论文标题
双变量稳定多项式的光谱密度函数
Spectral density functions of bivariable stable polynomials
论文作者
论文摘要
进一步研究了稳定的多变量多项式$ p（z）$与其光谱密度函数的傅立叶系数$ 1/| p（z）|^2 $之间的关系。在本文中，我们着重于傅立叶系数的径向渐近造物，以选择两个可变多项式的特定选择。分析中出现高几何功能，并为其得出了新的结果。
The relationship between a stable multivariable polynomial $p(z)$ and the Fourier coefficients of its spectral density function $1/|p(z)|^2$, is further investigated. In this paper we focus on the radial asymptotics of the Fourier coefficients for a specific choice of a two variable polynomial. Hypergeometric functions appear in the analysis, and new results are derived for these as well.
