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annotate src/SbpOperators/volumeops/laplace/laplace.jl @ 1889:c1519a9b4903 allocation_testing
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author | Jonatan Werpers <jonatan@werpers.com> |
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date | Tue, 28 Jan 2025 22:07:06 +0100 |
parents | dfbd62c7eb09 |
children | a8c8517a310f 356ec6a72974 |
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1 """ |
995 | 2 Laplace{T, Dim, TM} <: LazyTensor{T, Dim, Dim} |
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3 |
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4 Implements the Laplace operator, approximating ∑d²/xᵢ² , i = 1,...,`Dim` as a |
1040 | 5 `LazyTensor`. Additionally `Laplace` stores the `StencilSet` |
6 used to construct the `LazyTensor `. | |
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7 """ |
995 | 8 struct Laplace{T, Dim, TM<:LazyTensor{T, Dim, Dim}} <: LazyTensor{T, Dim, Dim} |
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9 D::TM # Difference operator |
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10 stencil_set::StencilSet # Stencil set of the operator |
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11 end |
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12 |
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13 """ |
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14 Laplace(grid::Equidistant, stencil_set) |
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15 |
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16 Creates the `Laplace` operator `Δ` on `grid` given a `stencil_set`. |
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17 |
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18 See also [`laplace`](@ref). |
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19 """ |
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20 function Laplace(grid::EquidistantGrid, stencil_set::StencilSet) |
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21 inner_stencil = parse_stencil(stencil_set["D2"]["inner_stencil"]) |
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22 closure_stencils = parse_stencil.(stencil_set["D2"]["closure_stencils"]) |
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23 Δ = laplace(grid, inner_stencil,closure_stencils) |
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24 return Laplace(Δ,stencil_set) |
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25 end |
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26 |
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27 LazyTensors.range_size(L::Laplace) = LazyTensors.range_size(L.D) |
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28 LazyTensors.domain_size(L::Laplace) = LazyTensors.domain_size(L.D) |
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29 LazyTensors.apply(L::Laplace, v::AbstractArray, I...) = LazyTensors.apply(L.D,v,I...) |
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30 |
995 | 31 # TODO: Implement pretty printing of Laplace once pretty printing of LazyTensors is implemented. |
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32 # Base.show(io::IO, L::Laplace) = ... |
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33 |
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34 """ |
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35 laplace(grid::EquidistantGrid, inner_stencil, closure_stencils) |
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995 | 37 Creates the Laplace operator operator `Δ` as a `LazyTensor` |
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38 |
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39 `Δ` approximates the Laplace operator ∑d²/xᵢ² , i = 1,...,`Dim` on `grid`, using |
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40 the stencil `inner_stencil` in the interior and a set of stencils `closure_stencils` |
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41 for the points in the closure regions. |
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42 |
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43 On a one-dimensional `grid`, `Δ` is equivalent to `second_derivative`. On a |
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44 multi-dimensional `grid`, `Δ` is the sum of multi-dimensional `second_derivative`s |
947 | 45 where the sum is carried out lazily. |
46 | |
47 See also: [`second_derivative`](@ref). | |
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48 """ |
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49 function laplace(grid::EquidistantGrid, inner_stencil, closure_stencils) |
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50 Δ = second_derivative(grid, inner_stencil, closure_stencils, 1) |
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51 for d = 2:ndims(grid) |
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52 Δ += second_derivative(grid, inner_stencil, closure_stencils, d) |
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53 end |
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54 return Δ |
947 | 55 end |