phase retrieval I Flashcards

1
Q

at least two unknowns, sometimes third unknown

A

attenuation and phase
* Scattering

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2
Q

Two propagation distances – a direct solution

A

Transport of Intensity Equation (TIE):

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3
Q

Phase retrieval in the near field

A

Using two images at different distances, the phase and intensity can be solved

Can be difficult to align images exactly
* For cone beam, magnification has to be taken into account

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4
Q

Propagation based phase retrieval @synchrotron

A

+ no optical elements
+ nearly no constraints on spectral width
- highly coherent beam (small source size)
- high resolution detector

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5
Q

Phase-Contrast Methods

A

CDI
Ptychography
crystal interferometer
analyzer based imaging
grating based imaging
propagation based imaging

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6
Q

In X-ray imaging the phase gives information about

A

weakly absorbing objects

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7
Q

In astronomical imaging, the phase gives the

A

aberration induced by the atmosphere

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8
Q

In X-ray crystallography the phase gives information about the

A

position of (Thomson-) scattering objects (electron densities) in space

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9
Q

Classical X-ray microscopy setup diasdv

A
  • resolution limited by lens size D
    and sample-to-lens distance z0
  • no large lenses for X-rays available
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10
Q

Lenseless Imaging

A

+ resolution increases linearly with detector size D
- requires iFT (Phase Problem)
- decreasing intensity for larger angles

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11
Q

Coherent Diffractive Imaging (CDI) known as

A

Also known as lensless imaging

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12
Q

Error reduction iterative algorithm known as

A

Gerchberg-Saxton
alternates between updating the phase in the spatial domain and the Fourier domain until convergence.

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13
Q

principles of ptychography and CDI:

A

Principles:

Ptychography: In ptychography, the sample is illuminated with a partially coherent light source. The illumination spot is scanned across the sample, and overlapping diffraction patterns are recorded. Phase retrieval algorithms are used to reconstruct the phase and amplitude of the sample from the intensity measurements.
CDI: Coherent Diffractive Imaging involves analyzing the diffraction patterns produced when coherent waves interact with an object. The intensity distribution of these diffraction patterns is used to recover the phase information through iterative algorithms.

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14
Q

analyzer based imaging

A

These analyzers consist of single crystals that can diffract X-rays at specific angles, allowing only X-rays with a narrow energy range to pass through.

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15
Q

analyzer based imaging
for every pixel
1) shift in position →
2) change in height →
3) change in area →
4) change in width →
of rocking curve is analyzed

A

for every pixel
1) shift in position → differential phase
2) change in height → attenuation
3) change in area → attenuation
4) change in width → scattering
of rocking curve is analyzed

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16
Q

crystal interferometer working principle

A

uses the properties of crystal materials to create interference patterns between two or more beams of light or other electromagnetic radiation. This interference allows for the measurement of various properties of the radiation, such as phase shifts, wavelength differences, and other characteristics.

17
Q

Crystal interferometer adv disadv

A

+ high phase sensitivity
+ good image quality
+ not too much restictions for beam quality

  • Si crystals act as monochromator
  • only for small samples
18
Q

near / far field methods

A

near: Propagation based imaging
far: CDI-ptychography

19
Q

allready used pre- / clinical method

A

propagation based imaging

20
Q

Sort the steps of the iterations in error reduction algo

A

Fourier transform image in source plane (START: guess initial phase)

Apply Fourier constraint (set amplitude to measured)

Inverse Fourier transform image

Apply spacial constraint

Repeat until convergence

21
Q

How can we interpret changes in the intensity distribution of a rocking curve?

Broadening of the peak:

Shift of the peak position:

Change of peak height / total area under curve:

A

Broadening of the peak: Scattering

Shift of the peak position: Phase shift

Change of peak height / total area under curve: Attenuation

22
Q

why do we need a high intensity beam for a crystal interferometer?

A

The (Si) crystals act as monochromator.