ResultsMethod details
E. Dikici, T. O'Donnell, L. Grady, R. Setser, R.D. White
Abstract:We present a method for tracking a coronary artery centerline given a single user supplied distal endpoint. Briefly, we first isolate the aorta and compute its surface. Next, we apply a novel two-stage Hough-like election scheme to the image volume to detect points which exhibit axial symmetry (vessel centerpoints). From the axial symmetry image a graph is constructed. This graph is searched for the optimal path from the user supplied point to any point on the surface of the aorta. Our technique falls under Challenge 2 of the Coronary Artery Tracking Challenge.
Summary
|
|
| OV |
0.0% |
0.0% |
0.0% |
0.0 |
0.0 |
0.0 |
1 |
1 |
1.00 |
| OF |
0.0% |
0.0% |
0.0% |
0.0 |
0.0 |
0.0 |
1 |
1 |
1.00 |
| OT |
0.0% |
0.0% |
0.0% |
0.0 |
0.0 |
0.0 |
1 |
1 |
1.00 |
| AI |
0.00 mm |
0.00 mm |
0.00 mm |
0.0 |
0.0 |
0.0 |
1 |
1 |
1.00 |
| Total |
|
|
|
|
|
|
1 |
1 |
1.00 |
All results
|
|
| 0 |
0 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 0 |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 0 |
2 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 0 |
3 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 1 |
0 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 1 |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 1 |
2 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 1 |
3 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 2 |
0 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 2 |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 2 |
2 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 2 |
3 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 3 |
0 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 3 |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 3 |
2 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 3 |
3 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 4 |
0 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 4 |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 4 |
2 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 4 |
3 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 5 |
0 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 5 |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 5 |
2 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 5 |
3 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 6 |
0 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 6 |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 6 |
2 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 6 |
3 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 7 |
0 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 7 |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 7 |
2 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
| 7 |
3 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
F |
F |
1 |
1.0 |
