Module net.finmath.lib

Package net.finmath.climate.models.dice.submodels

Model components of the DICE model

Author:

Christian Fries

Class Summary

Class	Description
AbatementCostFunction	The function that maps (relative) abatement coefficient to (relative) cost.
CarbonConcentration3DScalar	State vector representing carbon concentration in units of GtC.
DamageFromTemperature	The function \( T \mapsto \Omega(T) \) with \( T \) being the temperature above baseline, i.e., \( Omega(0) = 0 \).
EmissionExternalFunction	The function that models external emissions as GtCO2 / year \( (t) \mapsto E_{\mathrm{ex}}(t) .
EmissionIndustrialIntensityFunction	The function that maps \(i, \sigma(t_{i})) \) to \sigma(t_{i+1})), where \( \sigma(t) \) is the emission intensity (in kgCO2 / USD = GtCO2 / (10^12 USD)).
EvolutionOfCapital	the evolution of the capital (economy) \( K(t_{i+1}) = (1-delta) K(t_{i}) + investment \)
EvolutionOfCarbonConcentration	The evolution of the carbon concentration M with a given emission E \( \mathrm{d}M(t) = \left( \Gamma_{M} M(t) + E(t) \right) \mathrm{d}t \).
EvolutionOfEmissionIndustrialIntensity	The function that maps \(i, \sigma(t_{i})) \) to \sigma(t_{i+1})), where \( \sigma(t) \) is the emission intensity (in kgCO2 / USD = GtCO2 / (10^12 USD)).
EvolutionOfPopulation	the evolution of the population (economy) \( L(t_{i+1}) = L(t_{i}) * (L(\infty)/L(t_{i})^{g} \) Note: The function depends on the time step size TODO Fix time stepping
EvolutionOfProductivity	The evolution of the productivity (economy) \( A(t_{i+1}) = A(t_{i}) / (1 - ga * \exp(- deltaA * t)) \)
EvolutionOfTemperature	The evolution of the temperature \( \mathrm{d}T(t) = \left( \Gamma_{T} T(t) + \xi \cdot F(t) \right) \mathrm{d}t \).
ForcingExternalFunction	The function models the external forcing as a linear function capped at 1.0
ForcingFunction	The function that maps CarbonConcentration (in GtC) and external forcing (in W/m^2) to forcing (in W/m^2).
Temperature2DScalar	State vector representing temperature above pre-industrial level in Kelvin (K).