Time-Reversal Invariance at M Point of Surface Brioullin Zone

fk08
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Hello,

i have a question on the M point of a surface brioullin zone. why is that point a point with time-reversal invariance?

Thanks
 
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Time reversal symmetry means \psi_{k} = \psi_{-k}^*. Periodicity in reciprocal space means that we can translate a point on the surface of the first BZ to a point on the opposite surface, ie. -k + G = k would give exactly the same wavefunction. So that means that \psi_{-k}^* = \psi_{k}^* = \psi_{k}
 
Consider triangular BZ. How can i see, that Gamma and M has time reversal and K not?
 

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