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@@ -440,7 +440,7 @@ Solve the eigenvalue problem for a Liouvillian superoperator `L` using the Arnol
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- `H`: The Hamiltonian (or directly the Liouvillian) of the system. It can be a [`QuantumObject`](@ref), a [`QuantumObjectEvolution`](@ref), or a tuple of the form supported by [`mesolve`](@ref).
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- `T`: The time at which to evaluate the time evolution.
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- `c_ops`: A vector of collapse operators. Default is `nothing` meaning the system is closed.
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- `alg`: The differential equation solver algorithm. Default is `Tsit5()`.
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- `alg`: The differential equation solver algorithm. Default is `Vern7()`.
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- `params`: A `NamedTuple` containing the parameters of the system.
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- `ρ0`: The initial density matrix. If not specified, a random density matrix is used.
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- `eigvals`: The number of eigenvalues to compute.
@@ -329,7 +329,7 @@ If the environmental measurements register a quantum jump, the wave function und
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- `ψ0`: Initial state of the system ``|\psi(0)\rangle``.
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- `tlist`: List of time points at which to save either the state or the expectation values of the system.
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- `c_ops`: List of collapse operators ``\{\hat{C}_n\}_n``. It can be either a `Vector` or a `Tuple`.
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- `alg`: The algorithm to use for the ODE solver. Default to `Tsit5()`.
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- `alg`: The algorithm to use for the ODE solver. Default to `Vern7()`.
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- `e_ops`: List of operators for which to calculate expectation values. It can be either a `Vector` or a `Tuple`.
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- `params`: Parameters to pass to the solver. This argument is usually expressed as a `NamedTuple` or `AbstractVector` of parameters. For more advanced usage, any custom struct can be used.
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- `rng`: Random number generator for reproducibility.
- `ψ0`: Initial state of the system ``|\psi(0)\rangle``. It can be either a [`Ket`](@ref), [`Operator`](@ref) or [`OperatorKet`](@ref).
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- `tlist`: List of time points at which to save either the state or the expectation values of the system.
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- `c_ops`: List of collapse operators ``\{\hat{C}_n\}_n``. It can be either a `Vector` or a `Tuple`.
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- `alg`: The algorithm for the ODE solver. The default value is `Tsit5()`.
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- `alg`: The algorithm for the ODE solver. The default value is `Vern7()`.
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- `e_ops`: List of operators for which to calculate expectation values. It can be either a `Vector` or a `Tuple`.
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- `params`: Parameters to pass to the solver. This argument is usually expressed as a `NamedTuple` or `AbstractVector` of parameters. For more advanced usage, any custom struct can be used.
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- `progress_bar`: Whether to show the progress bar. Using non-`Val` types might lead to type instabilities.
@@ -267,7 +267,7 @@ for each combination in the ensemble.
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- `ψ0`: Initial state(s) of the system. Can be a single [`QuantumObject`](@ref) or a `Vector` of initial states. It can be either a [`Ket`](@ref), [`Operator`](@ref) or [`OperatorKet`](@ref).
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- `tlist`: List of time points at which to save either the state or the expectation values of the system.
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- `c_ops`: List of collapse operators ``\{\hat{C}_n\}_n``. It can be either a `Vector` or a `Tuple`.
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- `alg`: The algorithm for the ODE solver. The default is `Tsit5()`.
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- `alg`: The algorithm for the ODE solver. The default is `Vern7()`.
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- `ensemblealg`: Ensemble algorithm to use for parallel computation. Default is `EnsembleThreads()`.
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- `e_ops`: List of operators for which to calculate expectation values. It can be either a `Vector` or a `Tuple`.
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- `params`: A `Tuple` of parameter sets. Each element should be an `AbstractVector` representing the sweep range for that parameter. The function will solve for all combinations of initial states and parameter sets.
@@ -116,7 +116,7 @@ Time evolution of a closed quantum system using the Schrödinger equation:
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- `H`: Hamiltonian of the system ``\hat{H}``. It can be either a [`QuantumObject`](@ref), a [`QuantumObjectEvolution`](@ref), or a `Tuple` of operator-function pairs.
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- `ψ0`: Initial state of the system ``|\psi(0)\rangle``.
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- `tlist`: List of time points at which to save either the state or the expectation values of the system.
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- `alg`: The algorithm for the ODE solver. The default is `Tsit5()`.
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- `alg`: The algorithm for the ODE solver. The default is `Vern7(lazy=false)`.
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- `e_ops`: List of operators for which to calculate expectation values. It can be either a `Vector` or a `Tuple`.
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- `params`: Parameters to pass to the solver. This argument is usually expressed as a `NamedTuple` or `AbstractVector` of parameters. For more advanced usage, any custom struct can be used.
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- `progress_bar`: Whether to show the progress bar. Using non-`Val` types might lead to type instabilities.
@@ -205,7 +205,7 @@ for each combination in the ensemble.
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- `H`: Hamiltonian of the system ``\hat{H}``. It can be either a [`QuantumObject`](@ref), a [`QuantumObjectEvolution`](@ref), or a `Tuple` of operator-function pairs.
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- `ψ0`: Initial state(s) of the system. Can be a single [`QuantumObject`](@ref) or a `Vector` of initial states.
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- `tlist`: List of time points at which to save either the state or the expectation values of the system.
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- `alg`: The algorithm for the ODE solver. The default is `Tsit5()`.
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- `alg`: The algorithm for the ODE solver. The default is `Vern7(lazy=false)`.
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- `ensemblealg`: Ensemble algorithm to use for parallel computation. Default is `EnsembleThreads()`.
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- `e_ops`: List of operators for which to calculate expectation values. It can be either a `Vector` or a `Tuple`.
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- `params`: A `Tuple` of parameter sets. Each element should be an `AbstractVector` representing the sweep range for that parameter. The function will solve for all combinations of initial states and parameter sets.
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