论文标题
正交域和真正的二次家族
Quadrature Domains and the Real Quadratic Family
论文作者
论文摘要
我们研究了几类与正交结构域相关的全体形态动力学系统。我们的主要结果是，可以通过$ \ textrm {psl}（2，\ mathbb {z}）$的一致性子组进行完整地配合的Mandelbrot集的主要多项式组件，并且这种完美的交配是简单连接的QuadRature quadrature quadrature quadrature domain domain domain domain。
We study several classes of holomorphic dynamical systems associated with quadrature domains. Our main result is that real-symmetric polynomials in the principal hyperbolic component of the Mandelbrot set can be conformally mated with a congruence subgroup of $\textrm{PSL}(2,\mathbb{Z})$, and that this conformal mating is the Schwarz function of a simply connected quadrature domain.
