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On the strong DR/DZ equivalence conjecture
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We establish the Miura equivalence of two integrable systems associated to a semi-simple cohomological field theory: the double ramification hierarchy of Buryak and the Dubrovin-Zhang hierarchy. This equivalence was conjectured by Buryak and further refined by Buryak, Dubrovin, Gu\'er\'e, and Rossi.
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Cited by 2 Pith papers
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Finite Group Reduction of the DR/DZ Hierarchies
Finite-group reduction preserves bihamiltonian and tau structures of DR/DZ hierarchies, and two inequivalent reductions of the P¹_{2,2,2,2} CohFT give two higher-genus completions of M_{1,1}, one equivalent to genus-1...
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Spin refinement of moduli spaces of residueless meromorphic differentials and the BKP hierarchy
The reduced DR hierarchy built from spin-weighted strata of residueless meromorphic differentials with two zeros equals the BKP hierarchy up to an explicit coordinate transformation.
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