Unify structure of QuantumObjectType

.github/ISSUE_TEMPLATE/bug_report.yaml

@@ -22,7 +22,7 @@ body:
     attributes:
       label: Code Output
       description: Please paste the relevant output here (automatically formatted)
-      placeholder: "Quantum Object:   type=Operator   dims=[2]   size=(2, 2)   ishermitian=true\n2×2 Diagonal{ComplexF64, Vector{ComplexF64}}:\n 1.0+0.0im      ⋅    \n     ⋅      1.0+0.0im"
+      placeholder: "Quantum Object:   type=Operator()   dims=[2]   size=(2, 2)   ishermitian=true\n2×2 Diagonal{ComplexF64, Vector{ComplexF64}}:\n 1.0+0.0im      ⋅    \n     ⋅      1.0+0.0im"
       render: shell
   - type: textarea
     id: expected-behaviour

CHANGELOG.md

@@ -8,6 +8,7 @@ and this project adheres to [Semantic Versioning](https://semver.org/spec/v2.0.0
 ## [Unreleased](https://github.com/qutip/QuantumToolbox.jl/tree/main)
 
 - Return `sesolve` when `mesolve` allows it. ([#455])
+- Simplify structure of `QuantumObjectType`s. ([#456])
 
 ## [v0.30.1]
 Release date: 2025-04-24
@@ -215,3 +216,4 @@ Release date: 2024-11-13
 [#450]: https://github.com/qutip/QuantumToolbox.jl/issues/450
 [#453]: https://github.com/qutip/QuantumToolbox.jl/issues/453
 [#455]: https://github.com/qutip/QuantumToolbox.jl/issues/455
+[#456]: https://github.com/qutip/QuantumToolbox.jl/issues/456

docs/src/getting_started/type_stability.md

@@ -158,7 +158,7 @@ and its type is
 obj_type = typeof(σx_2)
 ```
 
-This is exactly what the Julia compiler sees: it is a [`QuantumObject`](@ref), composed by a field of type `SparseMatrixCSC{ComplexF64, Int64}` (i.e., the 8x8 matrix containing the Pauli matrix, tensored with the identity matrices of the other two qubits). Then, we can also see that it is a [`OperatorQuantumObject`](@ref), with `3` subsystems in total. Hence, just looking at the type of the object, the compiler has all the information it needs to generate a specialized version of the functions.
+This is exactly what the Julia compiler sees: it is a [`QuantumObject`](@ref), composed by a field of type `SparseMatrixCSC{ComplexF64, Int64}` (i.e., the 8x8 matrix containing the Pauli matrix, tensored with the identity matrices of the other two qubits). Then, we can also see that it is a [`Operator`](@ref), with `3` subsystems in total. Hence, just looking at the type of the object, the compiler has all the information it needs to generate a specialized version of the functions.
 
 Let's see more in the details all the internal fields of the [`QuantumObject`](@ref) type:
 
@@ -174,7 +174,6 @@ fieldnames(obj_type)
 σx_2.type
 ```
 
-[`Operator`](@ref) is a synonym for [`OperatorQuantumObject`](@ref).
 
 ```@example type-stability
 σx_2.dims
@@ -184,7 +183,7 @@ The `dims` field contains the dimensions of the subsystems (in this case, three
 
 ```@example type-stability
 function reshape_operator_data(dims)
-    op = Qobj(randn(prod(dims), prod(dims)), type=Operator, dims=dims)
+    op = Qobj(randn(prod(dims), prod(dims)), type=Operator(), dims=dims)
     op_dims = op.dims
     op_data = op.data
     return reshape(op_data, vcat(op_dims, op_dims)...)
@@ -235,7 +234,7 @@ function my_fock(N::Int, j::Int = 0; sparse::Bool = false)
         array = zeros(ComplexF64, N)
         array[j+1] = 1
     end
-    return QuantumObject(array; type = Ket)
+    return QuantumObject(array; type = Ket())
 end
 @show my_fock(2, 1)
 @show my_fock(2, 1; sparse = true)
@@ -263,7 +262,7 @@ function my_fock_good(N::Int, j::Int = 0; sparse::Val = Val(false))
     else
         array = sparsevec([j + 1], [1.0 + 0im], N)
     end
-    return QuantumObject(array; type = Ket)
+    return QuantumObject(array; type = Ket())
 end
 @show my_fock_good(2, 1)
 @show my_fock_good(2, 1; sparse = Val(true))

docs/src/resources/api.md

@@ -21,17 +21,11 @@ Space
 Dimensions
 GeneralDimensions
 AbstractQuantumObject
-BraQuantumObject
 Bra
-KetQuantumObject
 Ket
-OperatorQuantumObject
 Operator
-OperatorBraQuantumObject
 OperatorBra
-OperatorKetQuantumObject
 OperatorKet
-SuperOperatorQuantumObject
 SuperOperator
 QuantumObject
 QuantumObjectEvolution

docs/src/users_guide/QuantumObject/QuantumObject.md

@@ -54,7 +54,7 @@ Qobj(M, dims = SVector(2, 2)) # dims as StaticArrays.SVector (recommended)
     Please note that here we put the `dims` as a tuple `(2, 2)`. Although it supports also `Vector` type (`dims = [2, 2]`), it is recommended to use `Tuple` or `SVector` from [`StaticArrays.jl`](https://github.com/JuliaArrays/StaticArrays.jl) to improve performance. For a brief explanation on the impact of the type of `dims`, see the Section [The Importance of Type-Stability](@ref doc:Type-Stability).
 
 ```@example Qobj
-Qobj(rand(4, 4), type = SuperOperator)
+Qobj(rand(4, 4), type = SuperOperator())
 ```
 
 !!! note "Difference between `dims` and `size`"

docs/src/users_guide/extensions/cuda.md

@@ -36,7 +36,7 @@ V = fock(2, 0) # CPU dense vector
 ```
 
 ```
-Quantum Object:   type=Ket   dims=[2]   size=(2,)
+Quantum Object:   type=Ket()   dims=[2]   size=(2,)
 2-element Vector{ComplexF64}:
  1.0 + 0.0im
  0.0 + 0.0im
@@ -47,7 +47,7 @@ cu(V)
 ```
 
 ```
-Quantum Object:   type=Ket   dims=[2]   size=(2,)
+Quantum Object:   type=Ket()   dims=[2]   size=(2,)
 2-element CuArray{ComplexF64, 1, CUDA.DeviceMemory}:
  1.0 + 0.0im
  0.0 + 0.0im
@@ -58,7 +58,7 @@ cu(V; word_size = 32)
 ```
 
 ```
-Quantum Object:   type=Ket   dims=[2]   size=(2,)
+Quantum Object:   type=Ket()   dims=[2]   size=(2,)
 2-element CuArray{ComplexF32, 1, CUDA.DeviceMemory}:
  1.0 + 0.0im
  0.0 + 0.0im
@@ -69,7 +69,7 @@ M = Qobj([1 2; 3 4]) # CPU dense matrix
 ```
 
 ```
-Quantum Object:   type=Operator   dims=[2]   size=(2, 2)   ishermitian=false
+Quantum Object:   type=Operator()   dims=[2]   size=(2, 2)   ishermitian=false
 2×2 Matrix{Int64}:
  1  2
  3  4
@@ -80,7 +80,7 @@ cu(M)
 ```
 
 ```
-Quantum Object:   type=Operator   dims=[2]   size=(2, 2)   ishermitian=false
+Quantum Object:   type=Operator()   dims=[2]   size=(2, 2)   ishermitian=false
 2×2 CuArray{Int64, 2, CUDA.DeviceMemory}:
  1  2
  3  4
@@ -91,7 +91,7 @@ cu(M; word_size = 32)
 ```
 
 ```
-Quantum Object:   type=Operator   dims=[2]   size=(2, 2)   ishermitian=false
+Quantum Object:   type=Operator()   dims=[2]   size=(2, 2)   ishermitian=false
 2×2 CuArray{Int32, 2, CUDA.DeviceMemory}:
  1  2
  3  4
@@ -104,7 +104,7 @@ V = fock(2, 0; sparse=true) # CPU sparse vector
 ```
 
 ```
-Quantum Object:   type=Ket   dims=[2]   size=(2,)
+Quantum Object:   type=Ket()   dims=[2]   size=(2,)
 2-element SparseVector{ComplexF64, Int64} with 1 stored entry:
   [1]  =  1.0+0.0im
 ```
@@ -114,7 +114,7 @@ cu(V)
 ```
 
 ```
-Quantum Object:   type=Ket   dims=[2]   size=(2,)
+Quantum Object:   type=Ket()   dims=[2]   size=(2,)
 2-element CuSparseVector{ComplexF64, Int32} with 1 stored entry:
   [1]  =  1.0+0.0im
 ```
@@ -124,7 +124,7 @@ cu(V; word_size = 32)
 ```
 
 ```
-Quantum Object:   type=Ket   dims=[2]   size=(2,)
+Quantum Object:   type=Ket()   dims=[2]   size=(2,)
 2-element CuSparseVector{ComplexF32, Int32} with 1 stored entry:
   [1]  =  1.0+0.0im
 ```
@@ -134,7 +134,7 @@ M = sigmax() # CPU sparse matrix
 ```
 
 ```
-Quantum Object:   type=Operator   dims=[2]   size=(2, 2)   ishermitian=true
+Quantum Object:   type=Operator()   dims=[2]   size=(2, 2)   ishermitian=true
 2×2 SparseMatrixCSC{ComplexF64, Int64} with 2 stored entries:
      ⋅      1.0+0.0im
  1.0+0.0im      ⋅    
@@ -145,7 +145,7 @@ cu(M)
 ```
 
 ```
-Quantum Object:   type=Operator   dims=[2]   size=(2, 2)   ishermitian=true
+Quantum Object:   type=Operator()   dims=[2]   size=(2, 2)   ishermitian=true
 2×2 CuSparseMatrixCSC{ComplexF64, Int32} with 2 stored entries:
      ⋅      1.0+0.0im
  1.0+0.0im      ⋅    
@@ -156,7 +156,7 @@ cu(M; word_size = 32)
 ```
 
 ```
-Quantum Object:   type=Operator   dims=[2]   size=(2, 2)   ishermitian=true
+Quantum Object:   type=Operator()   dims=[2]   size=(2, 2)   ishermitian=true
 2×2 CuSparseMatrixCSC{ComplexF32, Int32} with 2 stored entries:
      ⋅      1.0+0.0im
  1.0+0.0im      ⋅    

docs/src/users_guide/states_and_operators.md

@@ -389,7 +389,7 @@ B = Qobj(rand(ComplexF64, N, N))
 mat2vec(A * ρ * B) ≈ spre(A) * spost(B) * mat2vec(ρ) ≈ sprepost(A, B) * mat2vec(ρ)
 ```
 
-In addition, dynamical generators on this extended space, often called Liouvillian superoperators, can be created using the [`liouvillian`](@ref) function. Each of these takes a Hamiltonian along with a list of collapse operators, and returns a [`type=SuperOperator`](@ref SuperOperator) object that can be exponentiated to find the superoperator for that evolution.
+In addition, dynamical generators on this extended space, often called Liouvillian superoperators, can be created using the [`liouvillian`](@ref) function. Each of these takes a Hamiltonian along with a list of collapse operators, and returns a [`QuantumObject`](@ref) of type [`SuperOperator`](@ref) that can be exponentiated to find the superoperator for that evolution.
 
 ```@example states_and_operators
 H = 10 * sigmaz()

ext/QuantumToolboxMakieExt.jl

@@ -54,7 +54,7 @@ function QuantumToolbox.plot_wigner(
     location::Union{GridPosition,Nothing} = nothing,
     colorbar::Bool = false,
     kwargs...,
-) where {OpType<:Union{BraQuantumObject,KetQuantumObject,OperatorQuantumObject}}
+) where {OpType<:Union{Bra,Ket,Operator}}
     QuantumToolbox.getVal(projection) == :two_dim ||
         QuantumToolbox.getVal(projection) == :three_dim ||
         throw(ArgumentError("Unsupported projection: $projection"))
@@ -84,7 +84,7 @@ function _plot_wigner(
     location::Union{GridPosition,Nothing},
     colorbar::Bool;
     kwargs...,
-) where {OpType<:Union{BraQuantumObject,KetQuantumObject,OperatorQuantumObject}}
+) where {OpType<:Union{Bra,Ket,Operator}}
     fig, location = _getFigAndLocation(location)
 
     lyt = GridLayout(location)
@@ -117,7 +117,7 @@ function _plot_wigner(
     location::Union{GridPosition,Nothing},
     colorbar::Bool;
     kwargs...,
-) where {OpType<:Union{BraQuantumObject,KetQuantumObject,OperatorQuantumObject}}
+) where {OpType<:Union{Bra,Ket,Operator}}
     fig, location = _getFigAndLocation(location)
 
     lyt = GridLayout(location)
@@ -148,7 +148,7 @@ end
         unit_y_range::Bool = true,
         location::Union{GridPosition,Nothing} = nothing,
         kwargs...
-    ) where {SType<:Union{KetQuantumObject,OperatorQuantumObject}}
+    ) where {SType<:Union{Ket,Operator}}
 
 Plot the [Fock state](https://en.wikipedia.org/wiki/Fock_state) distribution of `ρ`. 
 
@@ -178,7 +178,7 @@ function QuantumToolbox.plot_fock_distribution(
     unit_y_range::Bool = true,
     location::Union{GridPosition,Nothing} = nothing,
     kwargs...,
-) where {SType<:Union{BraQuantumObject,KetQuantumObject,OperatorQuantumObject}}
+) where {SType<:Union{Bra,Ket,Operator}}
     return _plot_fock_distribution(
         library,
         ρ;
@@ -196,7 +196,7 @@ function _plot_fock_distribution(
     unit_y_range::Bool = true,
     location::Union{GridPosition,Nothing} = nothing,
     kwargs...,
-) where {SType<:Union{BraQuantumObject,KetQuantumObject,OperatorQuantumObject}}
+) where {SType<:Union{Bra,Ket,Operator}}
     ρ = ket2dm(ρ)
     D = prod(ρ.dims)
     isapprox(tr(ρ), 1, atol = 1e-4) || (@warn "The input ρ should be normalized.")

src/correlations.jl

@@ -29,14 +29,11 @@ function correlation_3op_2t(
     tlist::AbstractVector,
     τlist::AbstractVector,
     c_ops::Union{Nothing,AbstractVector,Tuple},
-    A::QuantumObject{OperatorQuantumObject},
-    B::QuantumObject{OperatorQuantumObject},
-    C::QuantumObject{OperatorQuantumObject};
+    A::QuantumObject{Operator},
+    B::QuantumObject{Operator},
+    C::QuantumObject{Operator};
     kwargs...,
-) where {
-    HOpType<:Union{OperatorQuantumObject,SuperOperatorQuantumObject},
-    StateOpType<:Union{KetQuantumObject,OperatorQuantumObject},
-}
+) where {HOpType<:Union{Operator,SuperOperator},StateOpType<:Union{Ket,Operator}}
     # check tlist and τlist
     _check_correlation_time_list(tlist)
     _check_correlation_time_list(τlist)
@@ -78,14 +75,11 @@ function correlation_3op_1t(
     ψ0::Union{Nothing,QuantumObject{StateOpType}},
     τlist::AbstractVector,
     c_ops::Union{Nothing,AbstractVector,Tuple},
-    A::QuantumObject{OperatorQuantumObject},
-    B::QuantumObject{OperatorQuantumObject},
-    C::QuantumObject{OperatorQuantumObject};
+    A::QuantumObject{Operator},
+    B::QuantumObject{Operator},
+    C::QuantumObject{Operator};
     kwargs...,
-) where {
-    HOpType<:Union{OperatorQuantumObject,SuperOperatorQuantumObject},
-    StateOpType<:Union{KetQuantumObject,OperatorQuantumObject},
-}
+) where {HOpType<:Union{Operator,SuperOperator},StateOpType<:Union{Ket,Operator}}
     corr = correlation_3op_2t(H, ψ0, [0], τlist, c_ops, A, B, C; kwargs...)
 
     return corr[1, :] # 1 means tlist[1] = 0
@@ -114,14 +108,11 @@ function correlation_2op_2t(
     tlist::AbstractVector,
     τlist::AbstractVector,
     c_ops::Union{Nothing,AbstractVector,Tuple},
-    A::QuantumObject{OperatorQuantumObject},
-    B::QuantumObject{OperatorQuantumObject};
+    A::QuantumObject{Operator},
+    B::QuantumObject{Operator};
     reverse::Bool = false,
     kwargs...,
-) where {
-    HOpType<:Union{OperatorQuantumObject,SuperOperatorQuantumObject},
-    StateOpType<:Union{KetQuantumObject,OperatorQuantumObject},
-}
+) where {HOpType<:Union{Operator,SuperOperator},StateOpType<:Union{Ket,Operator}}
     C = eye(prod(H.dimensions), dims = H.dimensions)
     if reverse
         corr = correlation_3op_2t(H, ψ0, tlist, τlist, c_ops, A, B, C; kwargs...)
@@ -153,14 +144,11 @@ function correlation_2op_1t(
     ψ0::Union{Nothing,QuantumObject{StateOpType}},
     τlist::AbstractVector,
     c_ops::Union{Nothing,AbstractVector,Tuple},
-    A::QuantumObject{OperatorQuantumObject},
-    B::QuantumObject{OperatorQuantumObject};
+    A::QuantumObject{Operator},
+    B::QuantumObject{Operator};
     reverse::Bool = false,
     kwargs...,
-) where {
-    HOpType<:Union{OperatorQuantumObject,SuperOperatorQuantumObject},
-    StateOpType<:Union{KetQuantumObject,OperatorQuantumObject},
-}
+) where {HOpType<:Union{Operator,SuperOperator},StateOpType<:Union{Ket,Operator}}
     corr = correlation_2op_2t(H, ψ0, [0], τlist, c_ops, A, B; reverse = reverse, kwargs...)
 
     return corr[1, :] # 1 means tlist[1] = 0