Comments (3)
Hi,
I'm trying to understand how to approach this. Is the idea to perform different types of eigendecompositions of the Lindblandian, and then return the eigenstate with zero eigenvalue?
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Hi,
the idea is to add other solvers to the steadystate
function. We might have two different main methods:
- A linear solver method (using LinearSolve.jl perhaps)
- An eigensolver method
The LinearSolve.jl has different methods inside, and so we can choose several sub methods from it. For example, this package is able to solve a linear system using both the direct solver or the iterative solvers.
Regarding the eigensolver, yes, you can solve the Liouvillian eigenvalues and then take the eigenstate with zero eigenvalue. You can use the internal eigsolve
function, that is very efficient for solving only one eigenvalue.
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This is a comment to allow the Unitary Hack bots to find the PR above ( #149)
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Related Issues (20)
- Move repository to qutip.org HOT 1
- Improve the Floquet solver, with the possibility to get also the time-dependent components HOT 1
- Make a logo, possibly using `QuantumToolbox.jl` HOT 2
- ODE-based `steadystate` solving method HOT 3
- Symmetry decomposed evolution
- Plot wigner
- GPU asynchronous computations
- Reorganize the keywords `import`, `using`, and `export`
- Make `QuantumObject` immutable HOT 1
- Support `permute` to re-order the tensor (Kronecker) product HOT 5
- Consider reversing order of arguments to `kron` in `tensor` HOT 4
- Writing Change Log
- `expect` type after solving dynamics HOT 1
- Functions for generating quantum states
- Functions for generating quantum operators
- Attribute functions operating on `Qobj`
- Raise exception for incorrect input (`dims`) in `basis` and `fock`
- Type instabilities when generating a `QuantumObject`
- Support different representations for `SuperOperator`
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