v_s |
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412 # @test H_n'*v_n == H_n'*v_n |
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413 # end |
338
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414 |
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415 end |