flow
Kokkos cut-cell IBM incompressible Navier-Stokes solver + pnm pore extraction
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test_sdflow_mpi.cpp
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1// cfd-gpu — the ASSEMBLED multi-rank IbmSolver step (the capstone of the cfd MPI port).
2//
3// Solves creeping (Stokes) flow through a periodic 2x2x2 sphere packing with the REAL IbmSolver
4// solver, two ways: single-rank (the validated single-GPU path) on the full grid, and distributed
5// -- each rank constructs IbmSolver with its ORB block dims, calls initMpi (g=2 velocity-block halo
6// + global-origin red-black parity
7// + the distributed pressure MG via CutcellMG::initMpi), and setSolid with its LOCAL SDF block
8// (ghosts halo- exchanged). The superficial velocity <u> (hence the permeability k = mu*<u>/F) is
9// reduced over ranks. The distributed solve must equal single-rank: np=1 bit-exact, np>1 to the
10// MG-PCG reduction-order floor (the inner-product Allreduce reorders the Krylov path -- same as
11// test_cutcellmg_mpi). Build with -DCFD_MPI.
12#include <mpi.h>
13
14#include <cmath>
15#include <cstdio>
16#include <Kokkos_Core.hpp>
17#include <vector>
18
19#include "flow_ibm.hpp"
20#include "peclet/core/common/types.hpp"
21#include "peclet/core/decomp/block_decomposer.hpp"
22
23using peclet::core::IVec;
25
26static constexpr int N = 32, STEPS = 120;
27static constexpr double RHO = 1.0, MU = 0.1, F = 1e-3, DT = 60.0;
28
29// global sphere-packing SDF (flat x-fastest, negative inside), 2x2x2 spheres, periodic
30// min-distance.
31static std::vector<double> packingSdf(double rfrac = 0.18) {
32 const double R = rfrac * N;
33 std::vector<double> sdf((std::size_t)N * N * N);
34 const double cs[2] = {0.25 * N, 0.75 * N};
35 for (int z = 0; z < N; ++z)
36 for (int y = 0; y < N; ++y)
37 for (int x = 0; x < N; ++x) {
38 double best = 1e30;
39 for (double sx : cs)
40 for (double sy : cs)
41 for (double sz : cs) {
42 auto wrap = [](double d) { return d - N * std::round(d / N); };
43 const double dx = wrap(x - sx), dy = wrap(y - sy), dz = wrap(z - sz);
44 best = std::min(best, std::sqrt(dx * dx + dy * dy + dz * dz) - R);
45 }
46 sdf[(std::size_t)x + (std::size_t)y * N + (std::size_t)z * N * N] = best;
47 }
48 return sdf;
49}
50
51static void configure(IbmSolver& s) {
52 s.setRho(RHO);
53 s.setMu(MU);
54 s.setDt(DT);
55 s.setBodyForce(F, 0, 0);
56 s.setAdvection(false);
57 s.setVelocityIterations(80);
58 s.setPressureLevels(4);
59 s.setPressurePcg(true, 200, 1e-9);
60}
61
62// local sum of u over this solver's inner block (getVelocity(0) returns the inner block,
63// x-fastest).
64static double localUSum(IbmSolver& s) {
65 auto u = s.getVelocity(0);
66 double sum = 0;
67 for (double v : u)
68 sum += v;
69 return sum;
70}
71
72int main(int argc, char** argv) {
73 MPI_Init(&argc, &argv);
74 Kokkos::initialize(argc, argv);
75 int fail = 0, size = 1, rank = 0;
76 {
77 MPI_Comm_rank(MPI_COMM_WORLD, &rank);
78 MPI_Comm_size(MPI_COMM_WORLD, &size);
79 const std::vector<double> gsdf = packingSdf();
80 const double gcells = (double)N * N * N;
81
82 // --- distributed solve ---
83 peclet::core::decomp::BlockDecomposer<3> dec(static_cast<std::size_t>(size), IVec<3>{N, N, N});
84 auto blk = dec.block(rank);
85 const int ox = (int)blk.origin[0], oy = (int)blk.origin[1], oz = (int)blk.origin[2];
86 const int lnx = (int)blk.size[0], lny = (int)blk.size[1], lnz = (int)blk.size[2];
87 std::vector<double> lsdf((std::size_t)lnx * lny * lnz);
88 for (int z = 0; z < lnz; ++z)
89 for (int y = 0; y < lny; ++y)
90 for (int x = 0; x < lnx; ++x)
91 lsdf[(std::size_t)x + (std::size_t)y * lnx + (std::size_t)z * lnx * lny] =
92 gsdf[(std::size_t)(x + ox) + (std::size_t)(y + oy) * N +
93 (std::size_t)(z + oz) * N * N];
94
95 IbmSolver sd(lnx, lny, lnz);
96 sd.initMpi(N, N, N, MPI_COMM_WORLD);
97 configure(sd);
98 sd.setSolid(lsdf, /*cutcell_pressure=*/true);
99 for (int it = 0; it < STEPS; ++it)
100 sd.step();
101 double lsum = localUSum(sd), gsum = 0;
102 MPI_Allreduce(&lsum, &gsum, 1, MPI_DOUBLE, MPI_SUM, MPI_COMM_WORLD);
103 const double k_dist = MU * (gsum / gcells) / F;
104 const double div_dist = sd.maxOpenDivergence();
105
106 // --- single-rank reference (full grid, the validated single-GPU path) on rank 0 ---
107 double k_ref = 0.0;
108 if (rank == 0) {
109 IbmSolver ref(N, N, N);
110 configure(ref);
111 ref.setSolid(gsdf, true);
112 for (int it = 0; it < STEPS; ++it)
113 ref.step();
114 double rsum = 0;
115 {
116 auto u = ref.getVelocity(0);
117 for (double v : u)
118 rsum += v;
119 }
120 k_ref = MU * (rsum / gcells) / F;
121 }
122 MPI_Bcast(&k_ref, 1, MPI_DOUBLE, 0, MPI_COMM_WORLD);
123
124 const double reld = std::fabs(k_dist - k_ref) / (std::fabs(k_ref) + 1e-30);
125 const double tol =
126 (size == 1) ? 1e-12 : 2e-5; // np=1 bit-exact; np>1 the MG-PCG reduction-order floor
127 if (rank == 0)
128 std::printf(" k_dist=%.8e k_ref=%.8e rel=%.2e div=%.2e (np=%d, tol %.0e)\n", k_dist,
129 k_ref, reld, div_dist, size, tol);
130 if (reld > tol || !(div_dist < 1e-5))
131 fail = 1;
132 }
133 int totalFail = 0;
134 MPI_Allreduce(&fail, &totalFail, 1, MPI_INT, MPI_SUM, MPI_COMM_WORLD);
135 if (rank == 0) {
136 if (totalFail == 0)
137 std::printf("OK (np=%d): distributed IbmSolver Stokes permeability == single-rank\n", size);
138 else
139 std::fprintf(stderr, "FAILED (np=%d)\n", size);
140 }
141 Kokkos::finalize();
142 MPI_Finalize();
143 return totalFail == 0 ? 0 : 1;
144}
flow — host-facing Kokkos IBM Navier-Stokes solver (drop-in flow-style API).
int main(int argc, char **argv)
static constexpr double RHO
static constexpr double MU
static double localUSum(IbmSolver &s)
static constexpr int STEPS
static constexpr int N
static constexpr double DT
static constexpr double F
static void configure(IbmSolver &s)
static std::vector< double > packingSdf(double rfrac=0.18)