自洽场理论是解决高分子复杂系统平衡态的非常有效的方法，常用的是基于高斯链的自洽场理论，但是基于高斯链的自洽场理论无法处理有一定刚性的高分子体系，像是生物大分子和一些光电材料中的问题。由于蠕虫状链可以设定链有不同的刚性，近年来，基于蠕虫状链的自洽场理论得到了快速发展。基于蠕虫状链的自洽场方程的求解是一种六维的复杂的优化问题，其解法也是近年来热点的研究方向。我们使用蠕虫链模型，考虑Flory-Huggins相互作用，推导出自洽场方程和MDE方程，探索有效的数值解法，研究链的刚性对均聚物共混界面的影响，分析界面宽度收到蠕虫状链刚性的影响。

Self-consistent field theory is a very effective method to solve the equilibrium state of complex polymer systems. Self-consistent field theory based on Gaussian chain, which is commonly used, cannot deal with polymer systems with certain rigidity, like It is a problem in biological macromolecules and some optoelectronic materials. Since worm-like chains can set chains with different rigidities, the self-consistent field theory based on worm-like chains has developed rapidly in recent years. The solution of the self-consistent field equation based on the worm-like chain is a six-dimensional complex optimization problem, and its solution is also a hot research area in recent years. We use the worm chain model incorporated with Flory-Huggins interactions to derive self-consistent field equations and MDE equations, explore effective numerical solutions, study the influence of chain rigidity on the homopolymer blending interface, and analyze the influence of the worm-like chain rigidity on the interface width.