论文标题
$λ_g\ mathrm {dr} _g（a，-a）$的猜想公式在gorenstein商中为true
A conjectural formula for $λ_g\mathrm{DR}_g(a,-a)$ is true in Gorenstein quotient
论文作者
论文摘要
在此注释中，我们证明了类$λ_g\ Mathrm {dr} _g（a，-a）\ in r^{2g}（\ overline {\ Mathcal {\ mathcal {m}} _ {g，2}）$最近由Buryak-iglyak-iglesias-shadrin is prim at gorren goren goren for， $ r^*（\ overline {\ mathcal {m}} _ {g，2}）$。作为推论，我们证明了强$ \ mathrm {dr} \ backslash \ mathrm {dz} $ equielence useporence superelence for One-point相关器。
In this note we prove that a conjectural formula for the class $λ_g \mathrm{DR}_g(a,-a)\in R^{2g}(\overline{\mathcal{M}}_{g,2})$ proposed recently by Buryak-Iglesias-Shadrin is true in the Gorenstein quotient of the ring $R^*(\overline{\mathcal{M}}_{g,2})$. As a corollary we prove the strong $\mathrm{DR} \backslash \mathrm{DZ}$ equivalence conjecture for one-point correlators.
