Harmonic mappings have long been studied because of the role these mappings play in the theory of minimal surfaces.
由于在极小曲面理论中的作用，对调和映射的研究已有较长时间。
It contains six parts: mapping theorems, numerical estimations of univalent harmonic functions, special mappings, variational method, boundary behavior and applications to minimal surfaces.
它共分六个部分：映射定理；单叶调和函数的数值估计；特殊映射；变分方法；境界性质和在极小曲面中的应用。
Adopting geodesics as dividing lines, space surfaces were developed by minimal extremum method.
采用测地线划分曲面，应用最小极值法进行曲面的展开。
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