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This is formally closer to previous work except that introducing the extra junction site makes our approach entirely systematic and that inaccessible subcases may be discarded very easily based on effective-rate arguments. Note also that our approach (as well as our results) furthermore differs significantly from those for a V (1:m) with a synchronous update scheme.
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This is formally closer to previous work except that introducing the extra junction site makes our approach entirely systematic and that inaccessible subcases may be discarded very easily based on effective-rate arguments. Note also that our approach (as well as our results) furthermore differs significantly from those for a V (1:m) with a synchronous update scheme.
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We do point out, however, that the analogous interpretation for a periodic-on-average but open system constructed from a V(2:2) requires further care: a full understanding of domain wall dynamics is required in this case, which cannot be achieved within the present framework since working with effective rates deduced from the average junction density necessarily neglects all correlation effects. For reasons of space and focus, we reserve this discussion for elsewhere.
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We do point out, however, that the analogous interpretation for a periodic-on-average but open system constructed from a V(2:2) requires further care: a full understanding of domain wall dynamics is required in this case, which cannot be achieved within the present framework since working with effective rates deduced from the average junction density necessarily neglects all correlation effects. For reasons of space and focus, we reserve this discussion for elsewhere.
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For completeness, however, we note that a (MC □ LD) phase does arise for a system consisting of two parallel sections, but it is effectively ruled out here through the condition of periodicity on average.
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For completeness, however, we note that a (MC □ LD) phase does arise for a system consisting of two parallel sections, but it is effectively ruled out here through the condition of periodicity on average.
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