Finite element approximation of large bending isometries
Finite element approximation of large bending isometries
复制标题
大弯曲等距的有限元近似
作者：
S. Bartels
设计并分析了一种以最小弯曲能量近似大等轴变形的有限元格式。证明了该格式数值解的迭代算法的稳定点收敛性和能量递减性。数值实验说明了迭代的性能，并表明，离散化导致大的垂直载荷和压缩边界条件的精确近似。
A finite element scheme for the approximation of large isometric deformations with minimal bending energy is devised and analyzed. The convergence to a stationary point and energy decreasing property of an iterative algorithm for the numerical solution of the scheme is proved. Numerical experiments illustrate the performance of the iteration and show that the discretization leads to accurate approximations for large vertical loads and compressive boundary conditions.
影响因子：
2
作者：
L. Arguin;Anton Bovier;N. Kistler
通讯作者：
L. Arguin;Anton Bovier;N. Kistler
影响因子：
4.1
作者：
Elliott, Charles M.;Stinner, Bjoern
通讯作者：
Stinner, Bjoern