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Relations between cubic equation, stress tensor decomposition, and von Mises yield criterion
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作者 Haoyuan GUO Liyuan ZHANG +1 位作者 Yajun YIN Yongxin GAO 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI CSCD 2015年第10期1359-1370,共12页
Inspired by Cardano's method for solving cubic scalar equations, the addi- tive decomposition of spherical/deviatoric tensor (DSDT) is revisited from a new view- point. This decomposition simplifies the cubic tenso... Inspired by Cardano's method for solving cubic scalar equations, the addi- tive decomposition of spherical/deviatoric tensor (DSDT) is revisited from a new view- point. This decomposition simplifies the cubic tensor equation, decouples the spher- ical/deviatoric strain energy density, and lays the foundation for the von Mises yield criterion. Besides, it is verified that under the precondition of energy decoupling and the simplest form, the DSDT is the only possible form of the additive decomposition with physical meanings. 展开更多
关键词 Cardano's method Caylay-Hamilton theorem cubic tensor equation decomposition of spherical/deviatoric tensor (DSDT) von Mises yield criterion
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