StatisticalMeshModel

scalismo.statisticalmodel.StatisticalMeshModel$
See theStatisticalMeshModel companion class

Attributes

Companion
class
Graph
Supertypes
trait Product
trait Mirror
class Object
trait Matchable
class Any
Self type

Members list

Type members

Inherited types

type MirroredElemLabels <: Tuple

The names of the product elements

The names of the product elements

Attributes

Inherited from:
Mirror
type MirroredLabel <: String

The name of the type

The name of the type

Attributes

Inherited from:
Mirror

Value members

Concrete methods

creates a StatisticalMeshModel by discretizing the given Gaussian Process on the points of the reference mesh.

creates a StatisticalMeshModel by discretizing the given Gaussian Process on the points of the reference mesh.

Attributes

Adds a bias model to the given statistical shape model

Adds a bias model to the given statistical shape model

Attributes

Returns a PCA model with given reference mesh and a set of items in correspondence. All points of the reference mesh are considered for computing the PCA

Returns a PCA model with given reference mesh and a set of items in correspondence. All points of the reference mesh are considered for computing the PCA

Per default, the resulting mesh model will have rank (i.e. number of principal components) corresponding to the number of linearly independent fields. By providing an explicit stopping criterion, one can, however, compute only the leading principal components. See PivotedCholesky.StoppingCriterion for more details.

Attributes

def createUsingPCA(referenceMesh: TriangleMesh[_3D], fields: Seq[Field[_3D, EuclideanVector[_3D]]], stoppingCriterion: StoppingCriterion): StatisticalMeshModel

Creates a new Statistical mesh model, with its mean and covariance matrix estimated from the given fields.

Creates a new Statistical mesh model, with its mean and covariance matrix estimated from the given fields.

Per default, the resulting mesh model will have rank (i.e. number of principal components) corresponding to the number of linearly independent fields. By providing an explicit stopping criterion, one can, however, compute only the leading principal components. See PivotedCholesky.StoppingCriterion for more details.

Attributes