Dynamic tomosynthesis system and ventilation and perfusion imaging systems and methods employing same
US-2024423577-A1 · Dec 26, 2024 · US
US9730657B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-9730657-B2 |
| Application number | US-201414573967-A |
| Country | US |
| Kind code | B2 |
| Filing date | Dec 17, 2014 |
| Priority date | Dec 17, 2013 |
| Publication date | Aug 15, 2017 |
| Grant date | Aug 15, 2017 |
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Imaging methods and imaging systems are provided. Methods and systems of the subject invention can include linearly translating a source and a detector. The source and the detector can be moved in opposite or approximately opposite directions. Acquired data can be used to reconstruct a tomographic image by using, for example, a compressive sensing technique.
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What is claimed is: 1. An imaging method, comprising: positioning an X-ray source on a first side of a subject to be imaged such that the X-ray source faces the subject; positioning a detector on a second side of the subject such that the detector faces the subject; linearly translating the X-ray source and the detector by simultaneously moving the X-ray source and the detector in opposite or approximately opposite directions while the X-ray source supplies X-rays and the detector acquires tomographic data of the subject; and reconstructing a Computed Tomography (CT) image based on the tomographic data wherein linearly translating the X-ray source and the detector is performed twice, and wherein a first path traveled by the X-ray source during the first linear translation step is orthogonal to a second path traveled b the X-ray source during the second linear translation step. 2. The imaging method according to claim 1 , wherein the subject is a human patient. 3. The imaging method according to claim 1 , wherein an entire length of the first path traveled by the X-ray source during the first linear translation step is equal to an entire length of the second path traveled by the X-ray source during the second linear translation step and an entire length of a third path traveled by the X-ray source during a third linear translation step. 4. The imaging method according to claim 1 , wherein reconstructing a CT image based on the tomographic data comprises: modeling the acquired data as a linear matrix equation (b) based on a pixel basis; modeling the CT image to be reconstructed as a linear matrix equation (X) based on a pixel basis; and performing the following algorithm: step 1—input data: b and let X=0; step 2—calculate the current image; step 3—minimize the total variation (TV) of the current image X; and step 4—go to step 2 until a stopping criterion is met. 5. An imaging method, comprising: positioning an X-ray source on a first side of a subject to be imaged such that the X-ray source faces the subject; positioning a detector on a second side of the subject such that the detector faces the subject; linearly translating the X-ray source and the detector by simultaneously moving the X-ray source and the detector in opposite or approximately opposite directions while the X-ray source supplies X-rays and the detector acquires tomographic data of the subject; and reconstructing a Computed Tomography (CT) image based on the tomographic data, wherein reconstructing a CT image based on the tomographic data comprises: modeling the acquired data as a linear matrix equation (b) based on a pixel basis; modeling the CT image to be reconstructed as a linear matrix equation (X) based on a pixel basis; and performing the following algorithm: step 1—input data: b and let X=0 step 2—calculate the current image; step 3—minimize the total variation (TV) of the current image X; and step 4—no to step 2 until a stopping criterion is met, wherein step 2—calculate the current image comprises calculating the image using the following equation: X n ( k + 1 ) = X n ( k ) + ∑ m ∈ B [ k mod T ] a mn a + n b m - A m X ( k ) a m + where α m+ ≡Σ n=1 N α mn ≠α +n =≡Σ m=1 M α mn ≠0, and k is the iteration number where A=(α mn ) is a system measurement matrix with m=1, . . . , M and n=1, . . . , N, where an index set is partitioned into T nonempty disjoint subsets B t ={i t 1 , . . . , i t M(t) }, and where B = { 1 , … , M } = ⋃ 0 ⩽ t ⩽ T - 1 B t . 6. The imaging method according to claim 5 , wherein step 3—minimizing the TV of the current image X comprises minimizing the TV of the current image X using the following formula: X n (l+1) =X n (l) −λωυ, where λ is a control parameter, υ=(∂∥∇X∥ 1 /∂X i,j )| Xi,j=Xi,j[k,l] is the gradient direction with respect to X i,j =X i,j [k,l], ω=max(X n (l) )/max(|υ|) is a scaling constant, and k and l are the outer and inner loop indices. 7. The imaging method according to claim 6 , wher
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