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using MittagLeffler | |
using SpecialFunctions | |
using FunctionWrappers: FunctionWrapper | |
using QuadGK | |
timevec = collect(0.0:0.01:10.0); | |
cₐ, a, cᵦ, β = (1.0, 1.0, 1.0, 0.0); | |
# G(t) = cᵦ*t.^(-β).*mittleff.((a - β,), (1 - β,), -cᵦ*t.^(a - β)/cₐ); | |
# Gfw = FunctionWrapper{Vector{Float64}, Tuple{Vector{Float64}}}((t) -> G(t)) | |
# # always works | |
# valsG = G(timevec) | |
# # doesn't work first time, works on subsequent runs? | |
# valsGfw = Gfw(timevec) | |
# G2(t) = t*(cₐ + a + cᵦ + β); | |
# G2fw = FunctionWrapper{Vector{Float64}, Tuple{Vector{Float64}}}((t) -> G2(t)) | |
# # always works | |
# valsG2 = G2(timevec) | |
# # always works | |
# valsG2fw = G2fw(timevec) | |
# function sepfunk(p1, p2) | |
# p1 + p2 | |
# end | |
# G3(t) = t*(sepfunk(cₐ + a, cᵦ + β)); | |
# G3fw = FunctionWrapper{Vector{Float64}, Tuple{Vector{Float64}}}((t) -> G3(t)) | |
# # always works | |
# valsG3 = G3(timevec) | |
# # always works | |
# valsG3fw = G3fw(timevec) | |
# G4(t) = t*(gamma(cₐ + a + cᵦ + β)); | |
# G4fw = FunctionWrapper{Vector{Float64}, Tuple{Vector{Float64}}}((t) -> G4(t)) | |
# # always works | |
# valsG4 = G4(timevec) | |
# # always works | |
# valsG4fw = G4fw(timevec) | |
# G5(t) = t*(erfc(cₐ + a + cᵦ + β)); | |
# G5fw = FunctionWrapper{Vector{Float64}, Tuple{Vector{Float64}}}((t) -> G5(t)) | |
# # always works | |
# valsG5 = G5(timevec) | |
# # always works | |
# valsG5fw = G5fw(timevec) | |
G6(t) = t*quadgk(x -> exp(-(cₐ + a + cᵦ + β)*x^2), 0, 1, rtol=1e-8)[1]; | |
G6fw = FunctionWrapper{Vector{Float64}, Tuple{Vector{Float64}}}((t) -> G6(t)) | |
# always works | |
valsG6 = G6(timevec) | |
# doesn't work first time, works on subsequent runs? | |
valsG6fw = G6fw(timevec) |
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