1) Menelaus theorem
梅涅劳斯定理
1.
The application of the Menelaus theorem and Ceva thearem;
梅涅劳斯定理和塞瓦定理的应用
2) Heine theorem
海涅定理
1.
This paper is intended to give a definition of Heine theorem in different functions limits and summarize its application through illustrating examples.
揭示了海涅定理的内涵,分别给出了不同函数极限的海涅定理,归纳总结了它的应用并举出实例。
2.
Given equivalent propositions to Heine theorem when it s condit on is weaken,Heine theorem can beexpressed in more powerful forms, then it will be more convenient and practicaltosolvetheproblemsoffunctionlimit.
给出了海涅定理条件减弱之后的等价命题。
3.
Heine theorem for the limit of function and the limit of the sequence is generalized.
推广了联系函数极限和数列极限的海涅定理，并运用其推广形式证明了几个命
4) Babinet theorem
巴俾涅定理
5) Zernike theorem
查涅克定理
6) Snell's law of refraction
斯涅耳折射定律
补充资料：梅氏定理
梅涅劳斯(menelaus)定理（梅氏线）
△abc的三边bc、ca、ab或其延长线上有点p、q、r，则p、q、r共线的充要条件是bp/pc*cq/qa*ar/rb=1
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条