Mercurial > repos > public > sbplib_julia
annotate diffOp.jl @ 65:7054230b639c cell_based_test
Make dimension a type parameter in Laplace
author | Jonatan Werpers <jonatan@werpers.com> |
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date | Thu, 17 Jan 2019 15:22:10 +0100 |
parents | 178a203f3e6d |
children | 543b7a5ab831 |
rev | line source |
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1 abstract type DiffOp end |
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2 |
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3 function apply(D::DiffOp, v::AbstractVector, i::Int) |
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4 error("not implemented") |
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5 end |
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6 |
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7 function innerProduct(D::DiffOp, u::AbstractVector, v::AbstractVector)::Real |
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8 error("not implemented") |
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9 end |
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10 |
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11 function matrixRepresentation(D::DiffOp) |
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12 error("not implemented") |
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13 end |
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14 |
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15 function boundaryCondition(D::DiffOp,b::Grid.BoundaryId,type)::(Closure, Penalty) |
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16 error("not implemented") |
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17 end |
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18 |
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19 function interface(Du::DiffOp, Dv::DiffOp, b::Grid.BoundaryId; type) |
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20 error("not implemented") |
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21 end |
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22 |
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23 abstract type Closure end |
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24 |
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25 function apply(c::Closure, v::AbstractVector, i::Int) |
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26 error("not implemented") |
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27 end |
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28 |
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29 abstract type Penalty end |
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30 |
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31 function apply(c::Penalty, g, i::Int) |
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32 error("not implemented") |
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33 end |
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34 |
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35 # DiffOp must have a grid!!! |
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36 function apply!(D::DiffOp, u::AbstractVector, v::AbstractVector) |
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37 for i ∈ 1:Grid.numberOfPoints(D.grid) |
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38 u[i] = apply(D, v, i) |
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39 end |
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40 |
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41 return nothing |
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42 end |
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43 |
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44 function apply(D::DiffOp, v::AbstractVector)::AbstractVector |
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45 u = zeros(eltype(v), size(v)) |
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46 apply!(D,v,u) |
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47 return u |
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48 end |
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49 |
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50 struct Laplace{Dim} <: DiffOp |
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51 grid::Grid.EquidistantGrid{Dim} |
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52 a::Real |
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53 op::D2{Float64} |
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54 end |
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55 |
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56 # u = L*v |
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57 function apply(L::Laplace{1}, v::AbstractVector, i::Int) |
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58 h = Grid.spacings(L.grid)[1] |
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59 uᵢ = L.a * apply(L.op, h, v, i) |
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60 return uᵢ |
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61 end |
49 | 62 |
63 # u = L*v | |
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64 function apply(L::Laplace{2}, v::AbstractVector, i::Int) |
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65 h = Grid.spacings(L.grid) |
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67 li = LinearIndices(L.grid.numberOfPointsPerDim) | |
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68 ci = CartesianIndices(L.grid.numberOfPointsPerDim) |
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69 I = ci[i] |
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71 # 2nd x-derivative |
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72 uᵢ = apply(L.op, h[1], view(v, li[:,I[2]]), I[1]) |
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73 # 2nd y-derivative |
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74 uᵢ += apply(L.op, h[2], view(v, li[I[1],:]), I[2]) |
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76 return uᵢ |
49 | 77 end |