中文

球环和球的极小有限模型

计算工程、金融与科学 2024-05-24 v1

摘要

本文对莫比乌斯带及多个球环和(wedge sums of spheres)的极小有限模型进行分类。特别是,我们证明莫比乌斯带的极小有限模型与圆S1S^{1}的极小有限模型相同。进一步地,我们证明S2S1S^{2}\vee S^{1}S2S2S^{2}\vee S^{2}均在恰好七个点上 admits 极小有限模型,而S1S1S2S^{1}\vee S^{1}\vee S^{2}S1S1S1S2S^{1}\vee S^{1}\vee S^{1}\vee S^{2}S1S2S2S^{1}\vee S^{2}\vee S^{2}S2S2S2S^{2}\vee S^{2}\vee S^{2}S2S2S2S2S^{2}\vee S^{2}\vee S^{2}\vee S^{2}则在恰好八个点上 admits 极小有限模型。

关键词

引用

@article{arxiv.2405.13384,
  title  = {Elastic-gap free strain gradient crystal plasticity model that effectively account for plastic slip gradient and grain boundary dissipation},
  author = {Anjan Mukherjee and Biswanath Banerjee},
  journal= {arXiv preprint arXiv:2405.13384},
  year   = {2024}
}

备注

Submitted in Journal of the Mechanics and Physics of Solids