Mercurial > repos > public > sbplib_julia
annotate src/SbpOperators/constantstenciloperator.jl @ 371:241bd2512c20 feature/lazy_function
Add a LazyFunctionArray that evaluates a function for each index.
author | Jonatan Werpers <jonatan@werpers.com> |
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date | Wed, 30 Sep 2020 19:48:17 +0200 |
parents | 01b851161018 |
children | 011ca1639153 |
rev | line source |
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1 abstract type ConstantStencilOperator end |
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2 |
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3 # Apply for different regions Lower/Interior/Upper or Unknown region |
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4 @inline function apply_2nd_derivative(op::ConstantStencilOperator, h_inv::Real, v::AbstractVector, i::Index{Lower}) |
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5 return @inbounds h_inv*h_inv*apply_stencil(op.closureStencils[Int(i)], v, Int(i)) |
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6 end |
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7 |
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8 @inline function apply_2nd_derivative(op::ConstantStencilOperator, h_inv::Real, v::AbstractVector, i::Index{Interior}) |
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9 return @inbounds h_inv*h_inv*apply_stencil(op.innerStencil, v, Int(i)) |
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10 end |
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11 |
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12 @inline function apply_2nd_derivative(op::ConstantStencilOperator, h_inv::Real, v::AbstractVector, i::Index{Upper}) |
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13 N = length(v) |
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14 return @inbounds h_inv*h_inv*Int(op.parity)*apply_stencil_backwards(op.closureStencils[N-Int(i)+1], v, Int(i)) |
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15 end |
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16 |
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17 @inline function apply_2nd_derivative(op::ConstantStencilOperator, h_inv::Real, v::AbstractVector, index::Index{Unknown}) |
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18 N = length(v) |
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19 r = getregion(Int(index), closuresize(op), N) |
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20 i = Index(Int(index), r) |
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21 return apply_2nd_derivative(op, h_inv, v, i) |
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22 end |
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23 export apply_2nd_derivative |
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24 |
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25 apply_quadrature(op::ConstantStencilOperator, h::Real, v::T, i::Index{Lower}, N::Integer) where T = v*h*op.quadratureClosure[Int(i)] |
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26 apply_quadrature(op::ConstantStencilOperator, h::Real, v::T, i::Index{Upper}, N::Integer) where T = v*h*op.quadratureClosure[N-Int(i)+1] |
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27 apply_quadrature(op::ConstantStencilOperator, h::Real, v::T, i::Index{Interior}, N::Integer) where T = v*h |
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28 |
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29 function apply_quadrature(op::ConstantStencilOperator, h::Real, v::T, index::Index{Unknown}, N::Integer) where T |
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30 r = getregion(Int(index), closuresize(op), N) |
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31 i = Index(Int(index), r) |
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32 return apply_quadrature(op, h, v, i, N) |
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33 end |
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34 export apply_quadrature |
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35 |
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36 # TODO: Evaluate if divisions affect performance |
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37 apply_inverse_quadrature(op::ConstantStencilOperator, h_inv::Real, v::T, i::Index{Lower}, N::Integer) where T = h_inv*v/op.quadratureClosure[Int(i)] |
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38 apply_inverse_quadrature(op::ConstantStencilOperator, h_inv::Real, v::T, i::Index{Upper}, N::Integer) where T = h_inv*v/op.quadratureClosure[N-Int(i)+1] |
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39 apply_inverse_quadrature(op::ConstantStencilOperator, h_inv::Real, v::T, i::Index{Interior}, N::Integer) where T = v*h_inv |
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40 |
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41 function apply_inverse_quadrature(op::ConstantStencilOperator, h_inv::Real, v::T, index::Index{Unknown}, N::Integer) where T |
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42 r = getregion(Int(index), closuresize(op), N) |
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43 i = Index(Int(index), r) |
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44 return apply_inverse_quadrature(op, h_inv, v, i, N) |
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45 end |
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46 |
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47 export apply_inverse_quadrature |
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48 |
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49 function apply_normal_derivative_transpose(op::ConstantStencilOperator, h_inv::Real, v::AbstractVector, ::Type{Lower}) |
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50 @boundscheck if length(v) < closuresize(op) |
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51 throw(BoundsError()) |
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52 end |
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53 h_inv*apply_stencil(op.dClosure,v,1) |
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54 end |
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55 |
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56 function apply_normal_derivative_transpose(op::ConstantStencilOperator, h_inv::Real, v::AbstractVector, ::Type{Upper}) |
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57 @boundscheck if length(v) < closuresize(op) |
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58 throw(BoundsError()) |
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59 end |
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60 -h_inv*apply_stencil_backwards(op.dClosure,v,length(v)) |
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61 end |
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62 |
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63 export apply_normal_derivative_transpose |
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64 |
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65 function apply_normal_derivative(op::ConstantStencilOperator, h_inv::Real, v::Number, i::Index, N::Integer, ::Type{Lower}) |
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66 @boundscheck if !(0<length(Int(i)) <= N) |
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67 throw(BoundsError()) |
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68 end |
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69 h_inv*op.dClosure[Int(i)-1]*v |
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70 end |
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72 function apply_normal_derivative(op::ConstantStencilOperator, h_inv::Real, v::Number, i::Index, N::Integer, ::Type{Upper}) |
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73 @boundscheck if !(0<length(Int(i)) <= N) |
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74 throw(BoundsError()) |
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75 end |
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76 -h_inv*op.dClosure[N-Int(i)]*v |
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77 end |
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78 |
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79 export apply_normal_derivative |