Multi-component Gaussian Lens

LensFactory.Lenses.init_MultiGaussianLens — Type

init_MultiGaussianLens(D_d::Real = NaN, 
                       x_c  = Vector{<:Real}, 
                       y_c  = Vector{<:Real}, 
                       mass = Vector{<:Real}, 
                       x_s  = Vector{<:Real})

Initialize a Multi-component Gaussian lens with the given parameters.

Keyword Arguments

D_d = NaN: Angular diameter distance to the lens (in $\rm \mathbf{arcseconds}$).
x_c = Vector{<:Real}(): Vector of x-coordinates (in $\rm \mathbf{arcseconds}$).
y_c = Vector{<:Real}(): Vector of y-coordinates (in $\rm \mathbf{arcseconds}$).
mass= Vector{<:Real}(): Vector of masses (in $\rm \mathbf{M_\odot}$).
x_s = Vector{<:Real}(): Vector of scale radii (in $\rm \mathbf{arcseconds}$).

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LensFactory.Lenses.MultiGaussianLens.potential! — Function

potential!(ψ::U, θx::S, θy::S, D_d::Real, θxc::T, θyc::T, mass::T, θs::T, nl::Int64) where {U<:Real, S<:Real, T<:Vector{<:Real}}

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potential!(ψ::U, θx::S, θy::S, D_d::Real, θxc::T, θyc::T, mass::T, θs::T, nl::Int64) where {U<:ROA, S<:ROA, T<:Vector{<:Real}}

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LensFactory.Lenses.MultiGaussianLens.deflection! — Function

deflection!(ψx::U, ψy::U, θx::S, θy::S, D_d::Real, θxc::T, θyc::T, mass::T, θs::T, nl::Int64) where {U<:Real, S<:Real, T<:Vector{<:Real}}

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deflection!(ψx::U, ψy::U, θx::S, θy::S, D_d::Real, θxc::T, θyc::T, mass::T, θs::T, nl::Int64) where {U<:ROA, S<:ROA, T<:Vector{<:Real}}

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LensFactory.Lenses.MultiGaussianLens.jacobian! — Function

jacobian!(ψxx::U, ψyy::U, ψxy::U, θx::S, θy::S, D_d::Real, θxc::T, θyc::T, mass::T, θs::T, nl::Int64) where {U<:Real, S<:Real, T<:Vector{<:Real}}

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jacobian!(ψxx::U, ψyy::U, ψxy::U, θx::S, θy::S, D_d::Real, θxc::T, θyc::T, mass::T, θs::T, nl::Int64) where {U<:ROA, S<:ROA, T<:Vector{<:Real}}

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