Abstract
Purpose: Perfusion parameters such as cerebral blood flow (CBF) and Tmax have been proven to be useful in the diagnosis and prognosis for ischemic stroke. Arterial input function (AIF) is required as an input to estimate perfusion parameters. This makes the AIF selection paradigm of clinical importance. Methods: This study proposes a new technique to address the problem of AIF selection, based on a variational segmentation model that combines geometric constraint in a distance function. The modified model uses discrete total variation in the distance term and via minimizing energy locates the arterial regions. Matrix analysis is utilized to identify the AIF with maximum peak height within the segmented region. Results: Group mean differences indicate that overall the AIF selected by the purposed method has better arterial features of higher peak position (16.7 and 26.1 a.u.) and fast attenuation (1.08 s and 0.9 s) as compared to the other state-of-the-art methods. Utilizing the selected AIF, mean CBF, and Tmax values were estimated higher than the traditional methods. Ischemic regions were precisely located through the perfusion maps. Conclusions: This AIF segmentation framework worked on perfusion images at levels superior to the current clinical state of the art. Consequently, the perfusion parameters derived from AIF selected by the purposed method were more accurate and reliable. The proposed method could potentially be considered as part of the calculation for perfusion imaging in general.
Original language | English |
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Pages (from-to) | 2475-2485 |
Number of pages | 11 |
Journal | Medical Physics |
Volume | 49 |
Issue number | 4 |
Early online date | 31 Jan 2022 |
DOIs | |
Publication status | Published - 30 Apr 2022 |
Funding
We appreciate the consultation and support provided by the staff of Tri-Service General Hospital, Taipei, Taiwan during the data acquisition.
Keywords
- arterial input function measurements
- cerebral blood flow
- cerebral perfusion imaging
- dynamic susceptibility contrast
- variation model