Uses of Package
org.drip.learning.kernel

Packages that use org.drip.learning.kernel
Package Description
org.drip.learning.kernel
Statistical Learning Banach Mercer Kernels
org.drip.learning.svm
Kernel SVM Decision Function Operator
  • Classes in org.drip.learning.kernel used by org.drip.learning.kernel
    Class Description
    DiagonalScalingOperator
    DiagonalScalingOperator implements the Scaling Operator that is used to determine the Bounds of the Rx L2 To Rx L2 Kernel Linear Integral Operator defined by: T_k [f(.)] := Integral Over Input Space {k (., y) * f(y) * d[Prob(y)]}

    The References are:

    Ash, R.
    EigenFunctionRdToR1
    EigenFunctionRdToR1 holds the Eigen-vector Function and its corresponding Space of the Rd To R1 Kernel Linear Integral Operator defined by: T_k [f(.)] := Integral Over Input Space {k (., y) * f(y) * d[Prob(y)]}

    The References are:

    Ash, R.
    IntegralOperatorEigenComponent
    IntegralOperatorEigenComponent holds the Eigen-Function Space and the Eigenvalue Functions/Spaces of the Rx L2 To Rx L2 Kernel Linear Integral Operator defined by: T_k [f(.)] := Integral Over Input Space {k (., y) * f(y) * d[Prob(y)]}

    The References are:

    Ash, R.
    IntegralOperatorEigenContainer
    IntegralOperatorEigenContainer holds the Group of Eigen-Components that result from the Eigenization of the Rx L2 To Rx L2 Kernel Linear Integral Operator defined by: T_k [f(.)] := Integral Over Input Space {k (., y) * f(y) * d[Prob(y)]}

    The References are:

    Ash, R.
    SymmetricRdToNormedR1Kernel
    SymmetricRdToNormedR1Kernel exposes the Functionality behind the Kernel that is Normed Rd X Normed Rd To Supremum R1, that is, a Kernel that symmetric in the Input Metric Vector Space in terms of both the Metric and the Dimensionality.
  • Classes in org.drip.learning.kernel used by org.drip.learning.svm
    Class Description
    DiagonalScalingOperator
    DiagonalScalingOperator implements the Scaling Operator that is used to determine the Bounds of the Rx L2 To Rx L2 Kernel Linear Integral Operator defined by: T_k [f(.)] := Integral Over Input Space {k (., y) * f(y) * d[Prob(y)]}

    The References are:

    Ash, R.
    SymmetricRdToNormedRdKernel
    SymmetricRdToNormedRdKernel exposes the Functionality behind the Kernel that is Normed Rd X Normed Rd To Normed Rd, that is, a Kernel that symmetric in the Input Metric Vector Space in terms of both the Metric and the Dimensionality.