mathematical-physics / Mirror Symmetry, Topological Recursion
The paper proves a closed-string remodeling statement for the affine binary dihedral Calabi–Yau orbifold threefold, a target outside the toric setting of the Bouchard–Klemm–Mariño–Pasquetti remodeling conjecture, replacing the toric mirror curve by a type-$D_l$ logarithmic Toda curve and the topological recursion by its $\mathbb{Z}_2$-equivariant form.
Temporal state
No reconciled state yet.
Append-only history
A variant rather than the BKMP conjecture itself: the target lies outside the toric setting the conjecture addresses.
Research memory
The paper proves a closed-string remodeling statement for the affine binary dihedral Calabi–Yau orbifold threefold, a target outside the toric setting of the Bouchard–Klemm–Mariño–Pasquetti remodeling conjecture, replacing the toric mirror curve by a type-$D_l$ logarithmic Toda curve and the topological recursion by its $\mathbb{Z}_2$-equivariant form.
A variant rather than the BKMP conjecture itself: the target lies outside the toric setting the conjecture addresses.
Evidence graph
No public relationships recorded yet.