Delta Moment-Independent Method
struct DeltaMoment{T} <: GSAMethod
    nboot::Int
    conf_level::Float64
    Ygrid_length::Int
    num_classes::T
endDeltaMoment has the following keyword arguments:
- nboot: number of bootstrap repetions. Defaults to- 500.
- conf_level: the level used for confidence interval calculation with bootstrap. Default value of- 0.95.
- Ygrid_length: number of quadrature points to consider when performing the kernel density estimation and the integration steps. Should be a power of 2 for efficient FFT in kernel density estimates. Defaults to- 2048.
- num_classes: Determine how many classes to split each factor into to when generating distributions of model output conditioned on class.
Method Details
The Delta moment-independent method relies on new estimators for density-based statistics. It allows for the estimation of both distribution-based sensitivity measures and of sensitivity measures that look at contributions to a specific moment. One of the primary advantage of this method is the independence of computation cost from the number of parameters.
DeltaMoment only works for scalar output.
API
function gsa(f, method::DeltaMoment, p_range; N, batch = false, rng::AbstractRNG = Random.default_rng(), kwargs...)Example
using GlobalSensitivity, Test
function ishi(X)
    A= 7
    B= 0.1
    sin(X[1]) + A*sin(X[2])^2+ B*X[3]^4 *sin(X[1])
end
lb = -ones(4)*π
ub = ones(4)*π
m = gsa(ishi,DeltaMoment(),fill([lb[1], ub[1]], 3), N=1000)