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- holomorphic semigroup 全纯半群
- Holomorphic mappings.Moduli theory. 主 题 词 Complex manifolds.
- It is the first time to solve this problem with holomorphic method. 在毁伤区域边界上计算环路积分，可以用解析算法解决此问题。
- The latter two published a monograph on semigroup theory in 1961. 后面二人在 1961 年出版了半群理论的专论。
- A construction theorem for such semigroup is obtained. 给出该类半群的一个构造定理.
- It follows that every nonempty periodic semigroup has at least one idempotent. 得出了所有非空周期半群都有至少一个幂等元。
- A semigroup generated by a single element is said to be monogenic (or cyclic ). 被一个单一元素生成的半群叫做 单基因 的(或 循环 的)。
- The minimal ideal of a commutative semigroup, when it exists, is a group. 交换半群的极小理想如果存在的话是个群。
- A semigroup is said to be periodic if all of its elements are of finite order. 半群被称为 周期性 的，如果所有它的元素有着有限次序。
- Then a suitable holomorphic mapping is constructed,and the corresponding approximate value is obtained in image space. 最后利用解析函数的唯一延拓性质实现反问题的逆时间反演。
- Keywords: meromorphic function, holomorphic function, normal families, differential polynomials, sharing values. 关键词：亚纯函数，全纯函数，正规族，微分多项式，分担值。
- Then a suitable holomorphic mapping is constructed, and the corresponding approximate value is obtained in image space. 然后构造一个合适的全纯映射，在象空间中获得解在时间网格对应点处的近似值；
- In this paper, we study a class of holomorphic which has zero of higher order in several complex variables. 本文讨论多复变数的一类具有高阶零点的全纯映照族，给出了相对于A的螺形映照高阶零点的增长与掩盖定理。
- Gauge kinetic function is a holomorphic function of field strength superfield and other superfields. 其中第一个和第三个都必须是复标量场的全纯函数，
- For example, every nonempty finite semigroup is periodic, and has a minimal ideal and at least one idempotent. 例如，所有非空有限半群是周期性的，并有一个极小理想和至少一个幂等元。
- Then,two important structural theorem are obtained by the special structure of Clifford semigroup. 其次,根据C lifford半群是群强半格的特殊结构,得到了C lifford半群的幂半群的两个重要的结构定理。
- L. V. wolfedorf. A class of nonlinear Riemann-Hilbert problem for holomorphic functions[J]. Math. Nachr, 1983,114: 89- 106. 李明忠，候宗义，徐振远．椭圆型方程组理论和边值问题[M]．上海：复旦大学出版社，1990．307-331
- In chapter two, we discuss some normal criteria of holomorphic functions and prove the Theorem 2.1.1,Theorem 2.1.2 and Theorem 2.1.3. 第二章，我们讨论了一类全纯函数族的几个正规定则，主要证明了定理2.;1
- If S is a semigroup, then the intersection of any collection of subsemigroups of S is also a subsemigroup of S. 如果 S 是半群，则任何 S 的子半群的搜集的交集也是 S 的子半群。
- A semigroup S is called 2-semiband, if every element of S is a product of two idempotents of S. 摘要称半群S为2-半带，若其中每个元素都可以写为S中两个幂等元的积。
