Pipal::Input< Real > Struct Template Reference

Input structure holding all the data defining the optimization problem. More...

#include <Types.hxx>

Public Member Functions
	Input ()=default
	Default constructor.
	Input (Input const &)=delete
	Delete copy constructor and assignment operator.
Input &	operator= (Input const &)=delete
	Delete copy constructor and assignment operator.

Public Attributes
std::string	name
Indices	I1
Indices	I2
Indices	I3
Indices	I4
Indices	I5
Indices	I6
Indices	I7
Indices	I8
Indices	I9
Vector< Real >	x0
Vector< Real >	b2
Vector< Real >	l3
Vector< Real >	u4
Vector< Real >	l5
Vector< Real >	u5
Vector< Real >	b6
Vector< Real >	l7
Vector< Real >	u8
Vector< Real >	l9
Vector< Real >	u9
Integer	n0
Integer	n1
Integer	n2
Integer	n3
Integer	n4
Integer	n5
Integer	n6
Integer	n7
Integer	n8
Integer	n9
Integer	nV
Integer	nI
Integer	nE
Integer	nA
Integer	vi

Detailed Description

template<typename Real>
struct Pipal::Input< Real >

Template Parameters

Real	The real number type.

Constructor & Destructor Documentation

Input() [1/2]

template<typename Real>

Pipal::Input< Real >::Input ( )

default

Input() [2/2]

template<typename Real>

Pipal::Input< Real >::Input ( Input< Real > const & )

delete

Member Function Documentation

operator=()

template<typename Real>

Input & Pipal::Input< Real >::operator= ( Input< Real > const & )

delete

Member Data Documentation

b2

template<typename Real>

Vector<Real> Pipal::Input< Real >::b2

Right-hand side of fixed variables.

b6

template<typename Real>

Vector<Real> Pipal::Input< Real >::b6

Right-hand side of equality constraints.

I1

template<typename Real>

Indices Pipal::Input< Real >::I1

Indices of free variables.

I2

template<typename Real>

Indices Pipal::Input< Real >::I2

Indices of fixed variables.

I3

template<typename Real>

Indices Pipal::Input< Real >::I3

Indices of lower bounded variables.

I4

template<typename Real>

Indices Pipal::Input< Real >::I4

Indices of upper bounded variables.

I5

template<typename Real>

Indices Pipal::Input< Real >::I5

Indices of lower and upper bounded variables.

I6

template<typename Real>

Indices Pipal::Input< Real >::I6

Indices of equality constraints.

I7

template<typename Real>

Indices Pipal::Input< Real >::I7

Indices of lower bounded constraints.

I8

template<typename Real>

Indices Pipal::Input< Real >::I8

Indices of upper bounded constraints.

I9

template<typename Real>

Indices Pipal::Input< Real >::I9

Indices of lower and upper bounded constraints.

l3

template<typename Real>

Vector<Real> Pipal::Input< Real >::l3

Right-hand side of lower bounded variables.

l5

template<typename Real>

Vector<Real> Pipal::Input< Real >::l5

Right-hand side of lower half of lower and upper bounded variables.

l7

template<typename Real>

Vector<Real> Pipal::Input< Real >::l7

Right-hand side of lower bounded constraints.

l9

template<typename Real>

Vector<Real> Pipal::Input< Real >::l9

Right-hand side of lower half of lower and upper bounded constraints.

n0

template<typename Real>

Integer Pipal::Input< Real >::n0

Number of original formulation variables.

n1

template<typename Real>

Integer Pipal::Input< Real >::n1

Number of free variables.

n2

template<typename Real>

Integer Pipal::Input< Real >::n2

Number of fixed variables.

n3

template<typename Real>

Integer Pipal::Input< Real >::n3

Number of lower bounded variables.

n4

template<typename Real>

Integer Pipal::Input< Real >::n4

Number of upper bounded variables.

n5

template<typename Real>

Integer Pipal::Input< Real >::n5

Number of lower and upper bounded variables.

n6

template<typename Real>

Integer Pipal::Input< Real >::n6

Number of equality constraints.

n7

template<typename Real>

Integer Pipal::Input< Real >::n7

Number of lower bounded constraints.

n8

template<typename Real>

Integer Pipal::Input< Real >::n8

Number of upper bounded constraints.

n9

template<typename Real>

Integer Pipal::Input< Real >::n9

Number of lower and upper bounded constraints.

nA

template<typename Real>

Integer Pipal::Input< Real >::nA

Size of primal-dual matrix.

name

template<typename Real>

std::string Pipal::Input< Real >::name

Problem identity.

nE

template<typename Real>

Integer Pipal::Input< Real >::nE

Number of equality constraints.

nI

template<typename Real>

Integer Pipal::Input< Real >::nI

Number of inequality constraints.

nV

template<typename Real>

Integer Pipal::Input< Real >::nV

Number of variables.

u4

template<typename Real>

Vector<Real> Pipal::Input< Real >::u4

Right-hand side of upper bounded variables.

u5

template<typename Real>

Vector<Real> Pipal::Input< Real >::u5

Right-hand side of upper half of lower and upper bounded variables.

u8

template<typename Real>

Vector<Real> Pipal::Input< Real >::u8

Right-hand side of upper bounded constraints.

u9

template<typename Real>

Vector<Real> Pipal::Input< Real >::u9

Right-hand side of upper half of lower and upper bounded constraints.

vi

template<typename Real>

Integer Pipal::Input< Real >::vi

Counter for invalid bounds.

x0

template<typename Real>

Vector<Real> Pipal::Input< Real >::x0

Initial guess for the primal variables.

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The documentation for this struct was generated from the following file:

• include/Pipal/Types.hxx