Mercurial > repos > public > sbplib_julia
annotate distributedTest.jl @ 146:21b188f38358 parallel_test
Started branch for testing out parallel computing
author | Vidar Stiernström <vidar.stiernstrom@it.uu.se> |
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date | Mon, 25 Feb 2019 16:36:15 +0100 |
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children | aa18b7bf4926 |
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146
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1 @everywhere using Distributed |
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2 @everywhere using DistributedArrays |
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3 |
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4 # TODO: Currently uses integer division to calculate the local grid size. |
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5 # Should we make sure this is handled in some way if mod(sz./nworkers()) != 0 |
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6 # or keep assertions? |
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7 @everywhere function create_partitioned_grid(size::NTuple{Dim, Int}, limit_lower::NTuple{Dim, T}, limit_upper::NTuple{Dim, T}, nworkers_per_dim::NTuple{Dim, Int}) where Dim where T |
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8 @assert mod.(size, nworkers_per_dim) == (0,0) |
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9 @assert prod(nworkers_per_dim) == nworkers() |
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10 # Translate the current worker id to a cartesian index, based on nworkers_per_dim |
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11 ci = CartesianIndices(nworkers_per_dim); |
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12 id = Tuple(ci[myid()-1]) |
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13 |
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14 # Compute the size of each partitioned grid |
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15 size_partition = size./nworkers_per_dim |
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16 size_partition = map(x->Int(x),size_partition) # TODO: Cant this be done in an easier way?... |
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17 # Compute domain size for each partition |
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18 domain_size = limit_upper.-limit_lower |
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19 domain_partition_size = domain_size./nworkers_per_dim |
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20 |
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21 # Compute the lower and upper limit for each grid partition, then construct the grid |
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22 ll_partition = limit_lower .+ domain_partition_size.*(id.-1) |
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23 lu_partition = limit_lower .+ domain_partition_size.*id |
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24 grid = sbp.Grid.EquidistantGrid(size_partition, ll_partition, lu_partition) |
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25 return grid |
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26 end |
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27 |
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28 # Create grid |
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29 gridsize = (10000, 10000); |
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30 limit_lower = (0., 0.) |
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31 limit_upper = (2pi, 3pi/2) |
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32 # TODO: Currently only works with same number of processes in each direction and for |
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33 # an even number of processes |
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34 nworkers_per_dim = (Int(nworkers()/2),Int(nworkers()/2)) |
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35 grids_partitioned = [@spawnat p create_partitioned_grid(gridsize, limit_lower , limit_upper, nworkers_per_dim) for p in workers()] |
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36 |
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37 # Create Laplace operator |
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38 @everywhere op = sbp.readOperator("d2_4th.txt","h_4th.txt") |
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39 Laplace_partitioned = [@spawnat p sbp.Laplace(fetch(grids_partitioned[p-1]), 1.0, op) for p in workers()] |
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40 |
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41 # Create initial value grid function v and solution grid function u |
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42 # TODO: u and v could be a distributed arrays from the start. |
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43 # Then pass local parts of the distributed arrays to the functions |
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44 @everywhere init(x,y) = sin(x) + sin(y) |
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45 v = [@spawnat p sbp.Grid.evalOn(fetch(grids_partitioned[p-1]), init) for p in workers()] |
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46 u = [@spawnat p zero(fetch(v[p-1])) for p in workers()] |
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47 |
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48 # # Apply Laplace |
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49 fetch([@spawnat p sbp.apply_tiled!(fetch(Laplace_partitioned[p-1]),fetch(u[p-1]), fetch(v[p-1])) for p in workers()]) |
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50 |
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51 # Construct global vector and store in distributed array |
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52 u = reshape(u,(2,2)) |
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53 u_global = DArray(u) |
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54 v = reshape(v,(2,2)) |
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55 v_global = DArray(v) |
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56 @show maximum(abs.(u_global + v_global)) |