论文标题
逆对称矩阵对的方程和多边形
Equations and multidegrees for inverse symmetric matrix pairs
论文作者
论文摘要
我们计算双向主体的方程式和多个方程式，这些方程式和对称矩阵对彼此相反的对称矩阵。由于我们的工作，我们为Manivel，Michalek，Monin，Seynnaeve和Vodička提供了替代证明，该证明是解决了先前对Sturmfels和Uhler的猜想，涉及最大可能性程度的多项性。
We compute the equations and multidegrees of the biprojective variety that parametrizes pairs of symmetric matrices that are inverse to each other. As a consequence of our work, we provide an alternative proof for a result of Manivel, Michalek, Monin, Seynnaeve and Vodička that settles a previous conjecture of Sturmfels and Uhler regarding the polynomiality of maximum likelihood degree.
