The factorization theory of meromorphic and entire functions is one of interesting problems in complex analytic function theory.
亚纯函数与整函数的分解理论是单复变函数论中一个令人感兴趣的课题。
This paper gives an analytic solution of non-circle opening based on linear viscoelastic theories and theory of function of a complex variable.
本文根据粘弹性体的理论与复变函数理论给出了非圆形巷道(洞室等)的粘弹性解析解。
Maximum modulus principle plays an important role in the complex analytics, and it is a powerful tool in studying the analytic function.
摘要最大模原理在复变函数论中占有重要的地位，是研究解析函数的有力工具。
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