fib::algorithms::nLinearEquation Namespace Reference

Classes
class	cLinearEquation

Functions
template<class tFactors >
vector< cLinearEquation < tFactors > > &	crateDiagonalForm (vector< cLinearEquation< tFactors > > &vecOfEquations)
template<class tFactors >
void	printEquations (vector< cLinearEquation< tFactors > > vecOfInequations, ostream &outputStream)

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Function Documentation

template<class tFactors >

vector< cLinearEquation<tFactors> >& fib::algorithms::nLinearEquation::crateDiagonalForm

(

vector< cLinearEquation< tFactors > > &

vecOfEquations

)

This functions converts the given vector of equation into a diagonal form. In this form ther exsists only one factor in the liniar formular (

See also:

cLinearEquation::vecFactors) in every equation. For the first n equation this factor is the n'th factor. For the remaining equation, this factor is the last factor. (n is the number of factors

cLinearEquation::vecFactors.size()) The convertion is done by multiplying equation with a number (

cLinearEquation::mult()) or adding two equation of the vector of equations (

cLinearEquation::operator+()).

Parameters:

vecOfEquations

a reference to the vector of equation, which to convert into the diagonal form (this is changed)

Returns:

a pointer to the converted vector of equations

template<class tFactors >

void fib::algorithms::nLinearEquation::printEquations	(	vector< cLinearEquation< tFactors > >	vecOfInequations,
		ostream &	outputStream
	)

This function prints the given inequiations. It simply calls

See also:

cPolyConstrainFix::print() for all given inequiations.

Parameters:

vecOfInequations	a vector with the inequiations to output
outputStream	a stream, wher to print the inequiations to