I'm currently writing code that can be heavily parallelized using GPUs. My code structure essentially looks like this:
- Create two arrays, let's call them A and B of length N. (CPU)
- Perform NxN calculations that eventually return a scalar. These calculations only depend on A and B and can therefore be parallelized. (GPU)
- Gather all these scalars in a list and take the smallest one. (CPU)
- Modify A and B with this scalar (CPU)
- Go back to step 2 and repeat until a certain condition is met.
Most examples are very illustrative but they all seem to work like this: Execute the major part of the code on the CPU and only perform intermediate matrix multiplications etc. on the GPU. In particular the host usually knows all the variables the kernel is going to use.
For me its exactly vice versa, I want to perform the major part of the code on the GPU and only a very small amount of steps on the CPU itself. My host knows literally nothing about whats going on inside my individual threads. Its only managing the list of scalars as well as my arrays A and B.
My questions are therefore:
- How do I properly define variables inside a kernel? In particular, how do I define and initialize arrays/lists?
- How do I write a device function that returns an array? (s. below MatrixMultiVector doesn't work)
- Why can I not use numpy and other libraries inside CUDA Kernels? What alternatives do I have?
An example of what I currently have looks like this:
from __future__ import division
import numpy as np
from numbapro import *
# Device Functions
#----------------------------------------------------------------------------------------------------------------------------------------------------------------------
# Works and can be called corrently from TestKernel Scalar
@cuda.jit('float32(float32, float32)', device=True)
def myfuncScalar(a, b):
return a+b;
# Works and can be called correctly from TestKernel Array
@cuda.jit('float32[:](float32[:])', device=True)
def myfuncArray(A):
for k in xrange(4):
A[k] += 2*k;
return A
# Takes Matrix A and Vector v, multiplies them and returns a vector of shape v. Does not even compile.
# Failed at nopython (nopython frontend), Only accept returning of array passed into the function as argument
# But v is passed to the function as argument...
@cuda.jit('float32[:](float32[:,:], float32[:])', device=True)
def MatrixMultiVector(A,v):
tmp = cuda.local.array(shape=4, dtype=float32); # is that thing even empty? It could technically be anything, right?
for i in xrange(A[0].size):
for j in xrange(A[1].size):
tmp[i] += A[i][j]*v[j];
v = tmp;
return v;
# Kernels
#----------------------------------------------------------------------------------------------------------------------------------------------------------------------
# TestKernel Scalar - Works
@cuda.jit(void(float32[:,:]))
def TestKernelScalar(InputArray):
i = cuda.grid(1)
for j in xrange(InputArray[1].size):
InputArray[i,j] = myfuncScalar(5,7);
# TestKernel Array
@cuda.jit(void(float32[:,:]))
def TestKernelArray(InputArray):
# Defining arrays this way seems super tedious, there has to be a better way.
M = cuda.local.array(shape=4, dtype=float32);
M[0] = 1; M[1] = 0; M[2] = 0; M[3] = 0;
tmp = myfuncArray(M);
#tmp = MatrixMultiVector(A,M); -> we still have to define a 4x4 matrix for that.
i = cuda.grid(1)
for j in xrange(InputArray[1].size):
InputArray[i,j] += tmp[j];
#----------------------------------------------------------------------------------------------------------------------------------------------------------------------
# Main
#----------------------------------------------------------------------------------------------------------------------------------------------------------------------
N = 4;
C = np.zeros((N,N), dtype=np.float32);
TestKernelArray[1,N](C);
print(C)