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astaroth/src/core/kernels/rk3_PLACEHOLDER.cuh

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/*
Copyright (C) 2014-2018, Johannes Pekkilae, Miikka Vaeisalae.
This file is part of Astaroth.
Astaroth is free software: you can redistribute it and/or modify
it under the terms of the GNU General Public License as published by
the Free Software Foundation, either version 3 of the License, or
(at your option) any later version.
Astaroth is distributed in the hope that it will be useful,
but WITHOUT ANY WARRANTY; without even the implied warranty of
MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
GNU General Public License for more details.
You should have received a copy of the GNU General Public License
along with Astaroth. If not, see <http://www.gnu.org/licenses/>.
*/
/**
* @file
* \brief Implementation of the integration pipeline
*
*
*
*/
#pragma once
#include "device_globals.cuh"
#include <assert.h>
/*
#define RK_THREADS_X (32)
#define RK_THREADS_Y (1)
#define RK_THREADS_Z (4)
#define RK_LAUNCH_BOUND_MIN_BLOCKS (4)
#define RK_THREADBLOCK_SIZE (RK_THREADS_X * RK_THREADS_Y * RK_THREADS_Z)
*/
static __device__ __forceinline__ int
IDX(const int i)
{
return i;
}
static __device__ __forceinline__ int
IDX(const int i, const int j, const int k)
{
return DEVICE_VTXBUF_IDX(i, j, k);
}
static __device__ __forceinline__ int
IDX(const int3 idx)
{
return DEVICE_VTXBUF_IDX(idx.x, idx.y, idx.z);
}
static __forceinline__ AcMatrix
create_rotz(const AcReal radians)
{
AcMatrix mat;
mat.row[0] = (AcReal3){cos(radians), -sin(radians), 0};
mat.row[1] = (AcReal3){sin(radians), cos(radians), 0};
mat.row[2] = (AcReal3){0, 0, 0};
return mat;
}
#if AC_DOUBLE_PRECISION == 0
#define sin __sinf
#define cos __cosf
#define exp __expf
#define rsqrt rsqrtf // hardware reciprocal sqrt
#endif // AC_DOUBLE_PRECISION == 0
/*
typedef struct {
int i, j, k;
} int3;*/
/*
* =============================================================================
* Level 0 (Input Assembly Stage)
* =============================================================================
*/
/*
* =============================================================================
* Level 0.1 (Read stencil elements and solve derivatives)
* =============================================================================
*/
static __device__ __forceinline__ AcReal
first_derivative(const AcReal* __restrict__ pencil, const AcReal inv_ds)
{
#if STENCIL_ORDER == 2
const AcReal coefficients[] = {0, 1.0 / 2.0};
#elif STENCIL_ORDER == 4
const AcReal coefficients[] = {0, 2.0 / 3.0, -1.0 / 12.0};
#elif STENCIL_ORDER == 6
const AcReal coefficients[] = {0, 3.0 / 4.0, -3.0 / 20.0, 1.0 / 60.0};
#elif STENCIL_ORDER == 8
const AcReal coefficients[] = {0, 4.0 / 5.0, -1.0 / 5.0, 4.0 / 105.0,
-1.0 / 280.0};
#endif
#define MID (STENCIL_ORDER / 2)
AcReal res = 0;
#pragma unroll
for (int i = 1; i <= MID; ++i)
res += coefficients[i] * (pencil[MID + i] - pencil[MID - i]);
return res * inv_ds;
}
static __device__ __forceinline__ AcReal
second_derivative(const AcReal* __restrict__ pencil, const AcReal inv_ds)
{
#if STENCIL_ORDER == 2
const AcReal coefficients[] = {-2., 1.};
#elif STENCIL_ORDER == 4
const AcReal coefficients[] = {-5.0/2.0, 4.0/3.0, -1.0/12.0};
#elif STENCIL_ORDER == 6
const AcReal coefficients[] = {-49.0 / 18.0, 3.0 / 2.0, -3.0 / 20.0,
1.0 / 90.0};
#elif STENCIL_ORDER == 8
const AcReal coefficients[] = {-205.0 / 72.0, 8.0 / 5.0, -1.0 / 5.0,
8.0 / 315.0, -1.0 / 560.0};
#endif
#define MID (STENCIL_ORDER / 2)
AcReal res = coefficients[0] * pencil[MID];
#pragma unroll
for (int i = 1; i <= MID; ++i)
res += coefficients[i] * (pencil[MID + i] + pencil[MID - i]);
return res * inv_ds * inv_ds;
}
/** inv_ds: inverted mesh spacing f.ex. 1. / mesh.int_params[AC_dsx] */
static __device__ __forceinline__ AcReal
cross_derivative(const AcReal* __restrict__ pencil_a,
const AcReal* __restrict__ pencil_b, const AcReal inv_ds_a,
const AcReal inv_ds_b)
{
#if STENCIL_ORDER == 2
const AcReal coefficients[] = {0, 1.0 / 4.0};
#elif STENCIL_ORDER == 4
const AcReal coefficients[] = {0, 1.0 / 32.0, 1.0 / 64.0}; // TODO correct coefficients, these are just placeholders
#elif STENCIL_ORDER == 6
const AcReal fac = (1. / 720.);
const AcReal coefficients[] = {0.0 * fac, 270.0 * fac, -27.0 * fac,
2.0 * fac};
#elif STENCIL_ORDER == 8
const AcReal fac = (1. / 20160.);
const AcReal coefficients[] = {0.0 * fac, 8064. * fac, -1008. * fac,
128. * fac, -9. * fac};
#endif
#define MID (STENCIL_ORDER / 2)
AcReal res = AcReal(0.);
#pragma unroll
for (int i = 1; i <= MID; ++i) {
res += coefficients[i] * (pencil_a[MID + i] + pencil_a[MID - i] -
pencil_b[MID + i] - pencil_b[MID - i]);
}
return res * inv_ds_a * inv_ds_b;
}
static __device__ __forceinline__ AcReal
derx(const int3 vertexIdx, const AcReal* __restrict__ arr)
{
AcReal pencil[STENCIL_ORDER + 1];
#pragma unroll
for (int offset = 0; offset < STENCIL_ORDER + 1; ++offset)
pencil[offset] = arr[IDX(vertexIdx.x + offset - STENCIL_ORDER / 2, vertexIdx.y, vertexIdx.z)];
return first_derivative(pencil, DCONST_REAL(AC_inv_dsx));
}
static __device__ __forceinline__ AcReal
derxx(const int3 vertexIdx, const AcReal* __restrict__ arr)
{
AcReal pencil[STENCIL_ORDER + 1];
#pragma unroll
for (int offset = 0; offset < STENCIL_ORDER + 1; ++offset)
pencil[offset] = arr[IDX(vertexIdx.x + offset - STENCIL_ORDER / 2, vertexIdx.y, vertexIdx.z)];
return second_derivative(pencil, DCONST_REAL(AC_inv_dsx));
}
static __device__ __forceinline__ AcReal
derxy(const int3 vertexIdx, const AcReal* __restrict__ arr)
{
AcReal pencil_a[STENCIL_ORDER + 1];
#pragma unroll
for (int offset = 0; offset < STENCIL_ORDER + 1; ++offset)
pencil_a[offset] = arr[IDX(vertexIdx.x + offset - STENCIL_ORDER / 2,
vertexIdx.y + offset - STENCIL_ORDER / 2, vertexIdx.z)];
AcReal pencil_b[STENCIL_ORDER + 1];
#pragma unroll
for (int offset = 0; offset < STENCIL_ORDER + 1; ++offset)
pencil_b[offset] = arr[IDX(vertexIdx.x + offset - STENCIL_ORDER / 2,
vertexIdx.y + STENCIL_ORDER / 2 - offset, vertexIdx.z)];
return cross_derivative(pencil_a, pencil_b, DCONST_REAL(AC_inv_dsx),
DCONST_REAL(AC_inv_dsy));
}
static __device__ __forceinline__ AcReal
derxz(const int3 vertexIdx, const AcReal* __restrict__ arr)
{
AcReal pencil_a[STENCIL_ORDER + 1];
#pragma unroll
for (int offset = 0; offset < STENCIL_ORDER + 1; ++offset)
pencil_a[offset] = arr[IDX(vertexIdx.x + offset - STENCIL_ORDER / 2, vertexIdx.y,
vertexIdx.z + offset - STENCIL_ORDER / 2)];
AcReal pencil_b[STENCIL_ORDER + 1];
#pragma unroll
for (int offset = 0; offset < STENCIL_ORDER + 1; ++offset)
pencil_b[offset] = arr[IDX(vertexIdx.x + offset - STENCIL_ORDER / 2, vertexIdx.y,
vertexIdx.z + STENCIL_ORDER / 2 - offset)];
return cross_derivative(pencil_a, pencil_b, DCONST_REAL(AC_inv_dsx),
DCONST_REAL(AC_inv_dsz));
}
static __device__ __forceinline__ AcReal
dery(const int3 vertexIdx, const AcReal* __restrict__ arr)
{
AcReal pencil[STENCIL_ORDER + 1];
#pragma unroll
for (int offset = 0; offset < STENCIL_ORDER + 1; ++offset)
pencil[offset] = arr[IDX(vertexIdx.x, vertexIdx.y + offset - STENCIL_ORDER / 2, vertexIdx.z)];
return first_derivative(pencil, DCONST_REAL(AC_inv_dsy));
}
static __device__ __forceinline__ AcReal
deryy(const int3 vertexIdx, const AcReal* __restrict__ arr)
{
AcReal pencil[STENCIL_ORDER + 1];
#pragma unroll
for (int offset = 0; offset < STENCIL_ORDER + 1; ++offset)
pencil[offset] = arr[IDX(vertexIdx.x, vertexIdx.y + offset - STENCIL_ORDER / 2, vertexIdx.z)];
return second_derivative(pencil, DCONST_REAL(AC_inv_dsy));
}
static __device__ __forceinline__ AcReal
deryz(const int3 vertexIdx, const AcReal* __restrict__ arr)
{
AcReal pencil_a[STENCIL_ORDER + 1];
#pragma unroll
for (int offset = 0; offset < STENCIL_ORDER + 1; ++offset)
pencil_a[offset] = arr[IDX(vertexIdx.x, vertexIdx.y + offset - STENCIL_ORDER / 2,
vertexIdx.z + offset - STENCIL_ORDER / 2)];
AcReal pencil_b[STENCIL_ORDER + 1];
#pragma unroll
for (int offset = 0; offset < STENCIL_ORDER + 1; ++offset)
pencil_b[offset] = arr[IDX(vertexIdx.x, vertexIdx.y + offset - STENCIL_ORDER / 2,
vertexIdx.z + STENCIL_ORDER / 2 - offset)];
return cross_derivative(pencil_a, pencil_b, DCONST_REAL(AC_inv_dsy),
DCONST_REAL(AC_inv_dsz));
}
static __device__ __forceinline__ AcReal
derz(const int3 vertexIdx, const AcReal* __restrict__ arr)
{
AcReal pencil[STENCIL_ORDER + 1];
#pragma unroll
for (int offset = 0; offset < STENCIL_ORDER + 1; ++offset)
pencil[offset] = arr[IDX(vertexIdx.x, vertexIdx.y, vertexIdx.z + offset - STENCIL_ORDER / 2)];
return first_derivative(pencil, DCONST_REAL(AC_inv_dsz));
}
static __device__ __forceinline__ AcReal
derzz(const int3 vertexIdx, const AcReal* __restrict__ arr)
{
AcReal pencil[STENCIL_ORDER + 1];
#pragma unroll
for (int offset = 0; offset < STENCIL_ORDER + 1; ++offset)
pencil[offset] = arr[IDX(vertexIdx.x, vertexIdx.y, vertexIdx.z + offset - STENCIL_ORDER / 2)];
return second_derivative(pencil, DCONST_REAL(AC_inv_dsz));
}
/*
* =============================================================================
* Level 0.2 (Caching functions)
* =============================================================================
*/
#include "stencil_assembly.cuh"
/*
typedef struct {
AcRealData x;
AcRealData y;
AcRealData z;
} AcReal3Data;
static __device__ __forceinline__ AcReal3Data
read_data(const int i, const int j, const int k,
AcReal* __restrict__ buf[], const int3& handle)
{
AcReal3Data data;
data.x = read_data(i, j, k, buf, handle.x);
data.y = read_data(i, j, k, buf, handle.y);
data.z = read_data(i, j, k, buf, handle.z);
return data;
}
*/
/*
* =============================================================================
* Level 0.3 (Built-in functions available during the Stencil Processing Stage)
* =============================================================================
*/
static __host__ __device__ __forceinline__ AcReal3
operator-(const AcReal3& a, const AcReal3& b)
{
return (AcReal3){a.x - b.x, a.y - b.y, a.z - b.z};
}
static __host__ __device__ __forceinline__ AcReal3
operator+(const AcReal3& a, const AcReal3& b)
{
return (AcReal3){a.x + b.x, a.y + b.y, a.z + b.z};
}
static __host__ __device__ __forceinline__ AcReal3
operator-(const AcReal3& a)
{
return (AcReal3){-a.x, -a.y, -a.z};
}
static __host__ __device__ __forceinline__ AcReal3
operator*(const AcReal a, const AcReal3& b)
{
return (AcReal3){a * b.x, a * b.y, a * b.z};
}
static __host__ __device__ __forceinline__ AcReal
dot(const AcReal3& a, const AcReal3& b)
{
return a.x * b.x + a.y * b.y + a.z * b.z;
}
static __host__ __device__ __forceinline__ AcReal3
mul(const AcMatrix& aa, const AcReal3& x)
{
return (AcReal3){dot(aa.row[0], x), dot(aa.row[1], x), dot(aa.row[2], x)};
}
static __host__ __device__ __forceinline__ AcReal3
cross(const AcReal3& a, const AcReal3& b)
{
AcReal3 c;
c.x = a.y * b.z - a.z * b.y;
c.y = a.z * b.x - a.x * b.z;
c.z = a.x * b.y - a.y * b.x;
return c;
}
static __host__ __device__ __forceinline__ bool
is_valid(const AcReal a)
{
return !isnan(a) && !isinf(a);
}
static __host__ __device__ __forceinline__ bool
is_valid(const AcReal3& a)
{
return is_valid(a.x) && is_valid(a.y) && is_valid(a.z);
}
/*
* =============================================================================
* Level 1 (Stencil Processing Stage)
* =============================================================================
*/
/*
* =============================================================================
* Level 1.1 (Terms)
* =============================================================================
*/
static __device__ __forceinline__ AcReal
laplace(const AcRealData& data)
{
return hessian(data).row[0].x + hessian(data).row[1].y + hessian(data).row[2].z;
}
static __device__ __forceinline__ AcReal
divergence(const AcReal3Data& vec)
{
return gradient(vec.x).x + gradient(vec.y).y + gradient(vec.z).z;
}
static __device__ __forceinline__ AcReal3
laplace_vec(const AcReal3Data& vec)
{
return (AcReal3){laplace(vec.x), laplace(vec.y), laplace(vec.z)};
}
static __device__ __forceinline__ AcReal3
curl(const AcReal3Data& vec)
{
return (AcReal3){gradient(vec.z).y - gradient(vec.y).z,
gradient(vec.x).z - gradient(vec.z).x,
gradient(vec.y).x - gradient(vec.x).y};
}
static __device__ __forceinline__ AcReal3
gradient_of_divergence(const AcReal3Data& vec)
{
return (AcReal3){hessian(vec.x).row[0].x + hessian(vec.y).row[0].y + hessian(vec.z).row[0].z,
hessian(vec.x).row[1].x + hessian(vec.y).row[1].y + hessian(vec.z).row[1].z,
hessian(vec.x).row[2].x + hessian(vec.y).row[2].y + hessian(vec.z).row[2].z};
}
// Takes uu gradients and returns S
static __device__ __forceinline__ AcMatrix
stress_tensor(const AcReal3Data& vec)
{
AcMatrix S;
S.row[0].x = AcReal(2. / 3.) * gradient(vec.x).x -
AcReal(1. / 3.) * (gradient(vec.y).y + gradient(vec.z).z);
S.row[0].y = AcReal(1. / 2.) * (gradient(vec.x).y + gradient(vec.y).x);
S.row[0].z = AcReal(1. / 2.) * (gradient(vec.x).z + gradient(vec.z).x);
S.row[1].y = AcReal(2. / 3.) * gradient(vec.y).y -
AcReal(1. / 3.) * (gradient(vec.x).x + gradient(vec.z).z);
S.row[1].z = AcReal(1. / 2.) * (gradient(vec.y).z + gradient(vec.z).y);
S.row[2].z = AcReal(2. / 3.) * gradient(vec.z).z -
AcReal(1. / 3.) * (gradient(vec.x).x + gradient(vec.y).y);
S.row[1].x = S.row[0].y;
S.row[2].x = S.row[0].z;
S.row[2].y = S.row[1].z;
return S;
}
static __device__ __forceinline__ AcReal
contract(const AcMatrix& mat)
{
AcReal res = 0;
#pragma unroll
for (int i = 0; i < 3; ++i)
res += dot(mat.row[i], mat.row[i]);
return res;
}
/*
* =============================================================================
* Level 1.2 (Equations)
* =============================================================================
*/
static __device__ __forceinline__ AcReal
length(const AcReal3& vec)
{
return sqrt(vec.x * vec.x + vec.y * vec.y + vec.z * vec.z);
}
static __device__ __forceinline__ AcReal
reciprocal_len(const AcReal3& vec)
{
return rsqrt(vec.x * vec.x + vec.y * vec.y + vec.z * vec.z);
}
static __device__ __forceinline__ AcReal3
normalized(const AcReal3& vec)
{
const AcReal inv_len = reciprocal_len(vec);
return inv_len * vec;
}
// Sinusoidal forcing
// https://arxiv.org/pdf/1704.04676.pdf
__constant__ AcReal3 forcing_vec;
__constant__ AcReal forcing_phi;
static __device__ __forceinline__ AcReal3
forcing(const int i, const int j, const int k)
{
#define DOMAIN_SIZE_X (DCONST_INT(AC_nx) * DCONST_REAL(AC_dsx))
#define DOMAIN_SIZE_Y (DCONST_INT(AC_ny) * DCONST_REAL(AC_dsy))
#define DOMAIN_SIZE_Z (DCONST_INT(AC_nz) * DCONST_REAL(AC_dsz))
const AcReal3 k_vec = (AcReal3){(i - DCONST_INT(AC_nx_min)) * DCONST_REAL(AC_dsx) - AcReal(.5) * DOMAIN_SIZE_X,
(j - DCONST_INT(AC_ny_min)) * DCONST_REAL(AC_dsy) - AcReal(.5) * DOMAIN_SIZE_Y,
(k - DCONST_INT(AC_nz_min)) * DCONST_REAL(AC_dsz) - AcReal(.5) * DOMAIN_SIZE_Z};
AcReal inv_len = reciprocal_len(k_vec);
if (isnan(inv_len) || isinf(inv_len))
inv_len = 0;
if (inv_len > 2) // hack to make it cool
inv_len = 2;
const AcReal k_dot_x = dot(k_vec, forcing_vec);
const AcReal waves = cos(k_dot_x)*cos(forcing_phi) - sin(k_dot_x) * sin(forcing_phi);
return inv_len * inv_len * waves * forcing_vec;
}
// Note: LNT0 and LNRHO0 must be set very carefully: if the magnitude is different that other values in the mesh, then we will inherently lose precision
#define LNT0 (AcReal(0.0))
#define LNRHO0 (AcReal(0.0))
#define H_CONST (AcReal(0.0))
#define C_CONST (AcReal(0.0))
template <int step_number>
static __device__ __forceinline__ AcReal
rk3_integrate(const AcReal state_previous, const AcReal state_current,
const AcReal rate_of_change, const AcReal dt)
{
// Williamson (1980)
const AcReal alpha[] = {0, AcReal(.0), AcReal(-5. / 9.), AcReal(-153. / 128.)};
const AcReal beta[] = {0, AcReal(1. / 3.), AcReal(15. / 16.),
AcReal(8. / 15.)};
// Note the indexing: +1 to avoid an unnecessary warning about "out-of-bounds"
// access (when accessing beta[step_number-1] even when step_number >= 1)
switch (step_number) {
case 0:
return state_current + beta[step_number + 1] * rate_of_change * dt;
case 1: // Fallthrough
case 2:
return state_current +
beta[step_number + 1] *
(alpha[step_number + 1] * (AcReal(1.) / beta[step_number]) *
(state_current - state_previous) +
rate_of_change * dt);
default:
return NAN;
}
}
/*
template <int step_number>
static __device__ __forceinline__ AcReal
rk3_integrate_scal(const AcReal state_previous, const AcReal state_current,
const AcReal rate_of_change, const AcReal dt)
{
// Williamson (1980)
const AcReal alpha[] = {AcReal(.0), AcReal(-5. / 9.), AcReal(-153. / 128.)};
const AcReal beta[] = {AcReal(1. / 3.), AcReal(15. / 16.),
AcReal(8. / 15.)};
switch (step_number) {
case 0:
return state_current + beta[step_number] * rate_of_change * dt;
case 1: // Fallthrough
case 2:
return state_current +
beta[step_number] *
(alpha[step_number] * (AcReal(1.) / beta[step_number - 1]) *
(state_current - state_previous) +
rate_of_change * dt);
default:
return NAN;
}
}
*/
template <int step_number>
static __device__ __forceinline__ AcReal3
rk3_integrate(const AcReal3 state_previous, const AcReal3 state_current,
const AcReal3 rate_of_change, const AcReal dt)
{
return (AcReal3) { rk3_integrate<step_number>(state_previous.x, state_current.x, rate_of_change.x, dt),
rk3_integrate<step_number>(state_previous.y, state_current.y, rate_of_change.y, dt),
rk3_integrate<step_number>(state_previous.z, state_current.z, rate_of_change.z, dt)};
}
#define rk3(state_previous, state_current, rate_of_change, dt)\
rk3_integrate<step_number>(state_previous, value(state_current), rate_of_change, dt)
/*
template <int step_number>
static __device__ __forceinline__ AcReal
rk3_integrate(const int idx, const AcReal out, const int handle,
const AcRealData& in_cached, const AcReal rate_of_change, const AcReal dt)
{
return rk3_integrate_scal<step_number>(out, value(in_cached), rate_of_change, dt);
}
template <int step_number>
static __device__ __forceinline__ AcReal3
rk3_integrate(const int idx, const AcReal3 out, const int3& handle,
const AcReal3Data& in_cached, const AcReal3& rate_of_change, const AcReal dt)
{
return (AcReal3) {
rk3_integrate<step_number>(idx, out, handle.x, in_cached.x, rate_of_change.x, dt),
rk3_integrate<step_number>(idx, out, handle.y, in_cached.y, rate_of_change.y, dt),
rk3_integrate<step_number>(idx, out, handle.z, in_cached.z, rate_of_change.z, dt)
};
}
#define RK3(handle, in_cached, rate_of_change, dt) \
rk3_integrate<step_number>(idx, buffer.out, handle, in_cached, rate_of_change, dt)
*/
/*
* =============================================================================
* Level 1.3 (Kernels)
* =============================================================================
*/
static __device__ void
write(AcReal* __restrict__ out[], const int handle, const int idx, const AcReal value)
{
out[handle][idx] = value;
}
static __device__ void
write(AcReal* __restrict__ out[], const int3 vec, const int idx, const AcReal3 value)
{
write(out, vec.x, idx, value.x);
write(out, vec.y, idx, value.y);
write(out, vec.z, idx, value.z);
}
static __device__ AcReal
read_out(const int idx, AcReal* __restrict__ field[], const int handle)
{
return field[handle][idx];
}
static __device__ AcReal3
read_out(const int idx, AcReal* __restrict__ field[], const int3 handle)
{
return (AcReal3) { read_out(idx, field, handle.x),
read_out(idx, field, handle.y),
read_out(idx, field, handle.z) };
}
#define WRITE_OUT(handle, value) (write(buffer.out, handle, idx, value))
#define READ(handle) (read_data(vertexIdx, buffer.in, handle))
#define READ_OUT(handle) (read_out(idx, buffer.out, handle))
// also write for clarity here also, not for the DSL
//#define WRITE(HANDLE) (write(idx, ...)) s.t. we don't have to insert boilerplat in the mid of the function
#define GEN_KERNEL_PARAM_BOILERPLATE \
const int3 start, const int3 end, VertexBufferArray buffer
#define GEN_KERNEL_BUILTIN_VARIABLES_BOILERPLATE() \
const int3 vertexIdx = (int3){threadIdx.x + blockIdx.x * blockDim.x + start.x,\
threadIdx.y + blockIdx.y * blockDim.y + start.y,\
threadIdx.z + blockIdx.z * blockDim.z + start.z};\
if (vertexIdx.x >= end.x || vertexIdx.y >= end.y || vertexIdx.z >= end.z)\
return;\
\
\
assert(vertexIdx.x < DCONST_INT(AC_nx_max) && vertexIdx.y < DCONST_INT(AC_ny_max) &&\
vertexIdx.z < DCONST_INT(AC_nz_max));\
\
assert(vertexIdx.x >= DCONST_INT(AC_nx_min) && vertexIdx.y >= DCONST_INT(AC_ny_min) &&\
vertexIdx.z >= DCONST_INT(AC_nz_min));\
\
const int idx = IDX(vertexIdx.x, vertexIdx.y, vertexIdx.z);
#include "stencil_process.cuh"
/*
* =============================================================================
* Level 2 (Host calls)
* =============================================================================
*/
static AcReal
randf(void)
{
return AcReal(rand()) / AcReal(RAND_MAX);
}
AcResult
rk3_step_async(const cudaStream_t stream, const dim3& tpb,
const int3& start, const int3& end, const int& step_number,
const AcReal dt, const AcMeshInfo& /*mesh_info*/,
VertexBufferArray* buffer)
{
/////////////////// Forcing
#if LFORCING
const AcReal ff_scale = AcReal(.2);
static AcReal3 ff = ff_scale * (AcReal3){1, 0, 0};
const AcReal radians = randf() * AcReal(2*M_PI) / 360 / 8;
const AcMatrix rotz = create_rotz(radians);
ff = mul(rotz, ff);
cudaMemcpyToSymbolAsync(forcing_vec, &ff, sizeof(ff), 0, cudaMemcpyHostToDevice, stream);
const AcReal ff_phi = AcReal(M_PI);//AcReal(2 * M_PI) * randf();
cudaMemcpyToSymbolAsync(forcing_phi, &ff_phi, sizeof(ff_phi), 0, cudaMemcpyHostToDevice, stream);
#endif // LFORCING
//////////////////////////
const int nx = end.x - start.x;
const int ny = end.y - start.y;
const int nz = end.z - start.z;
const dim3 bpg(
(unsigned int)ceil(nx / AcReal(tpb.x)),
(unsigned int)ceil(ny / AcReal(tpb.y)),
(unsigned int)ceil(nz / AcReal(tpb.z)));
if (step_number == 0)
solve<0><<<bpg, tpb, 0, stream>>>(start, end, *buffer, dt);
else if (step_number == 1)
solve<1><<<bpg, tpb, 0, stream>>>(start, end, *buffer, dt);
else
solve<2><<<bpg, tpb, 0, stream>>>(start, end, *buffer, dt);
ERRCHK_CUDA_KERNEL();
return AC_SUCCESS;
}
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