Implemented LRUCache for V matrix elements
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@ -1,4 +1,4 @@
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using Arpack, SparseArrays
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using Arpack, SparseArrays, LRUCache
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include("ho_basis.jl")
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include("p_space.jl")
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@ -38,8 +38,8 @@ atol = 10^-6
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maxevals = 10^5
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V1_elem(l, n1, n2) = V_numerical(V_of_r, l, n1, n2; μω_gen=μ1ω1, atol=atol, maxevals=maxevals)
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V_relative_elem(l, n1, n2) = V_numerical(V_of_r, l, n1, n2; μω_gen=μω_global, atol=atol, maxevals=maxevals)
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V1_cache = fill(Complex(NaN), 1+l_max, 1+n_max, 1+n_max)
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V_relative_cache = fill(Complex(NaN), 1+l_max, 1+n_max, 1+n_max)
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V1_cache = LRU{Tuple{UInt8, UInt8, UInt8}, ComplexF64}(maxsize=(1+l_max)*(1+n_max)^2)
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V_relative_cache = LRU{Tuple{UInt8, UInt8, UInt8}, ComplexF64}(maxsize=(1+l_max)*(1+n_max)^2)
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@time "V1" V1 = sp_V_matrix(V1_elem, n1s, l1s; mask=mask1, dtype=ComplexF64, cache=V1_cache)
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@time "V relative" V_relative = sp_V_matrix(V_relative_elem, n1s, l1s; mask=mask1, dtype=ComplexF64, cache=V_relative_cache) + sp_V_matrix(V_relative_elem, n2s, l2s; mask=mask2, dtype=ComplexF64, cache=V_relative_cache)
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13
ho_basis.jl
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ho_basis.jl
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@ -1,6 +1,7 @@
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using SparseArrays
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using SpecialFunctions
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using QuadGK
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using LRUCache
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include("helper.jl")
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# Gaussian potentials in HO space
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@ -71,19 +72,15 @@ function sp_T_matrix(ns, ls; mask=trues(length(ns),length(ns)), μω_gen=1.0, μ
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return (μω_gen / μ) .* mat
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end
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function sp_V_matrix(V_l, ns, ls; mask=trues(length(ns),length(ns)), dtype=Float64, cache=fill(convert(dtype, NaN), 1+maximum(ls), 1+maximum(ns), 1+maximum(ns)))
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function sp_V_matrix(V_l, ns, ls; mask=trues(length(ns),length(ns)), dtype=Float64, cache=LRU{Tuple{UInt8, UInt8, UInt8}, dtype}(maxsize=(1+maximum(ns))^2))
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mat = zeros(dtype, length(ns), length(ns))
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Threads.@threads for idx in CartesianIndices(mat)
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if !mask[idx]; continue; end
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(i, j) = Tuple(idx)
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if ls[i] == ls[j]
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l = ls[i]
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n1, n2 = minmax(ns[i], ns[j]) # assuming transpose symmetry
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if isnan(cache[1+l, 1+n1, 1+n2])
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cache[1+l, 1+n1, 1+n2] = V_l(l, n1, n2) # hopefully no race condition
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@assert !isnan(cache[1+l, 1+n1, 1+n2]) "V matrix element returned NaN"
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end
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mat[idx] = cache[1+l, 1+n1, 1+n2]
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l = UInt8(ls[i])
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n1, n2 = UInt8.(minmax(ns[i], ns[j])) # assuming transpose symmetry
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mat[idx] = (get!(cache, (l, n1, n2)) do; V_l(l, n1, n2); end)
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end
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end
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return sparse(mat)
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@ -1,4 +1,4 @@
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using Arpack, SparseArrays
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using Arpack, SparseArrays, LRUCache
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include("ho_basis.jl")
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include("p_space.jl")
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@ -35,8 +35,8 @@ println("Constructing KE matrices")
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println("Constructing PE matrices")
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V1_elem(l, n1, n2) = Va * V_Gaussian(Ra, l, n1, n2; μω_gen=μ1ω1)
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V_relative_elem(l, n1, n2) = Va * V_Gaussian(Ra, l, n1, n2; μω_gen=μω_global)
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V1_cache = fill(NaN, 1+l_max, 1+n_max, 1+n_max)
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V_relative_cache = fill(NaN, 1+l_max, 1+n_max, 1+n_max)
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V1_cache = LRU{Tuple{UInt8, UInt8, UInt8}, Float64}(maxsize=(1+l_max)*(1+n_max)^2)
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V_relative_cache = LRU{Tuple{UInt8, UInt8, UInt8}, Float64}(maxsize=(1+l_max)*(1+n_max)^2)
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@time "V1" V1 = sp_V_matrix(V1_elem, n1s, l1s; mask=mask1, cache=V1_cache)
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@time "V relative" V_relative = sp_V_matrix(V_relative_elem, n1s, l1s; mask=mask1, cache=V_relative_cache) + sp_V_matrix(V_relative_elem, n2s, l2s; mask=mask2, cache=V_relative_cache)
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@time "Moshinsky brackets" U = Moshinsky_transform(Es, n1s, l1s, n2s, l2s, Λ)
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