在文献[1]所做工作的基础上，进一步研究了四维复欧氏空间单位球面中的一类浸入环面在K?hler角取常数情形下的存在性问题。根据其参数表示中坐标多项式系数满足的约束条件方程组，在系数n=1时找到了一类具有常K?hler角浸入环面的标准型，并根据其标准型进一步讨论了Guass曲率等相关几何性质。

In this paper, we mainly study the existence problem of one type of torus of constant K?hler angle immersed into the four-dimensional Complex Euclidean Space. Based on the constraint equations of coordinate polynomial coefficients in its parametric expression, the standard form can be found when n is equal to 1, according to which some related geometric qualities such as Guass curvature and so on are discussed further.