Image RECONSTRUCTION & PROCESSING Flashcards

1
Q

During a CT scan, numerous measurements of the transmission of X-rays through a patient are acquired at many angles

This is the basis for _____

A

reconstruction of the CT image.

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2
Q

are taken from a large number of angles and backprojected (d) yielding a strongly blurred image

A

Transmission profiles

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3
Q

Mathematics shows that simple backprojection is not

sufficient for accurate image reconstruction in CT..

Instead a ___ must be used ⚫It is the standard for image reconstruction in CT.

A

filtered backprojection

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4
Q

Solves number of simultaneous equations

A

Algebraic reconstruction

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5
Q

(statistical) reconstructions are sometimes used

• These are routinely used in nuclear medicine. • They are becoming available for commercial CT scanners

A

Iterative

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6
Q

Potential benefits of iterative reconstructions ⚫ the removal of streak artefacts (particularly when fewer projectionangles are used) ⚫ better performance in ____

A

low-dose CT acquisitions

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7
Q

is the most frequently applied
technique for CT reconstruction

A

Filtered backprojection

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8
Q

3 domains in filterrd backprojection

A

Object, Radon & Fourier space

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9
Q

The three domains associated with the technique of filtered backprojection are

a) __ (linear attenuation values).

b) ____ (projection values recorded under many angles) this domain is also referred to as sinogram space where Cartesian coordinate are used).

c) _____
which can be derived from object space by a 2D Fourier transform.

A

Object space
Radon space
Fourier space

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10
Q

theorem states that the 1D Fourier transform of the projection profile yields an angulated line in (Cartesian) Fourier space at the angle of the projection

A

Fourier slice

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11
Q

A 2D Radon transform
converts the object
space into __
space.

A

Radon

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12
Q

The creation of 2D Radon
space is carried out during a CT
scan: projections are recorded
and they are stored as ___
in 2D Radon space

A

raw data

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13
Q

Multi-slice or multi-row scanners enabled *

A

Thinner slicesLonger scan volumesFaster scan volumes

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14
Q

A typical acquisition with a single detector row scanner covered __mm.

A

5

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15
Q

Techniques for reconstruction include*

A

Simple backprojection
*Algebraic reconstruction
*Iterative reconstruction
*Filtered back projection

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16
Q

The 2D image space is defined as ƒ(x,y), where __ are the cartesian coordinates in image space.

A

(x,y)

17
Q

One 1D projection of the 2D image space with equidistant
and parallel rays yields one line in Radon space
• expressed as the projection p(t,θ),
where _ is the distance from
the projected x-ray to the
iso-center and
θ is the ____

A

t
projection angle

18
Q

2D Fourier space is sometimes
also referred to as ___

A

k-space

19
Q

A reconstruction can thus, at least theoretically, be achieved by first a construction of the ___
F(u,v) by many1D Fourier transforms of the projection
profiles measured under many projection angles, and subsequently a 2D inverse Fourier transform of the 2D fourier space to the 2D image space.

A

2D Fourier space