|
| 1 | +using MPSKit |
| 2 | +using MPSKit: GeometryStyle, InfiniteChainStyle, TransferMatrix |
| 3 | +using TensorKit |
| 4 | +using TensorKit: ℙ |
| 5 | +using Adapt, CUDA |
| 6 | + |
| 7 | +@testset "CuMPS ($(sectortype(D)), $elt)" for (D, d, elt) in |
| 8 | + [(ℙ^10, ℙ^2, ComplexF64), (Rep[U₁](1 => 3), Rep[U₁](0 => 1), ComplexF64)] |
| 9 | + tol = Float64(eps(real(elt)) * 100) |
| 10 | + |
| 11 | + ψ = adapt(CuArray, InfiniteMPS([rand(elt, D * d, D), rand(elt, D * d, D)]; tol)) |
| 12 | + @test TensorKit.storagetype(ψ) = CuVector{ComplexF64} |
| 13 | + @test eltype(ψ) == eltype(typeof(ψ)) |
| 14 | + |
| 15 | + for i in 1:length(ψ) |
| 16 | + @plansor difference[-1 -2; -3] := ψ.AL[i][-1 -2; 1] * ψ.C[i][1; -3] - |
| 17 | + ψ.C[i - 1][-1; 1] * ψ.AR[i][1 -2; -3] |
| 18 | + @test norm(difference, Inf) < tol * 10 |
| 19 | + |
| 20 | + @test l_LL(ψ, i) * TransferMatrix(ψ.AL[i], ψ.AL[i]) ≈ l_LL(ψ, i + 1) |
| 21 | + @test l_LR(ψ, i) * TransferMatrix(ψ.AL[i], ψ.AR[i]) ≈ l_LR(ψ, i + 1) |
| 22 | + @test l_RL(ψ, i) * TransferMatrix(ψ.AR[i], ψ.AL[i]) ≈ l_RL(ψ, i + 1) |
| 23 | + @test l_RR(ψ, i) * TransferMatrix(ψ.AR[i], ψ.AR[i]) ≈ l_RR(ψ, i + 1) |
| 24 | + |
| 25 | + @test TransferMatrix(ψ.AL[i], ψ.AL[i]) * r_LL(ψ, i) ≈ r_LL(ψ, i + 1) |
| 26 | + @test TransferMatrix(ψ.AL[i], ψ.AR[i]) * r_LR(ψ, i) ≈ r_LR(ψ, i + 1) |
| 27 | + @test TransferMatrix(ψ.AR[i], ψ.AL[i]) * r_RL(ψ, i) ≈ r_RL(ψ, i + 1) |
| 28 | + @test TransferMatrix(ψ.AR[i], ψ.AR[i]) * r_RR(ψ, i) ≈ r_RR(ψ, i + 1) |
| 29 | + end |
| 30 | + |
| 31 | + L = rand(3:20) |
| 32 | + ψ = adapt(CuArray, FiniteMPS(rand, elt, L, d, D)) |
| 33 | + @test TensorKit.storagetype(ψ) = CuVector{ComplexF64} |
| 34 | + @test eltype(ψ) == eltype(typeof(ψ)) |
| 35 | + ovl = dot(ψ, ψ) |
| 36 | + |
| 37 | + @test ovl ≈ norm(ψ.AC[1])^2 |
| 38 | + |
| 39 | + for i in 1:length(ψ) |
| 40 | + @test ψ.AC[i] ≈ ψ.AL[i] * ψ.C[i] |
| 41 | + @test ψ.AC[i] ≈ _transpose_front(ψ.C[i - 1] * _transpose_tail(ψ.AR[i])) |
| 42 | + end |
| 43 | + |
| 44 | + @test ComplexF64 == scalartype(ψ) |
| 45 | + ψ = ψ * 3 |
| 46 | + @test ovl * 9 ≈ norm(ψ)^2 |
| 47 | + ψ = 3 * ψ |
| 48 | + @test ovl * 9 * 9 ≈ norm(ψ)^2 |
| 49 | + |
| 50 | + @test norm(2 * ψ + ψ - 3 * ψ) ≈ 0.0 atol = sqrt(eps(real(ComplexF64))) |
| 51 | +end |
0 commit comments