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Sim.DiffProc (version 2.7)

Simulation of Diffusion Processes

Description

The package "Sim.DiffProc" is an object created in R environment for simulation and modeling of stochastic differential equations (SDE's) the type Ito and Stratonovich. This package contains many objects, the numerical methods to find the solutions to SDE's (1, 2 and 3-dim), with a possibility for simulates a flows trajectories,with good accuracy. Many theoretical problems on the SDE's have become the object of practical research, as statistical analysis and simulation of solution of SDE's, enabled many searchers in different domains to use these equations to modeling and to analyse practical problems, in financial and actuarial modeling and other areas of application, for example modelling and simulate of dispersion in shallow water using the attractive center (Boukhetala K, 1996). We hope that the package presented here and the updated survey on the subject might be of help for practitioners, postgraduate and PhD students, and researchers in the field who might want to implement new methods.

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Version

Install

install.packages('Sim.DiffProc')

Monthly Downloads

596

Version

2.7

License

GPL (>= 3) | file LICENCE

Maintainer

Arsalane Guidoum

Last Published

July 13th, 2014

Functions in Sim.DiffProc (2.7)

bridgesde1d

Simulation of 1-Dim Diffusion Bridge
rsde1d

Random Number Generators for 1-Dim SDE
fptsde2d

First Passage Time in 2-Dim SDE
fptsde3d

First Passage Time in 3-Dim SDE
fptsde1d

First Passage Time in 1-Dim SDE
bridgesde3d

Simulation of 3-Dim Diffusion Bridge
Irates

Monthly Interest Rates
bridgesde2d

Simulation of 2-Dim Diffusion Bridge
snssde1d

Simulation of 1-Dim Stochastic Differential Equation
fitsde

Maximum Pseudo-Likelihood Estimation of 1-Dim SDE
Sim.DiffProc-package

Simulation of Diffusion Processes
snssde2d

Simulation of 2-Dim Stochastic Differential Equation
plot2d

Plotting for Class SDE
rsde3d

Random Number Generators for 3-Dim SDE
BM

Brownian motion, Brownian bridge, geometric Brownian motion, and arithmetic Brownian motion simulators
snssde3d

Simulation of 3-Dim Stochastic Differential Equation
bconfint

Kurtosis, Skewness, Moment and Confidence Bands
HWV

Hull-White/Vasicek, Ornstein-Uhlenbeck process
st.int

Stochastic Integrals
rsde2d

Random Number Generators for 2-Dim SDE