1#ifndef AMREX_FFT_POISSON_H_
2#define AMREX_FFT_POISSON_H_
19void fill_physbc (MF& mf, Geometry
const& geom,
20 Array<std::pair<Boundary,Boundary>,AMREX_SPACEDIM>
const& bc);
22inline Geometry shift_geom (Geometry
const& geom)
24 auto const& dom = geom.Domain();
25 auto const& dlo = dom.smallEnd();
29 return Geometry(
amrex::shift(dom,-dlo), geom.ProbDomain(), geom.CoordInt(),
35void shift_mfs (IntVect
const& domain_lo, MF
const& mf1, MF
const& mf2,
36 MF& new_mf1, MF& new_mf2)
39 mf1.DistributionMap() == mf2.DistributionMap());
40 BoxArray ba = mf1.boxArray();
42 new_mf1.define(ba, mf1.DistributionMap(), 1, mf1.nGrowVect(),
43 MFInfo().SetAlloc(
false));
44 new_mf2.define(ba, mf2.DistributionMap(), 1, mf2.nGrowVect(),
45 MFInfo().SetAlloc(
false));
46 for (MFIter mfi(mf1); mfi.isValid(); ++mfi) {
48 fab1.shift(-domain_lo);
49 new_mf1.setFab(mfi, std::move(fab1));
52 fab2.shift(-domain_lo);
53 new_mf2.setFab(mfi, std::move(fab2));
65template <
typename MF = MultiFab>
77 Array<std::pair<Boundary,Boundary>,AMREX_SPACEDIM>
const& bc)
78 requires (IsFabArray_v<MF>)
79 : m_domain_lo(geom.Domain().smallEnd()),
80 m_geom(detail::shift_geom(geom)),
83 bool all_periodic =
true;
84 for (
int idim = 0; idim < AMREX_SPACEDIM; ++idim) {
85 all_periodic = all_periodic
90 m_r2c = std::make_unique<R2C<typename MF::value_type>>(m_geom.
Domain());
92 m_r2x = std::make_unique<R2X<typename MF::value_type>> (m_geom.
Domain(), m_bc);
102 requires (IsFabArray_v<MF>)
103 : m_domain_lo(geom.Domain().smallEnd()),
104 m_geom(detail::shift_geom(geom)),
110 m_r2c = std::make_unique<R2C<typename MF::value_type>>(m_geom.
Domain());
126 void solve (MF& a_soln, MF
const& a_rhs);
132 std::unique_ptr<R2X<typename MF::value_type>> m_r2x;
133 std::unique_ptr<R2C<typename MF::value_type>> m_r2c;
136#if (AMREX_SPACEDIM == 3)
141template <
typename MF = MultiFab>
153 template <
typename FA=MF>
154 requires (IsFabArray_v<FA>)
165 void solve (MF& soln, MF
const& rhs);
186template <
typename MF = MultiFab>
190 using T =
typename MF::value_type;
199 Array<std::pair<Boundary,Boundary>,AMREX_SPACEDIM>
const& bc)
200 requires (IsFabArray_v<MF>)
201 : m_domain_lo(geom.Domain().smallEnd()),
202 m_geom(detail::shift_geom(geom)),
205#if (AMREX_SPACEDIM < 3)
209 bool periodic_xy =
true;
210 for (
int idim = 0; idim < 2; ++idim) {
227 m_r2c = std::make_unique<R2C<typename MF::value_type>>(m_geom.
Domain(),
230 m_r2x = std::make_unique<R2X<typename MF::value_type>> (m_geom.
Domain(),
245 void solve (MF& soln, MF
const& rhs);
269 void solve_2d (MF& a_soln, MF
const& a_rhs);
279 template <
typename TRIA,
typename TRIC>
280 void solve (MF& a_soln, MF
const& a_rhs, TRIA
const& tria, TRIC
const& tric);
290 template <
typename FA,
typename TRIA,
typename TRIC>
291 void solve_z (FA& spmf, TRIA
const& tria, TRIC
const& tric);
307 std::unique_ptr<R2X<typename MF::value_type>> m_r2x;
308 std::unique_ptr<R2C<typename MF::value_type>> m_r2c;
314template <
typename MF>
320 MF
const* rhs = &a_rhs;
322 if (m_domain_lo != 0) {
323 detail::shift_mfs(m_domain_lo, a_soln, a_rhs, solntmp, rhstmp);
328 AMREX_ASSERT(soln->is_cell_centered() && rhs->is_cell_centered());
330 using T =
typename MF::value_type;
333 {
AMREX_D_DECL(Math::pi<T>()/T(m_geom.Domain().length(0)),
334 Math::pi<T>()/T(m_geom.Domain().length(1)),
335 Math::pi<T>()/T(m_geom.Domain().length(2)))};
336 for (
int idim = 0; idim < AMREX_SPACEDIM; ++idim) {
342 {
AMREX_D_DECL(T(2)/T(m_geom.CellSize(0)*m_geom.CellSize(0)),
343 T(2)/T(m_geom.CellSize(1)*m_geom.CellSize(1)),
344 T(2)/T(m_geom.CellSize(2)*m_geom.CellSize(2)))};
345 for (
int idim = 0; idim < AMREX_SPACEDIM; ++idim) {
346 if (m_geom.Domain().length(idim) == 1) {
350 auto scale = (m_r2x) ? m_r2x->scalingFactor() : m_r2c->scalingFactor();
353 for (
int idim = 0; idim < AMREX_SPACEDIM; ++idim) {
372 T b = fac[1]*(j+
offset[1]);,
373 T c = fac[2]*(k+
offset[2]));
375 +dxfac[1]*(std::cos(b)-T(1)),
376 +dxfac[2]*(std::cos(c)-T(1)));
380 spectral_data *=
scale;
386 m_r2x->forwardThenBackward_doit_0(*rhs, *soln, f, ng, m_geom.periodicity());
387 detail::fill_physbc(*soln, m_geom, m_bc);
389 m_r2c->forward(*rhs);
390 m_r2c->post_forward_doit_0(f);
391 m_r2c->backward_doit(*soln, ng, m_geom.periodicity());
395#if (AMREX_SPACEDIM == 3)
397template <
typename MF>
398template <
typename FA>
399requires (IsFabArray_v<FA>)
405 m_solver(m_grown_domain)
410template <
typename MF>
413 using T =
typename MF::value_type;
414 auto const& lo = m_grown_domain.smallEnd();
415 auto const dx = T(m_geom.CellSize(0));
416 auto const dy = T(m_geom.CellSize(1));
417 auto const dz = T(m_geom.CellSize(2));
418 auto const gfac = T(1)/T(std::sqrt(T(12)));
420 auto const fac = T(-0.125) * (dx*dy*dz) / (T(4)*Math::pi<T>());
423 auto x = (T(i-lo[0]) - gfac) * dx;
424 auto y = (T(j-lo[1]) - gfac) * dy;
425 auto z = (T(k-lo[2]) - gfac) * dz;
427 for (
int gx = 0; gx < 2; ++gx) {
428 for (
int gy = 0; gy < 2; ++gy) {
429 for (
int gz = 0; gz < 2; ++gz) {
430 auto xg =
x + 2*gx*gfac*dx;
431 auto yg =
y + 2*gy*gfac*dy;
432 auto zg =
z + 2*gz*gfac*dz;
433 r += T(1)/std::sqrt(xg*xg+yg*yg+zg*zg);
439template <
typename MF>
442 AMREX_ASSERT(m_grown_domain.ixType() == soln.ixType() && m_grown_domain.ixType() == rhs.ixType());
443 m_solver.solve(soln, rhs);
449namespace fft_poisson_detail {
450 template <
typename T>
452 [[nodiscard]]
constexpr T operator() (
int,
int,
int)
const
458 template <
typename T>
461 T operator() (
int,
int,
int)
const
468 template <
typename T>
471 T operator() (
int,
int,
int k)
const
473 return (k > 0) ? T(2.0) / (m_dz[k]*(m_dz[k]+m_dz[k-1]))
474 : T(1.0) / (m_dz[k]* m_dz[k]);
479 template <
typename T>
482 T operator() (
int,
int,
int k)
const
484 return (k < m_size-1) ? T(2.0) / (m_dz[k]*(m_dz[k]+m_dz[k+1]))
485 : T(1.0) / (m_dz[k]* m_dz[k]);
493template <
typename MF>
494std::pair<BoxArray,DistributionMapping>
497 if (!m_spmf_r.empty()) {
498 return std::make_pair(m_spmf_r.boxArray(), m_spmf_r.DistributionMap());
500 return std::make_pair(m_spmf_c.boxArray(), m_spmf_c.DistributionMap());
504template <
typename MF>
507#if (AMREX_SPACEDIM == 3)
509 (m_geom.Domain().length(0) > 1 ||
510 m_geom.Domain().length(1) > 1));
513 Box cdomain = m_geom.Domain();
514 if (cdomain.
length(0) > 1) {
521 DistributionMapping dm = detail::make_iota_distromap(cba.size());
522 m_spmf_c.define(cba, dm, 1, 0);
523 }
else if (m_geom.Domain().length(0) > 1 &&
524 m_geom.Domain().length(1) > 1) {
525 if (m_r2x->m_cy.empty()) {
527 {AMREX_D_DECL(true,true,false)});
528 DistributionMapping dm = detail::make_iota_distromap(sba.size());
529 m_spmf_r.define(sba, dm, 1, 0);
531 Box cdomain = m_geom.Domain();
533 cdomain.
setBig(0,cdomain.length(0)/2);
535 cdomain.
setBig(1,cdomain.length(1)/2);
539 DistributionMapping dm = detail::make_iota_distromap(cba.size());
540 m_spmf_c.define(cba, dm, 1, 0);
545 {AMREX_D_DECL(true,true,false)});
546 DistributionMapping dm = detail::make_iota_distromap(sba.size());
547 m_spmf_r.define(sba, dm, 1, 0);
554template <
typename MF>
557 auto delz =
T(m_geom.CellSize(AMREX_SPACEDIM-1));
559 fft_poisson_detail::Tri_Uniform<T>{
T(1)/(delz*delz)},
560 fft_poisson_detail::Tri_Uniform<T>{
T(1)/(delz*delz)});
563template <
typename MF>
567 int(dz.
size()) == m_geom.Domain().length(2),
568 "FFT::PoissonHybrid: dz.size() must equal domain length in z");
570 auto const* pdz = dz.
dataPtr();
572 fft_poisson_detail::TriA<T>{pdz},
573 fft_poisson_detail::TriC<T>{pdz,
int(dz.
size())});
576template <
typename MF>
579 AMREX_ASSERT(soln.is_cell_centered() && rhs.is_cell_centered());
581 int(dz.
size()) == m_geom.Domain().length(2),
582 "FFT::PoissonHybrid: dz.size() must equal domain length in z");
587 auto const* pdz = d_dz.
data();
589 auto const* pdz = dz.data();
592 fft_poisson_detail::TriA<T>{pdz},
593 fft_poisson_detail::TriC<T>{pdz,
int(dz.
size())});
596template <
typename MF>
599 solve(soln, rhs, fft_poisson_detail::Tri_Zero<T>{}, fft_poisson_detail::Tri_Zero<T>{});
602template <
typename MF>
603template <
typename TRIA,
typename TRIC>
609 AMREX_ASSERT(a_soln.is_cell_centered() && a_rhs.is_cell_centered());
611#if (AMREX_SPACEDIM < 3)
616 MF
const* rhs = &a_rhs;
618 if (m_domain_lo != 0) {
619 detail::shift_mfs(m_domain_lo, a_soln, a_rhs, solntmp, rhstmp);
628 m_r2c->forward(*rhs, m_spmf_c);
629 solve_z(m_spmf_c, tria, tric);
630 m_r2c->backward_doit(m_spmf_c, *soln, ng, m_geom.periodicity());
634 if (m_r2x->m_cy.empty()) {
635 m_r2x->forward(*rhs, m_spmf_r);
636 solve_z(m_spmf_r, tria, tric);
637 m_r2x->backward(m_spmf_r, *soln, ng, m_geom.periodicity());
639 m_r2x->forward(*rhs, m_spmf_c);
640 solve_z(m_spmf_c, tria, tric);
641 m_r2x->backward(m_spmf_c, *soln, ng, m_geom.periodicity());
645 detail::fill_physbc(*soln, m_geom, m_bc);
649template <
typename MF>
650template <
typename FA,
typename TRIA,
typename TRIC>
655#if (AMREX_SPACEDIM < 3)
658 auto facx = Math::pi<T>()/
T(m_geom.Domain().length(0));
659 auto facy = Math::pi<T>()/
T(m_geom.Domain().length(1));
662 auto dxfac =
T(2)/
T(m_geom.CellSize(0)*m_geom.CellSize(0));
663 auto dyfac =
T(2)/
T(m_geom.CellSize(1)*m_geom.CellSize(1));
664 auto scale = (m_r2x) ? m_r2x->scalingFactor() : m_r2c->scalingFactor();
666 if (m_geom.Domain().length(0) == 1) { dxfac = 0; }
667 if (m_geom.Domain().length(1) == 1) { dyfac = 0; }
670 for (
int idim = 0; idim < AMREX_SPACEDIM-1; ++idim) {
671 if (m_geom.Domain().length(idim) > 1) {
691 (std::is_same_v<TRIA,fft_poisson_detail::Tri_Zero<T>> &&
692 std::is_same_v<TRIC,fft_poisson_detail::Tri_Zero<T>>) {
694#if defined(AMREX_USE_OMP) && !defined(AMREX_USE_GPU)
699 auto const& spectral = spmf.array(mfi);
700 auto const& box = mfi.validbox();
705 T k2 = dxfac * (std::cos(a)-
T(1))
706 + dyfac * (std::cos(b)-
T(1));
708 spectral(i,j,k) /= k2;
710 spectral(i,j,k) *=
scale;
717 && zlo_neumann && zhi_neumann;
719 auto nz = m_geom.Domain().length(2);
721#if defined(AMREX_USE_OMP) && !defined(AMREX_USE_GPU)
726 auto const& spectral = spmf.array(mfi);
727 auto const& box = mfi.validbox();
736 auto const& ald = tridiag_workspace.
array(0);
737 auto const& bd = tridiag_workspace.
array(1);
738 auto const& cud = tridiag_workspace.
array(2);
739 auto const& scratch = tridiag_workspace.
array(3);
745 T k2 = dxfac * (std::cos(a)-
T(1))
746 + dyfac * (std::cos(b)-
T(1));
749 for(
int k=0; k < nz; k++) {
752 cud(i,j,k) = tric(i,j,k);
754 bd(i,j,k) = k2 - cud(i,j,k);
756 bd(i,j,k) = k2 - cud(i,j,k) -
T(2.0)*tria(i,j,k);
758 }
else if (k == nz-1) {
759 ald(i,j,k) = tria(i,j,k);
762 bd(i,j,k) = k2 - ald(i,j,k);
763 if (i == 0 && j == 0 && is_singular) {
767 bd(i,j,k) = k2 - ald(i,j,k) -
T(2.0)*tric(i,j,k);
770 ald(i,j,k) = tria(i,j,k);
771 cud(i,j,k) = tric(i,j,k);
772 bd(i,j,k) = k2 -ald(i,j,k)-cud(i,j,k);
776 scratch(i,j,0) = cud(i,j,0)/bd(i,j,0);
777 spectral(i,j,0) = spectral(i,j,0)/bd(i,j,0);
779 for (
int k = 1; k < nz; k++) {
781 scratch(i,j,k) = cud(i,j,k) / (bd(i,j,k) - ald(i,j,k) * scratch(i,j,k-1));
783 spectral(i,j,k) = (spectral(i,j,k) - ald(i,j,k) * spectral(i,j,k - 1))
784 / (bd(i,j,k) - ald(i,j,k) * scratch(i,j,k-1));
787 for (
int k = nz - 2; k >= 0; k--) {
788 spectral(i,j,k) -= scratch(i,j,k) * spectral(i,j,k + 1);
791 for (
int k = 0; k < nz; ++k) {
792 spectral(i,j,k) *=
scale;
808 T k2 = dxfac * (std::cos(a)-
T(1))
809 + dyfac * (std::cos(b)-
T(1));
812 for(
int k=0; k < nz; k++) {
815 cud[k] = tric(i,j,k);
819 bd[k] = k2 - cud[k] -
T(2.0)*tria(i,j,k);
821 }
else if (k == nz-1) {
822 ald[k] = tria(i,j,k);
826 if (i == 0 && j == 0 && is_singular) {
830 bd[k] = k2 - ald[k] -
T(2.0)*tric(i,j,k);
833 ald[k] = tria(i,j,k);
834 cud[k] = tric(i,j,k);
835 bd[k] = k2 -ald[k]-cud[k];
839 scratch[0] = cud[0]/bd[0];
840 spectral(i,j,0) = spectral(i,j,0)/bd[0];
842 for (
int k = 1; k < nz; k++) {
844 scratch[k] = cud[k] / (bd[k] - ald[k] * scratch[k-1]);
846 spectral(i,j,k) = (spectral(i,j,k) - ald[k] * spectral(i,j,k - 1))
847 / (bd[k] - ald[k] * scratch[k-1]);
850 for (
int k = nz - 2; k >= 0; k--) {
851 spectral(i,j,k) -= scratch[k] * spectral(i,j,k + 1);
854 for (
int k = 0; k < nz; ++k) {
855 spectral(i,j,k) *=
scale;
875 Box const& box () const noexcept {
return dbox; }
878template <
typename MF>
879void fill_physbc (MF& mf, Geometry
const& geom,
880 Array<std::pair<Boundary,Boundary>,AMREX_SPACEDIM>
const& bc)
882 using T =
typename MF::value_type;
883 using Tag = FFTPhysBCTag<T>;
886 for (MFIter mfi(mf, MFItInfo{}.DisableDeviceSync()); mfi.isValid(); ++mfi)
888 auto const& box = mfi.fabbox();
889 auto const& arr = mf.array(mfi);
890 for (OrientationIter oit; oit; ++oit) {
891 Orientation face = oit();
892 int idim = face.coordDir();
893 Box b = geom.Domain();
896 b.setRange(idim,geom.Domain().smallEnd(idim)-1);
897 fbc = bc[idim].first;
899 b.setRange(idim,geom.Domain().bigEnd(idim)+1);
900 fbc = bc[idim].second;
903 if (b.ok() && fbc != Boundary::periodic) {
904 tags.push_back(Tag{.dfab = arr, .dbox = b, .bc = fbc, .face = face});
909#if defined(AMREX_USE_GPU)
911 Tag
const& tag)
noexcept
913 auto ntags =
int(tags.size());
915#pragma omp parallel for
917 for (
int itag = 0; itag < ntags; ++itag) {
918 Tag
const& tag = tags[itag];
922 int sgn = tag.face.isLow() ? 1 : -1;
923 IntVect siv = IntVect(AMREX_D_DECL(i,j,k))
924 + sgn * IntVect::TheDimensionVector(tag.face.coordDir());
925 if (tag.bc == Boundary::odd) {
926 tag.dfab(i,j,k) = -tag.dfab(siv);
928 tag.dfab(i,j,k) = tag.dfab(siv);
931#if !defined(AMREX_USE_GPU)
#define BL_PROFILE(a)
Definition AMReX_BLProfiler.H:551
#define AMREX_ALWAYS_ASSERT_WITH_MESSAGE(EX, MSG)
Definition AMReX_BLassert.H:49
#define AMREX_ASSERT(EX)
Definition AMReX_BLassert.H:38
#define AMREX_ALWAYS_ASSERT(EX)
Definition AMReX_BLassert.H:50
#define AMREX_FORCE_INLINE
Definition AMReX_Extension.H:119
#define AMREX_GPU_DEVICE
Definition AMReX_GpuQualifiers.H:18
#define AMREX_GPU_HOST_DEVICE
Definition AMReX_GpuQualifiers.H:20
Array4< int const > offset
Definition AMReX_HypreMLABecLap.cpp:1139
#define AMREX_D_TERM(a, b, c)
Definition AMReX_SPACE.H:172
#define AMREX_D_DECL(a, b, c)
Definition AMReX_SPACE.H:171
Array4< T const > array() const noexcept
Definition AMReX_BaseFab.H:387
__host__ __device__ BoxND & setBig(const IntVectND< dim > &bg) noexcept
Redefine the big end of the BoxND.
Definition AMReX_Box.H:495
__host__ __device__ IntVectND< dim > length() const noexcept
Return the length of the BoxND.
Definition AMReX_Box.H:155
A Fortran Array of REALs.
Definition AMReX_FArrayBox.H:231
Convolution-based solver for open boundary conditions using Green's functions.
Definition AMReX_FFT_OpenBCSolver.H:26
3D Poisson solver for periodic, Dirichlet & Neumann boundaries in the first two dimensions,...
Definition AMReX_FFT_Poisson.H:188
void solve(MF &soln, MF const &rhs)
Solve del dot grad soln = rhs for uniform spacing in all directions.
Definition AMReX_FFT_Poisson.H:555
typename MF::value_type T
Definition AMReX_FFT_Poisson.H:190
PoissonHybrid(Geometry const &geom, Array< std::pair< Boundary, Boundary >, 3 > const &bc)
Construct the hybrid Poisson solver (mixed BCs in z with optional nonuniform spacing).
Definition AMReX_FFT_Poisson.H:198
void solve_z(FA &spmf, TRIA const &tria, TRIC const &tric)
CUDA helper that applies the supplied tridiagonal operator along z.
Definition AMReX_FFT_Poisson.H:651
std::pair< BoxArray, DistributionMapping > getSpectralDataLayout() const
Layout information for spectral storage used by the hybrid solver.
Definition AMReX_FFT_Poisson.H:495
void solve_2d(MF &a_soln, MF const &a_rhs)
Solve an independent 2-D Poisson problem on every z-plane.
Definition AMReX_FFT_Poisson.H:597
Poisson solve for Open BC using FFT.
Definition AMReX_FFT_Poisson.H:143
void solve(MF &soln, MF const &rhs)
Solve the open-boundary Poisson problem.
Definition AMReX_FFT_Poisson.H:440
void define_doit()
Initialize the discretized Green's function cache (public for CUDA kernels).
Definition AMReX_FFT_Poisson.H:411
Poisson solver for periodic, Dirichlet & Neumann boundaries using FFT.
Definition AMReX_FFT_Poisson.H:67
Poisson(Geometry const &geom, Array< std::pair< Boundary, Boundary >, 3 > const &bc)
Construct a Poisson solver with explicit boundary types.
Definition AMReX_FFT_Poisson.H:76
Poisson(Geometry const &geom)
Construct a purely periodic Poisson solver.
Definition AMReX_FFT_Poisson.H:101
void solve(MF &a_soln, MF const &a_rhs)
Solve del dot grad soln = rhs.
Definition AMReX_FFT_Poisson.H:315
An Array of FortranArrayBox(FAB)-like Objects.
Definition AMReX_FabArray.H:344
Rectangular problem domain geometry.
Definition AMReX_Geometry.H:75
const Box & Domain() const noexcept
Returns our rectangular domain.
Definition AMReX_Geometry.H:216
bool isAllPeriodic() const noexcept
Is domain periodic in all directions?
Definition AMReX_Geometry.H:344
__host__ static __device__ constexpr IndexTypeND< dim > TheCellType() noexcept
This static member function returns an IndexTypeND object of value IndexTypeND::CELL....
Definition AMReX_IndexType.H:150
Iterator for looping ever tiles and boxes of amrex::FabArray based containers.
Definition AMReX_MFIter.H:88
bool isValid() const noexcept
Is the iterator valid i.e. is it associated with a FAB?
Definition AMReX_MFIter.H:172
Encapsulation of the Orientation of the Faces of a Box.
Definition AMReX_Orientation.H:29
Dynamically allocated vector for trivially copyable data.
Definition AMReX_PODVector.H:308
size_type size() const noexcept
Definition AMReX_PODVector.H:648
T * dataPtr() noexcept
Definition AMReX_PODVector.H:670
T * data() noexcept
Definition AMReX_PODVector.H:666
This class is a thin wrapper around std::vector. Unlike vector, Vector::operator[] provides bound che...
Definition AMReX_Vector.H:29
Long size() const noexcept
Definition AMReX_Vector.H:54
__host__ __device__ BoxND< dim > grow(const BoxND< dim > &b, int i) noexcept
Grow BoxND in all directions by given amount.
Definition AMReX_Box.H:1289
std::array< T, N > Array
Definition AMReX_Array.H:26
Definition AMReX_FFT_Helper.H:52
Boundary
Definition AMReX_FFT_Helper.H:58
void streamSynchronize() noexcept
Definition AMReX_GpuDevice.H:310
void htod_memcpy_async(void *p_d, const void *p_h, const std::size_t sz) noexcept
Definition AMReX_GpuDevice.H:421
int NProcsSub() noexcept
number of ranks in current frame
Definition AMReX_ParallelContext.H:74
@ make_alias
Definition AMReX_MakeType.H:7
__host__ __device__ void ignore_unused(const Ts &...)
This shuts up the compiler about unused variables.
Definition AMReX.H:139
__host__ __device__ BoxND< dim > convert(const BoxND< dim > &b, const IntVectND< dim > &typ) noexcept
Return a BoxND with different type.
Definition AMReX_Box.H:1567
__host__ __device__ BoxND< dim > makeSlab(BoxND< dim > const &b, int direction, int slab_index) noexcept
Definition AMReX_Box.H:2140
void ParallelFor(TypeList< CTOs... > ctos, std::array< int, sizeof...(CTOs)> const &runtime_options, T N, F &&f)
Definition AMReX_CTOParallelForImpl.H:202
BoxND< 3 > Box
Box is an alias for amrex::BoxND instantiated with AMREX_SPACEDIM.
Definition AMReX_BaseFwd.H:30
double second() noexcept
Definition AMReX_Utility.cpp:940
__host__ __device__ BoxND< dim > shift(const BoxND< dim > &b, int dir, int nzones) noexcept
Return a BoxND with indices shifted by nzones in dir direction.
Definition AMReX_Box.H:1504
BoxArray decompose(Box const &domain, int nboxes, Array< bool, 3 > const &decomp, bool no_overlap)
Decompose domain box into BoxArray.
Definition AMReX_BoxArray.cpp:1943
IntVectND< 3 > IntVect
IntVect is an alias for amrex::IntVectND instantiated with AMREX_SPACEDIM.
Definition AMReX_BaseFwd.H:33
__host__ __device__ constexpr IntVectND< dim > scale(const IntVectND< dim > &p, int s) noexcept
Returns a IntVectND obtained by multiplying each of the components of this IntVectND by s.
Definition AMReX_IntVect.H:1102
bool TilingIfNotGPU() noexcept
Definition AMReX_MFIter.H:12
void Abort(const std::string &msg)
Print out message to cerr and exit via abort().
Definition AMReX.cpp:241
const int[]
Definition AMReX_BLProfiler.cpp:1664
void LoopOnCpu(Dim3 lo, Dim3 hi, F const &f) noexcept
Definition AMReX_Loop.H:365
__host__ __device__ constexpr T elemwiseMin(T const &a, T const &b) noexcept
Return the element-wise minimum of the given values for types like XDim3.
Definition AMReX_Algorithm.H:63
A multidimensional array accessor.
Definition AMReX_Array4.H:285
Definition AMReX_FFT_Helper.H:64
Info & setOneDMode(bool x)
Flag the degenerate 2-D mode (nx==1 or ny==1) that still batches along z.
Definition AMReX_FFT_Helper.H:123
Info & setTwoDMode(bool x)
Restrict transforms to the first two dimensions (3-D problems only).
Definition AMReX_FFT_Helper.H:112
Fixed-size array that can be used on GPU.
Definition AMReX_Array.H:43