Difference between revisions of "Projects:GeodesicShapeRegression"

From NAMIC Wiki
Jump to: navigation, search
(Created page with 'Back to Utah 2 Algorithms __NOTOC__ = Ongoing Work (Updated 10/2014) = == Geodesic Regression for Anatomical Shape Complexes == = Literature = [1] Fishba…')
 
Line 6: Line 6:
 
== Geodesic Regression for Anatomical Shape Complexes ==
 
== Geodesic Regression for Anatomical Shape Complexes ==
  
 +
Shape regression is of crucial importance for statistical shape analysis. It is useful to find correlations between shape configuration and a continuous scalar parameter such as age, disease progression, drug delivery, or cognitive scores. When only few follow-up observations are available, regression is also a necessary tool to interpolate between data points and provide a scenario of continuous shape evolution over the parameter range. Longitudinal studies also require to compare such regressions across different subjects.
  
 
= Literature =
 
= Literature =

Revision as of 03:05, 14 October 2014

Home < Projects:GeodesicShapeRegression

Back to Utah 2 Algorithms


Ongoing Work (Updated 10/2014)

Geodesic Regression for Anatomical Shape Complexes

Shape regression is of crucial importance for statistical shape analysis. It is useful to find correlations between shape configuration and a continuous scalar parameter such as age, disease progression, drug delivery, or cognitive scores. When only few follow-up observations are available, regression is also a necessary tool to interpolate between data points and provide a scenario of continuous shape evolution over the parameter range. Longitudinal studies also require to compare such regressions across different subjects.

Literature

[1] Fishbaugh, J., Prastawa, M., Gerig, G., Durrleman, S. Geodesic regression of image and shape data for improved modeling of 4D trajectories. IEEE International Symposium on Biomedical Imaging (ISBI '14)

[2] Fishbaugh, J., Prastawa, M., Gerig, G., Durrleman, S. Geodesic image regression with a sparse parameterization of diffeomorphisms. Geometric Science of Information (GSI '13). LNCS vol 8085, pp. 95-102. (2013)

[3] Fishbaugh, J., Prastawa, M., Gerig, G., Durrleman, S. Geodesic shape regression in the framework of currents. Proc. of Information Processing in Medical Imaging (IPMI '13). Vol 23, pp. 718-729. (2013)



Key Investigators

  • Utah: James Fishbaugh, Marcel Prastawa, Guido Gerig
  • INRIA/ICM, Pitie Salpetriere Hospital: Stanley Durrleman

Back to Utah 2 Algorithm Core