The second order elliptic problem is studied by using conforming finite element and nonconforming finite element in the different parts of the area respectively.
在区域的两个不同部分分别采用协调元和非协调元来研究二阶椭圆问题。
According to the generalized conforming condition of constant stress and linear stress, the generalized conforming displacement is deduced, and the finite element equation is obtained.
依据常应力与线性应力下的广义协调条件，推导了广义协调位移，进而得到有限元列式。
According to the generalized conforming condition of constant stress and linear stress, the generalized conforming displacement is deduced, and the finite element equation is obtained.
依据常应力与线性应力下的广义协调条件，推导了广义协调位移，进而得到有限元列式。
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