Multi-component PJE Lens
LensFactory.Lenses.init_MultiPJELens — Type
init_MultiPJELens(n::Int64 = NaN,
x_c = Vector{<:Real},
y_c = Vector{<:Real},
v_d = Vector{<:Real},
x_s = Vector{<:Real},
x_t = Vector{<:Real},
eps = Vector{<:Real},
pa = Vector{<:Real})Initialize a Multi-component PJE lens with the given parameters.
Keyword Arguments
n::Int64 = NaN: Number of components.x_c = Vector{<:Real}(): Vector of x-coordinates (in $\rm \mathbf{arcseconds}$).y_c = Vector{<:Real}(): Vector of y-coordinates (in $\rm \mathbf{arcseconds}$).v_d = Vector{<:Real}(): Vector of velocity dispersions (in $\rm \mathbf{km/s}$).x_s = Vector{<:Real}(): Vector of scale radii (in $\rm \mathbf{arcseconds}$).x_t = Vector{<:Real}(): Vector of tidal radii (in $\rm \mathbf{arcseconds}$).eps = Vector{<:Real}(): Vector of ellipticities.pa = Vector{<:Real}(): Vector of position angles (in $\rm \mathbf{deg}$).
LensFactory.Lenses.MultiPJELens.potential! — Function
potential!(ψ::U, θx::S, θy::S, θxc::T, θyc::T, vd::T, θs::T, θt::T, ϵ::T, pa::T, nl::Int64) where {U<:Real, S<:Real, T<:Vector{<:Real}}potential!(ψ::U, θx::S, θy::S, θxc::T, θyc::T, vd::T, θs::T, θt::T, ϵ::T, pa::T, nl::Int64) where {U<:ROA, S<:ROA, T<:Vector{<:Real}}LensFactory.Lenses.MultiPJELens.deflection! — Function
deflection!(ψx::U, ψy::U, θx::S, θy::S, θxc::T, θyc::T, vd::T, θs::T, θt::T, ϵ::T, pa::T, nl::Int64) where {U<:Real, S<:Real, T<:Vector{<:Real}}deflection!(ψx::U, ψy::U, θx::S, θy::S, θxc::T, θyc::T, vd::T, θs::T, θt::T, ϵ::T, pa::T, nl::Int64) where {U<:ROA, S<:ROA, T<:Vector{<:Real}}LensFactory.Lenses.MultiPJELens.jacobian! — Function
jacobian!(ψxx::U, ψyy::U, ψxy::U, θx::S, θy::S, θxc::T, θyc::T, vd::T, θs::T, θt::T, ϵ::T, pa::T, nl::Int64) where {U<:Real, S<:Real, T<:Vector{<:Real}}jacobian!(ψxx::U, ψyy::U, ψxy::U, θx::S, θy::S, θxc::T, θyc::T, vd::T, θs::T, θt::T, ϵ::T, pa::T, nl::Int64) where {U<:ROA, S<:ROA, T<:Vector{<:Real}}