Mobile exceptional points under cyclic modulation partition the Brillouin zone into switching domains that control band permutation after each cycle.
Kato, Perturbation theory for linear operators; 2nd ed., Grundlehren der mathematischen Wissenschaften : a se- ries of comprehensive studies in mathematics (Springer, Berlin, 1976)
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Mobile Exceptional Points Generate Momentum-Space Switching Domains
Mobile exceptional points under cyclic modulation partition the Brillouin zone into switching domains that control band permutation after each cycle.