class ROOT::Math::VirtualIntegratorOneDim: public ROOT::Math::VirtualIntegrator


VirtualIntegrator abstract class.
Interface defining the common methods for the
numerical integrator classes of one and multi dimensions
The derived class VirtualIntegratorOneDim defines the methods
for one-dimensional integration.
The derived class VirtualIntegratorMultiDim defines the method for
multi-dimensional integration.
The concrete classes for one dimension (e.g. GSLIntegrator) or
multi-dimension (e.g. GSLMCIntegrator) can be created using the
plug-in manager

@ingroup  Integration


Function Members (Methods)

 
    This is an abstract class, constructors will not be documented.
    Look at the header to check for available constructors.

public:
virtual~VirtualIntegratorOneDim()
virtual doubleROOT::Math::VirtualIntegrator::Error() const
virtual doubleIntegral()
virtual doubleIntegral(const vector<double>& pts)
virtual doubleIntegral(double a, double b)
virtual doubleIntegralCauchy(double a, double b, double c)
virtual doubleIntegralLow(double b)
virtual doubleIntegralUp(double a)
ROOT::Math::VirtualIntegratorOneDim&operator=(const ROOT::Math::VirtualIntegratorOneDim&)
virtual doubleROOT::Math::VirtualIntegrator::Result() const
virtual voidROOT::Math::VirtualIntegrator::SetAbsTolerance(double)
virtual voidSetFunction(const ROOT::Math::IGenFunction&, bool copy = false)
virtual voidROOT::Math::VirtualIntegrator::SetRelTolerance(double)
virtual intROOT::Math::VirtualIntegrator::Status() const

Class Charts

Inheritance Inherited Members Includes Libraries
Class Charts

Function documentation

virtual ~VirtualIntegratorOneDim()
 destructor: no operation
{}
double Integral(double a, double b)
 evaluate integral
void SetFunction(const ROOT::Math::IGenFunction& , bool copy = false)
 set integration function (flag control if function must be copied inside)
double Integral(const vector<double>& pts)
 evaluate un-defined  integral (between -inf, + inf)
double IntegralUp(double a)
 evaluate integral over the (a, +inf)
double IntegralLow(double b)
 evaluate integral over the (-inf, b)
double Integral(const vector<double>& pts)
 evaluate integral with singular points
double IntegralCauchy(double a, double b, double c)
 evaluate Cauchy integral

Author: Magdalena Slawinska 10/2007
Last update: root/mathcore:$Id$
Copyright (c) 2007 LCG ROOT Math Team, CERN/PH-SFT *

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