示例#1
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def test_simple():
    """Simple test for backproject"""
    count = mp.Value("i")
    max_count = mp.Value("i")
    sino = np.random.random((10, 30))
    radontea.backproject(sinogram=sino,
                         angles=np.arange(len(sino)),
                         count=count,
                         max_count=max_count)
    assert count.value == 11
    assert count.value == max_count.value
示例#2
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def test_2d_backproject():
    sino, angles = create_test_sino(A=100, N=100)
    r = radontea.backproject(sino, angles, padding=True)

    # np.savetxt('outfile.txt', np.array(r).flatten().view(float), fmt="%.8f")
    reffile = pathlib.Path(__file__).parent / "data" / "2d_backproject.txt"
    ref = np.loadtxt(str(reffile))
    assert np.allclose(np.array(r).flatten().view(float), ref)
示例#3
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def test_2d_backproject():
    sino, angles = create_test_sino(A=100, N=100)
    r = radontea.backproject(sino, angles, padding=True)

    # np.savetxt('outfile.txt', np.array(r).flatten().view(float), fmt="%.8f")
    reffile = pathlib.Path(__file__).parent / "data" / "2d_backproject.txt"
    ref = np.loadtxt(str(reffile))
    assert np.allclose(np.array(r).flatten().view(float), ref)
示例#4
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def test_2d_backproject():
    myname = sys._getframe().f_code.co_name
    print("running ", myname)

    sino, angles = create_test_sino(A=100, N=100)
    r = radontea.backproject(sino, angles, padding=True)
    r2 = radontea._Back.backproject(sino, angles, padding=True)

    # np.savetxt('outfile.txt', np.array(r).flatten().view(float), fmt="%.8f")
    assert np.allclose(r, r2)
    assert np.allclose(np.array(r).flatten().view(float), results[myname])
from matplotlib import pylab as plt
import numpy as np

import radontea
from radontea.logo import get_original

N = 55  # image size
A = 13  # number of sinogram angles
ITA = 10  # number of iterations a
ITB = 100  # number of iterations b

angles = np.linspace(0, np.pi, A)

im = get_original(N)
sino = radontea.radon_parallel(im, angles)
fbp = radontea.backproject(sino, angles)
fintp = radontea.fourier_map(sino, angles).real
sarta = radontea.sart(sino, angles, iterations=ITA)
sartb = radontea.sart(sino, angles, iterations=ITB)

im2 = (im >= (im.max() / 5)) * 255
sino2 = radontea.radon_parallel(im2, angles)
fbp2 = radontea.backproject(sino2, angles)
fintp2 = radontea.fourier_map(sino2, angles).real
sarta2 = radontea.sart(sino2, angles, iterations=ITA)
sartb2 = radontea.sart(sino2, angles, iterations=ITB)

plt.figure(figsize=(8, 22))
pltkw = {"vmin": -20,
         "vmax": 280}
from matplotlib import pylab as plt
import numpy as np

import radontea
from radontea.logo import get_original

N = 55  # image size
A = 13  # number of sinogram angles
ITA = 10  # number of iterations a
ITB = 100  # number of iterations b

angles = np.linspace(0, np.pi, A)

im = get_original(N)
sino = radontea.radon_parallel(im, angles)
fbp = radontea.backproject(sino, angles)
fintp = radontea.fourier_map(sino, angles).real
sarta = radontea.sart(sino, angles, iterations=ITA)
sartb = radontea.sart(sino, angles, iterations=ITB)

im2 = (im >= (im.max() / 5)) * 255
sino2 = radontea.radon_parallel(im2, angles)
fbp2 = radontea.backproject(sino2, angles)
fintp2 = radontea.fourier_map(sino2, angles).real
sarta2 = radontea.sart(sino2, angles, iterations=ITA)
sartb2 = radontea.sart(sino2, angles, iterations=ITB)

plt.figure(figsize=(8, 22))
pltkw = {"vmin": -20, "vmax": 280}

plt.subplot(6, 2, 1, title="original image")
示例#7
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    import jobmanager as jm
    jm.decorators.decorate_module_ProgressBar(rt, 
                        decorator=jm.decorators.ProgressBarOverrideCount,
                        interval=.1)
except:
    pass


if __name__ == "__main__":
    A = 70    # number of angles
    N = 128   # detector size x
    M = 24    # detector size y (number of slices)
    
    # generate random data
    sino0 = np.random.random((A,N))     # for 2d example
    sino = np.random.random((A,M,N))    # for 3d example
    sino[:,0,:] = sino0
    angles = np.linspace(0,np.pi,A)     # for both
    
    a = time.time()
    data0 = rt.backproject(sino0, angles)
    print("time on 1 core: {} s".format((time.time() - a)*M))
    
    a = time.time()
    data = rt._Back_3D.backproject(sino, angles)
    print("time on {} cores: {} s".format(cpu_count(), time.time() - a))
    
    
    assert np.sum(data0==data[:,0,:]) == N**2, "2D and 3D results don't match"
    
示例#8
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        t_ImageInterp[t_Sudut] = t_XValueInterp

    ## Interpolasi Sudut
    t_YIndex = np.arange(t_ImageInterp.shape[0])
    t_YIndexInterp = np.linspace(0, t_ImagePartial.shape[0] - 1, A)
    for t_SensorPos in range(t_ImageInterp.shape[1]):
        t_YValueInterp = np.interp(t_YIndexInterp, t_YIndex,
                                   t_ImageInterp[:, t_SensorPos])
        # print(t_YValueInterp, ' len=', len(t_YValueInterp))
        t_ImageInterp[:, t_SensorPos] = t_YValueInterp

    print(t_ImagePartial.shape)
    t_SinoPartial = radontea.radon_parallel(t_ImagePartial, t_Angles)
    t_Sino = radontea.radon_parallel(t_ImageInterp, t_Angles)
    print('Sinogram shape = ', t_Sino.shape)
    t_FilterBackProjection = radontea.backproject(t_Sino, t_Angles)
    t_SART = radontea.sart(t_Sino, t_Angles, iterations=15)

    # t_Reconstruction = iradon(t_Sino, filter="ramp" ,interpolation="linear", circle=True)#, theta=t_Angles)
    # t_Reconstruction = iradon_sart(t_Sino, theta=t_Angles, relaxation=0.01)

    fig, axes = plt.subplots(2, 2)
    ax = axes.ravel()

    ax[0].set_title("Original")
    # ax[0].imshow(image, cmap=plt.cm.Greys_r)
    # ax[0].imshow(t_ImageNoised[::7], cmap="jet")
    ax[0].imshow(t_SinoPartial[::10], cmap="jet")
    ax[1].imshow(t_Sino, cmap="jet")
    ax[2].imshow(t_FilterBackProjection, cmap="jet")
    ax[3].imshow(t_SART, cmap="jet")
示例#9
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def backpropagate_sinogram(
    sinogram,
    angles,
    approx,
    res,
    nm,
    ld=0,
):
    """Backpropagate a 2D or 3D sinogram

    Parameters
    ----------
    sinogram: complex ndarray
        The scattered field data
    angles: 1d ndarray
        The angles at which the sinogram data were recorded
    approx: str
        Approximation to use, one of ["radon", "born", "rytov"]
    res: float
        Size of vacuum wavelength in pixels
    nm: float
        Refractive index of surrounding medium
    ld: float
        Reconstruction distance. Values !=0 only make sense for the
        Born approximation (which itself is not very usable).
        See the ODTbrain documentation for more information.

    Returns
    -------
    ri: ndarray
        The 2D or 3D reconstructed refractive index
    """
    sshape = len(sinogram.shape)
    assert sshape in [2, 3], "sinogram must have dimension 2 or 3"

    uSin = sinogram
    assert approx in ["radon", "born", "rytov"]

    if approx == "rytov":
        uSin = odt.sinogram_as_rytov(uSin)
    elif approx == "radon":
        uSin = odt.sinogram_as_radon(uSin)

    if approx in ["born", "rytov"]:
        # Perform reconstruction with ODT
        if sshape == 2:
            f = odt.backpropagate_2d(uSin,
                                     angles=angles,
                                     res=res,
                                     nm=nm,
                                     lD=ld)
        else:
            f = odt.backpropagate_3d(uSin,
                                     angles=angles,
                                     res=res,
                                     nm=nm,
                                     lD=ld)

        ri = odt.odt_to_ri(f, res, nm)
    else:
        # Perform reconstruction with OPT
        # works in 2d and 3d
        f = rt.backproject(uSin, angles=angles)
        ri = odt.opt_to_ri(f, res, nm)

    return ri