一个精确量子化方案的收敛性
Convergence of an exact quantization scheme
摘要：
Voros \cite {V}证明了一维齐次非谐振子（薛定谔算子与势$q^{2M}$，$M>1$）的谱是显式非线性变换的不动点.我们证明了这个不动点在适当规范化序列空间中是全局指数吸引的。
英文摘要：
It has been shown by Voros \cite {V} that the spectrum of the one-dimensional homogeneous anharmonic oscillator (Schrödinger operator with potential $q^{2M}$, $M>1$) is a fixed point of an explicit non-linear transformation. We show that this fixed point is globally and exponentially attractive in spaces of properly normalized sequences.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
