How to determine the parity eigenvalues of time-reversal invariant momenta point from first principle calculation when we judge topological insulator?
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Hey mate ^_^
You would normally write down the Bloch Hamiltonian H Has a matrix in a convenient orbital and/or spin basis....
Within this basis you know that T|k,↑⟩=|−k,↓⟩T|k,↑⟩=|−k,↓⟩....
You can construct a matrix, in this basis, which satisfies that (and obviously [H,T]=0[H,T]=0). Then you can find the eigenvalues of the orbitals at the TRIMs....
#Be Brainly❤️
You would normally write down the Bloch Hamiltonian H Has a matrix in a convenient orbital and/or spin basis....
Within this basis you know that T|k,↑⟩=|−k,↓⟩T|k,↑⟩=|−k,↓⟩....
You can construct a matrix, in this basis, which satisfies that (and obviously [H,T]=0[H,T]=0). Then you can find the eigenvalues of the orbitals at the TRIMs....
#Be Brainly❤️
Answered by
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buy the block Hamiltonian we can determine the parity of eigenvalues of time reversal in variant moment. From the first principle of calculation
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