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    queso-0.56.0
    
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Abstract base class for operator objects. Operators are assumed to be symmetric and positive-definite. More...
#include <OperatorBase.h>
Public Member Functions | |
| virtual double | get_eigenvalue (unsigned int i) const =0 | 
Return eigenvalue i.  More... | |
| virtual double | get_inverted_eigenvalue (unsigned int i) const =0 | 
Return the reciprocal of eigenvalue i.  More... | |
| virtual unsigned int | get_num_converged () const =0 | 
| Return the number of converged eigenpairs.  More... | |
| virtual SharedPtr < FunctionBase >::Type  | inverse_kl_transform (std::vector< double > &xi, double alpha) const =0 | 
Given coefficients xi, computes the Karhunen-Loeve transform.  More... | |
Constructor/Destructor methods  | |
| OperatorBase () | |
| Constructor.  More... | |
| virtual | ~OperatorBase () | 
| Destructor.  More... | |
Abstract base class for operator objects. Operators are assumed to be symmetric and positive-definite.
Definition at line 45 of file OperatorBase.h.
| QUESO::OperatorBase::OperatorBase | ( | ) | 
      
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  pure virtual | 
Return eigenvalue i. 
You can store them however you want, but having some kind of order to them is useful for InfiniteDimensionalMeasure 
Referenced by QUESO::InfiniteDimensionalGaussian::get_kl_coefficient().
      
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Return the reciprocal of eigenvalue i. 
      
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Return the number of converged eigenpairs.
Referenced by QUESO::InfiniteDimensionalGaussian::draw(), and QUESO::InfiniteDimensionalGaussian::InfiniteDimensionalGaussian().
      
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Given coefficients xi, computes the Karhunen-Loeve transform. 
This transform goes from coefficient space to physical space using this as the precision operator:   / pow(, alpha / 2.0) (x) where the lambda are eigenvalues of the precision operator, this, and the (x) are eigenfunctions of the precision operator, this 
Referenced by QUESO::InfiniteDimensionalGaussian::draw().