Uses of Class
de.labathome.trustconstr.VectorFunction.VectorFunctionFactory

Packages that use VectorFunction.VectorFunctionFactory

Package	Description
de.labathome.trustconstr

Uses of VectorFunction.VectorFunctionFactory in de.labathome.trustconstr

Fields in de.labathome.trustconstr declared as VectorFunction.VectorFunctionFactory

Modifier and Type	Field	Description
static final VectorFunction.VectorFunctionFactory	VectorFunction.FACTORY	Default VectorFunction.VectorFunctionFactory.

Methods in de.labathome.trustconstr that return VectorFunction.VectorFunctionFactory

Modifier and Type	Method	Description
VectorFunction.VectorFunctionFactory	VectorFunction.VectorFunctionFactory.finiteDiffBounds(FiniteDifferenceBounds finiteDiffBounds)	Bounds within which FD perturbations must stay.
VectorFunction.VectorFunctionFactory	VectorFunction.VectorFunctionFactory.finiteDiffJacSparsity(Matrix finiteDiffJacSparsity)	Specify a Jacobian sparsity pattern: a matrix with non-zero elements exactly where non-zero Jacobian entries are expected.
VectorFunction.VectorFunctionFactory	VectorFunction.VectorFunctionFactory.finiteDiffRelStep(Matrix finiteDiffRelStep)	Per-component relative step size for the FD Jacobian/Hessian.
VectorFunction.VectorFunctionFactory	VectorFunction.VectorFunctionFactory.fun(Function<Matrix,Matrix> fun)	Set the vector-valued function to evaluate.
VectorFunction.VectorFunctionFactory	VectorFunction.VectorFunctionFactory.hess(FiniteDifferenceMethod hess)	Compute the Hessian by finite differences instead of analytically.
VectorFunction.VectorFunctionFactory	VectorFunction.VectorFunctionFactory.hess(HessianUpdateStrategy hess)	Approximate the Hessian via a quasi-Newton update strategy (e.g.
VectorFunction.VectorFunctionFactory	VectorFunction.VectorFunctionFactory.hess(BiFunction<Matrix,Matrix,Matrix> hess)	Provide an analytic constraint Hessian-of-Lagrangian (x, v) -> Sum v[i] H_{c_i}(x).
VectorFunction.VectorFunctionFactory	VectorFunction.VectorFunctionFactory.jac(FiniteDifferenceMethod jac)	Compute the Jacobian by finite differences instead of analytically.
VectorFunction.VectorFunctionFactory	VectorFunction.VectorFunctionFactory.jac(Function<Matrix,Matrix> jac)	Provide an analytic Jacobian.
VectorFunction.VectorFunctionFactory	VectorFunction.VectorFunctionFactory.sparseJacobian()	Force the Jacobian return type to a sparse representation.
VectorFunction.VectorFunctionFactory	VectorFunction.VectorFunctionFactory.x0(Matrix x0)	Provide the initial point.