2 problems

Laurent-polynomial conjecture for membrane indices on $\mathcal{O}(-2)\oplus\mathcal{O}(2)$ over $\mathbb{P}^3$
Laurent-polynomial conjecture. For every degree $d$ , $\Omega_{d[L]}$ is a Laurent polynomial in $q_0$ , $q_1$ , $q_2$ , and $q_3$ .
openequivariant-geometry local-calabi-yau membrane-indices
0 responses
08
Higher-degree denominator conjecture for membrane indices on $\mathcal{O}(-1)\oplus\mathcal{O}(3)$ over $\mathbb{P}^2$
Higher-degree denominator conjecture. For every integer $d>1$ ,
openequivariant-geometry local-calabi-yau membrane-indices
0 responses
06