- #1
SeM
Hello, I Have a non-Hermitian Hamiltonian, which is defined as an ill-condition numbered complex matrix, with non-orthogonal elements and linearily independent vectors spanning an open subspace.
However, when accurate initial conditions are given to the ODE of the Hamiltoanian, it appears to give an orthogonal solution. Does that make sense? I would have thought that a non-Hermitian Hamiltonian gives only non-orthogonal solutions?
Thanks
However, when accurate initial conditions are given to the ODE of the Hamiltoanian, it appears to give an orthogonal solution. Does that make sense? I would have thought that a non-Hermitian Hamiltonian gives only non-orthogonal solutions?
Thanks
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