Package | Description |
---|---|
net.finmath.montecarlo.assetderivativevaluation |
Monte-Carlo models for asset value processes, like the Black Scholes model.
|
net.finmath.montecarlo.assetderivativevaluation.models |
Equity models implementing
ProcessModel
e.g. by extending AbstractProcessModel . |
net.finmath.montecarlo.interestrate.models |
Interest rate models implementing
ProcessModel
e.g. by extending AbstractProcessModel . |
Modifier and Type | Class and Description |
---|---|
class |
MonteCarloMultiAssetBlackScholesModel
This class glues together a
BlackScholeModel and a Monte-Carlo implementation of a MonteCarloProcessFromProcessModel
and forms a Monte-Carlo implementation of the Black-Scholes Model by implementing AssetModelMonteCarloSimulationModel . |
Modifier and Type | Class and Description |
---|---|
class |
BachelierModel
This class implements a (variant of the) Bachelier model, that is,
it provides the drift and volatility specification
and performs the calculation of the numeraire (consistent with the dynamics, i.e. the drift).
|
class |
BlackScholesModel
This class implements a Black Scholes Model, that is, it provides the drift and volatility specification
and performs the calculation of the numeraire (consistent with the dynamics, i.e. the drift).
|
class |
BlackScholesModelWithCurves
This class implements a Black Scholes Model, that is, it provides the drift and volatility specification
and performs the calculation of the numeraire (consistent with the dynamics, i.e. the drift).
|
class |
DisplacedLognomalModelExperimental
This class implements a displaced lognormal model, that is, it provides the drift and volatility specification
and performs the calculation of the numeraire (consistent with the dynamics, i.e. the drift).
|
class |
HestonModel
This class implements a Heston Model, that is, it provides the drift and volatility specification
and performs the calculation of the numeraire (consistent with the dynamics, i.e. the drift).
|
class |
InhomogeneousDisplacedLognomalModel
This class implements an inhomogeneous displaced log-normal model, that is, it provides the drift and volatility specification
and performs the calculation of the numeraire (consistent with the dynamics, i.e. the drift).
|
class |
InhomogenousBachelierModel
This class implements a (variant of the) Bachelier model, that is, it provides the drift and volatility specification
and performs the calculation of the numeraire (consistent with the dynamics, i.e. the drift).
|
class |
MertonModel
This class implements a Merton Model, that is, it provides the drift and volatility specification
and performs the calculation of the numeraire (consistent with the dynamics, i.e. the drift).
|
class |
VarianceGammaModel
This class implements a Variance Gamma Model, that is, it provides the drift and volatility specification
and performs the calculation of the numeraire (consistent with the dynamics, i.e. the drift).
|
Modifier and Type | Class and Description |
---|---|
class |
HullWhiteModel
Implements a Hull-White model with time dependent mean reversion speed and time dependent short rate volatility.
|
class |
HullWhiteModelWithConstantCoeff
Implements a Hull-White model with constant coefficients.
|
class |
HullWhiteModelWithDirectSimulation
Implements a Hull-White model with time dependent mean reversion speed and time dependent short rate volatility.
|
class |
HullWhiteModelWithShiftExtension
Implements a Hull-White model with time dependent mean reversion speed and time dependent short rate volatility.
|
class |
LIBORMarketModelFromCovarianceModel
Implements a (generalized) LIBOR market model with generic covariance structure (lognormal, normal, displaced or stochastic volatility)
with some drift approximation methods.
|
class |
LIBORMarketModelStandard
Implements a basic LIBOR market model with some drift approximation methods.
|
class |
LIBORMarketModelWithTenorRefinement
Implements a discretized Heath-Jarrow-Morton model / LIBOR market model with dynamic tenor refinement, see
Copyright © 2019 Christian P. Fries.
Copyright © 2019. All rights reserved. |