Brendan Smithyman | January 2015
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import numpy as np
import networkx
from zephyr.Problem import SeisFDFDProblem
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import matplotlib.pyplot as plt
import matplotlib.cm as cm
import matplotlib
%matplotlib inline
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cellSize = 1 # m
freqs = [2e2] # Hz
density = 2700 # units of density
Q = np.inf # can be inf
nx = 164 # count
nz = 264 # count
freeSurf = [False, False, False, False] # t r b l
dims = (nx,nz) # tuple
nPML = 32
rho = np.fliplr(np.ones(dims) * density)
nfreq = len(freqs) # number of frequencies
nky = 4 # number of y-directional plane-wave components
nsp = nfreq * nky # total number of 2D subproblems
velocity = 2500 # m/s
vanom = 500 # m/s
cPert = np.zeros(dims)
cPert[(nx/2)-20:(nx/2)+20,(nz/2)-20:(nz/2)+20] = vanom
c = np.fliplr(np.ones(dims) * velocity)
cFlat = c
c += np.fliplr(cPert)
cTrue = c
srcs = np.array([np.ones(101)*32, np.zeros(101), np.linspace(32, 232, 101)]).T
recs = np.array([np.ones(101)*132, np.zeros(101), np.linspace(32, 232, 101)]).T
nsrc = len(srcs)
nrec = len(recs)
recmode = 'fixed'
geom = {
'src': srcs,
'rec': recs,
'mode': 'fixed',
}
cache = False
cacheDir = '.'
# Base configuration for all subproblems
systemConfig = {
'dx': cellSize, # m
'dz': cellSize, # m
'c': c.T, # m/s
'rho': rho.T, # density
'Q': Q, # can be inf
'nx': nx, # count
'nz': nz, # count
'freeSurf': freeSurf, # t r b l
'nPML': nPML,
'geom': geom,
'cache': cache,
'cacheDir': cacheDir,
'freqs': freqs,
'nky': nky,
}
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sp = SeisFDFDProblem(systemConfig)
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jobs = sp.forwardAccumulate()
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np.array([[job.ready() + (1. * (not job.successful()) if job.ready() else 0) for job in jobs['startJobs'][worker]] for worker in jobs['startJobs'].keys()])
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np.array([[job.ready() + (1. * (not job.successful()) if job.ready() else 0) for job in jobs['endJobs'][worker]] for worker in jobs['endJobs'].keys()])
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keys = jobs['systemJobs'].keys()
keys.sort()
[[system, jobs['systemJobs'][system][0].ready()] for system in keys]
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In [9]:
jobs['startJobs'][0][0].r
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jobs['systemJobs'][(0, 0)][0].r
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