QuantLib_EulerDiscretization (3) - Linux Manuals
QuantLib_EulerDiscretization: Euler discretization for stochastic processes.
NAME
QuantLib::EulerDiscretization - Euler discretization for stochastic processes.
SYNOPSIS
#include <ql/processes/eulerdiscretization.hpp>
Inherits QuantLib::StochasticProcess::discretization, and QuantLib::StochasticProcess1D::discretization.
Public Member Functions
Disposable< Array > drift (const StochasticProcess &, Time t0, const Array &x0, Time dt) const
Real drift (const StochasticProcess1D &, Time t0, Real x0, Time dt) const
Disposable< Matrix > diffusion (const StochasticProcess &, Time t0, const Array &x0, Time dt) const
Real diffusion (const StochasticProcess1D &, Time t0, Real x0, Time dt) const
Disposable< Matrix > covariance (const StochasticProcess &, Time t0, const Array &x0, Time dt) const
Real variance (const StochasticProcess1D &, Time t0, Real x0, Time dt) const
Detailed Description
Euler discretization for stochastic processes.
Member Function Documentation
Disposable<Array> drift (const StochasticProcess &, Time t0, const Array & x0, Time dt) const [virtual]
Returns an approximation of the drift defined as $ mu(t_0, mathbf{x}_0) Delta t $.
Real drift (const StochasticProcess1D &, Time t0, Real x0, Time dt) const [virtual]
Returns an approximation of the drift defined as $ mu(t_0, x_0) Delta t $.
Disposable<Matrix> diffusion (const StochasticProcess &, Time t0, const Array & x0, Time dt) const [virtual]
Returns an approximation of the diffusion defined as $ igma(t_0, mathbf{x}_0) qrt{Delta t} $.
Real diffusion (const StochasticProcess1D &, Time t0, Real x0, Time dt) const [virtual]
Returns an approximation of the diffusion defined as $ igma(t_0, x_0) qrt{Delta t} $.
Disposable<Matrix> covariance (const StochasticProcess &, Time t0, const Array & x0, Time dt) const [virtual]
Returns an approximation of the covariance defined as $ igma(t_0, mathbf{x}_0)^2 Delta t $.
Real variance (const StochasticProcess1D &, Time t0, Real x0, Time dt) const [virtual]
Returns an approximation of the variance defined as $ igma(t_0, x_0)^2 Delta t $.
Implements discretization.
Author
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