If your output is relatively dense (i.e. a lot of indices and relatively few zeros), then the stream compaction approach suggested in comments is a good solution. There are a lot of ready-to-go stream compaction implementations which you can probably adapt to your purposes.
If your output is sparse, so you need to save relatively few indices for a lot of inputs, then stream compaction isn't such a great solution because it will waste a lot of GPU memory. In that case (and you can roughly estimate an upper bound of the number of output indices) something like this:
template <typename T>
struct Array
{
T* p;
int Nmax;
int* next;
Array() = default;
__host__ __device__
Array(T* _p, int _Nmax, int* _next) : p(_p), Nmax(_Nmax), next(_next) {};
__device__
int append(T& val)
{
int pos = atomicAdd(next, 1);
if (pos > Nmax) {
atomicExch(next, Nmax);
return -1;
} else {
p[pos] = val;
return pos;
}
};
};
is probably more appropriate. Here, the idea is to use an atomically incremented position in the output array to keep track of where a thread should store its index. The code will signal if you fill the index array, and there will be information from which you can work out a restart strategy to stop the current kernel and then start from the last known index which you were able to store.
A complete example:
$ cat append.cu
#include <iostream>
#include <thrust/device_ptr.h>
#include <thrust/device_vector.h>
#include <thrust/iterator/counting_iterator.h>
#include <thrust/copy.h>
namespace AppendArray
{
template <typename T>
struct Array
{
T* p;
int Nmax;
int* next;
Array() = default;
__host__ __device__
Array(T* _p, int _Nmax, int* _next) : p(_p), Nmax(_Nmax), next(_next) {};
__device__
int append(T& val)
{
int pos = atomicAdd(next, 1);
if (pos > Nmax) {
atomicExch(next, Nmax);
return -1;
} else {
p[pos] = val;
return pos;
}
};
};
}
__global__
void kernelfind(int* input, int N, AppendArray::Array<int> indices)
{
int idx = threadIdx.x + blockIdx.x * blockDim.x;
for(; idx < N; idx += gridDim.x*blockDim.x) {
if (input[idx] % 10000 == 0) {
if (indices.append(idx) < 0) return;
}
}
}
int main()
{
const int Ninputs = 1 << 20;
thrust::device_vector<int> inputs(Ninputs);
thrust::counting_iterator<int> vals(1);
thrust::copy(vals, vals + Ninputs, inputs.begin());
int* d_input = thrust::raw_pointer_cast(inputs.data());
int Nindices = Ninputs >> 12;
thrust::device_vector<int> indices(Nindices);
int* d_indices = thrust::raw_pointer_cast(indices.data());
int* pos; cudaMallocManaged(&pos, sizeof(int)); *pos = 0;
AppendArray::Array<int> index(d_indices, Nindices-1, pos);
int gridsize, blocksize;
cudaOccupancyMaxPotentialBlockSize(&gridsize, &blocksize, kernelfind, 0, 0);
kernelfind<<<gridsize, blocksize>>>(d_input, Ninputs, index);
cudaDeviceSynchronize();
for(int i = 0; i < *pos; ++i) {
int idx = indices[i];
std::cout << i << " " << idx << " " << inputs[idx] << std::endl;
}
return 0;
}
$ nvcc -std=c++11 -arch=sm_52 -o append append.cu
$ ./append
0 9999 10000
1 19999 20000
2 29999 30000
3 39999 40000
4 49999 50000
5 69999 70000
6 79999 80000
7 59999 60000
8 89999 90000
9 109999 110000
10 99999 100000
11 119999 120000
12 139999 140000
13 129999 130000
14 149999 150000
15 159999 160000
16 169999 170000
17 189999 190000
18 179999 180000
19 199999 200000
20 209999 210000
21 219999 220000
22 239999 240000
23 249999 250000
24 229999 230000
25 279999 280000
26 269999 270000
27 259999 260000
28 319999 320000
29 329999 330000
30 289999 290000
31 299999 300000
32 339999 340000
33 349999 350000
34 309999 310000
35 359999 360000
36 379999 380000
37 399999 400000
38 409999 410000
39 369999 370000
40 429999 430000
41 419999 420000
42 389999 390000
43 439999 440000
44 459999 460000
45 489999 490000
46 479999 480000
47 449999 450000
48 509999 510000
49 539999 540000
50 469999 470000
51 499999 500000
52 569999 570000
53 549999 550000
54 519999 520000
55 589999 590000
56 529999 530000
57 559999 560000
58 619999 620000
59 579999 580000
60 629999 630000
61 669999 670000
62 599999 600000
63 609999 610000
64 699999 700000
65 639999 640000
66 649999 650000
67 719999 720000
68 659999 660000
69 679999 680000
70 749999 750000
71 709999 710000
72 689999 690000
73 729999 730000
74 779999 780000
75 799999 800000
76 809999 810000
77 739999 740000
78 849999 850000
79 759999 760000
80 829999 830000
81 789999 790000
82 769999 770000
83 859999 860000
84 889999 890000
85 879999 880000
86 819999 820000
87 929999 930000
88 869999 870000
89 839999 840000
90 909999 910000
91 939999 940000
92 969999 970000
93 899999 900000
94 979999 980000
95 959999 960000
96 949999 950000
97 1019999 1020000
98 1009999 1010000
99 989999 990000
100 1029999 1030000
101 919999 920000
102 1039999 1040000
103 999999 1000000