2010 IEEE International Symposium on Biomedical Imaging: From Nano to Macro 2010
DOI: 10.1109/isbi.2010.5490312
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A method for quantitative evaluation of statistical shape models using morphometry

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Cited by 5 publications
(3 citation statements)
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“…Second, geometric depictions need to be efficient and compact, so that they can describe the shape of a structure with a minimal number of parameters (model compactness). Finally, such a model needs to be able to accurately describe members of the population outside of the training sample (model generalization) (Styner et al, 2003; Gollmer and Buzug, 2010). More specifically, and following Styner et al, we implemented the following “goodness” measures: rooted mean squared distance to in-training-set landmarks (accuracy) for different amounts of explained model variance, accumulated variance (compactness), approximation error (RMSE) to each training sample in a leave-one-out setting (generalization) and the average (RMSE) distance of uniformly distributed, randomly generated objects in the model shape space to their nearest member in the training set (specificity) (Styner et al, 2003).…”
Section: Methodsmentioning
confidence: 99%
“…Second, geometric depictions need to be efficient and compact, so that they can describe the shape of a structure with a minimal number of parameters (model compactness). Finally, such a model needs to be able to accurately describe members of the population outside of the training sample (model generalization) (Styner et al, 2003; Gollmer and Buzug, 2010). More specifically, and following Styner et al, we implemented the following “goodness” measures: rooted mean squared distance to in-training-set landmarks (accuracy) for different amounts of explained model variance, accumulated variance (compactness), approximation error (RMSE) to each training sample in a leave-one-out setting (generalization) and the average (RMSE) distance of uniformly distributed, randomly generated objects in the model shape space to their nearest member in the training set (specificity) (Styner et al, 2003).…”
Section: Methodsmentioning
confidence: 99%
“…To test if we had included enough mandibles to describe the entire orthognathic population, a leave-on-out-cross-validation experiment was performed with 3 mandibles. The results were plotted as a generalization graph to determine if the current study’s results could be generalized to the entire population [ 9 , 10 ].…”
Section: Methodsmentioning
confidence: 99%
“…D represents the metric used to compute the distance between the shapes: by varying D, the significance of the difference changes. According to the approach presented in [42] , the Symmetric Mean (SM) distance calculated between the nearest points is used in this paper as the D metric. Using the SM calculated between the nearest points, instead of exploiting the same pairwise correspondences already defined during the TS definition, ensures to exclude from the evaluation any aspect regarding the registration process, thus providing only an assessment of the model's ability to match a given shape.…”
Section: Statistical Shape Model Evaluationmentioning
confidence: 99%