def matrix_multiply():
# Configure array dimensions. Force an unequal data distribution.
dims = [TOTALELEMS] * NDIM
chunk = [TOTALELEMS / nprocs - 1] * NDIM
# Create a global array g_a and duplicate it to get g_b and g_c.
g_a = ga.create(ga.C_DBL, dims, "array A", chunk)
if not g_a: ga.error("create failed: A")
if not me: print "Created Array A"
g_b = ga.duplicate(g_a, "array B")
g_c = ga.duplicate(g_a, "array C")
if not g_b or not g_c: ga.eror("duplicate failed")
if not me: print "Created Arrays B and C"
# Initialize data in matrices a and b.
if not me: print "Initializing matrix A and B"
a = np.random.rand(*dims) * 29
b = np.random.rand(*dims) * 37
# Copy data to global arrays g_a and g_b.
if not me:
ga.put(g_a, a)
ga.put(g_b, b)
# Synchronize all processors to make sure everyone has data.
ga.sync()
# Determine which block of data is locally owned. Note that
# the same block is locally owned for all GAs.
lo, hi = ga.distribution(g_c)
# Get the blocks from g_a and g_b needed to compute this block in
# g_c and copy them into the local buffers a and b.
a = ga.get(g_a, (lo[0], 0), (hi[0], dims[0]))
b = ga.get(g_b, (0, lo[1]), (dims[1], hi[1]))
# Do local matrix multiplication and store the result in local
# buffer c. Start by evaluating the transpose of b.
btrns = b.transpose()
# Multiply a and b to get c.
c = np.dot(a, b)
# Copy c back to g_c.
ga.put(g_c, c, lo, hi)
verify(g_a, g_b, g_c)
# Deallocate arrays.
ga.destroy(g_a)
ga.destroy(g_b)
ga.destroy(g_c)
def matrix_multiply():
# Configure array dimensions. Force an unequal data distribution.
dims = [TOTALELEMS]*NDIM
chunk = [TOTALELEMS/nprocs-1]*NDIM
# Create a global array g_a and duplicate it to get g_b and g_c.
g_a = ga.create(ga.C_DBL, dims, "array A", chunk)
if not g_a: ga.error("create failed: A")
if not me: print "Created Array A"
g_b = ga.duplicate(g_a, "array B")
g_c = ga.duplicate(g_a, "array C")
if not g_b or not g_c: ga.eror("duplicate failed")
if not me: print "Created Arrays B and C"
# Initialize data in matrices a and b.
if not me: print "Initializing matrix A and B"
a = np.random.rand(*dims)*29
b = np.random.rand(*dims)*37
# Copy data to global arrays g_a and g_b.
if not me:
ga.put(g_a, a)
ga.put(g_b, b)
# Synchronize all processors to make sure everyone has data.
ga.sync()
# Determine which block of data is locally owned. Note that
# the same block is locally owned for all GAs.
lo,hi = ga.distribution(g_c)
# Get the blocks from g_a and g_b needed to compute this block in
# g_c and copy them into the local buffers a and b.
a = ga.get(g_a, (lo[0],0), (hi[0],dims[0]))
b = ga.get(g_b, (0,lo[1]), (dims[1],hi[1]))
# Do local matrix multiplication and store the result in local
# buffer c. Start by evaluating the transpose of b.
btrns = b.transpose()
# Multiply a and b to get c.
c = np.dot(a,b)
# Copy c back to g_c.
ga.put(g_c, c, lo, hi)
verify(g_a, g_b, g_c)
# Deallocate arrays.
ga.destroy(g_a)
ga.destroy(g_b)
ga.destroy(g_c)
def matrix_multiply():
# Configure array dimensions. Force an unequal data distribution.
dims = [TOTALELEMS]*NDIM
chunk = [TOTALELEMS/nprocs-1]*NDIM
# Create a global array g_a and duplicate it to get g_b and g_c.
### create GA of doubles with dimensions "dims", with minimum block size
### "chunk", and with name "array A", and assign the handle to the integer
### variable "g_a".
if not g_a: ga.error("create failed: A")
if not me: print "Created Array A"
### Duplicate array "g_a" to create arrays "g_b" and "g_c" with array
### names "array B" and "array C", respectively.
if not g_b or not g_c: ga.eror("duplicate failed")
if not me: print "Created Arrays B and C"
# Initialize data in matrices a and b.
if not me: print "Initializing matrix A and B"
a = np.random.rand(*dims)*29
b = np.random.rand(*dims)*37
# Copy data to global arrays g_a and g_b.
if not me:
### copy the contents of array "a" into the global array "g_a"
### similarly for "b"
# Synchronize all processors to make sure everyone has data.
### Synchronize all processors
# Determine which block of data is locally owned. Note that
# the same block is locally owned for all GAs.
### find out which block of data my node owns for the global array "g_c"
### and store the contents in the integer arrays "lo" and "hi"
# Get the blocks from g_a and g_b needed to compute this block in
# g_c and copy them into the local buffers a and b.
lo2 = (lo[0],0)
hi2 = (hi[0],dims[0]))
### copy the block of data described by the arrays "lo2" and "hi2" from
### the global array "g_a" in to the local array "a"
lo3 = (0,lo[1])
hi3 = (dims[1],hi[1]))
### copy the block of data described by the arrays "lo3" and "hi3" from
### the global array "g_b" in to the local array "b"
# Do local matrix multiplication and store the result in local
# buffer c. Start by evaluating the transpose of b.
btrns = b.transpose()
# Multiply a and b to get c.
c = np.dot(a,b)
# Copy c back to g_c.
### copy data from the local array "c" into the block of the global array
### "g_c" described by the integer arrays "lo" and "hi".
verify(g_a, g_b, g_c)
# Deallocate arrays.
### destroy the global arrays "g_a", "g_b", "g_c"
if __name__ == '__main__':
if not me: print "\nUsing %d processes\n" % nprocs
matrix_multiply()
if not me: print "\nTerminating..."
