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Stable identification of linear isotropic Cosserat parameters: bounded stiffness in bending and torsion implies conformal invariance of curvature

机译:线性各向同性Cosserat参数的稳定识别:弯曲和扭转中的有界刚度暗示曲率的共形不变性

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摘要

We describe a principle of bounded stiffness and show that bounded stiffness in torsion and bending implies a reduction of the curvature energy in linear isotropic Cosserat models leading to the so-called conformal curvature case where is the Cosserat microrotation. Imposing bounded stiffness greatly facilitates the Cosserat parameter identification and allows a well-posed, stable determination of the one remaining length scale parameter L c and the Cosserat couple modulus μ c .
机译:我们描述了有界刚度的原理,并表明在扭转和弯曲中有界刚度意味着线性各向同性Cosserat模型中曲率能量的减小,从而导致所谓的共形曲率情况,即Cosserat微旋转。施加有界的刚度极大地方便了Cosserat参数的识别,并且可以很好地,稳定地确定一个剩余的长度比例参数L c 和Cosserat耦合模量μ c

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