离散Laplace方法与高斯连分数截断误差
Discrete Laplace Method and Truncation Error of Gauss Continued Fraction
摘要：
精确地确定了高斯连分数截断误差的领先渐近性。不仅为了这个目的，而且为了更广泛的适用性，在其他地方的离散模拟拉普拉斯方法的超几何级数包含一个大的参数，这是在以前的文件中开发的，一般在两个方向。
英文摘要：
The leading asymptotics of the truncation error for Gauss's continued fraction is determined exactly. Not only for this purpose but also for wider applicability elsewhere the discrete analogue of Laplace's method for hypergeometric series containing a large parameter, which was developed in a previous paper, is generalized in two directions.
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。
