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Tabular solution of the stress-cubic equation: An algebraic transformation simplifies 3D stress analysis and could streamline FEA code

机译:三次方程式的表格解:代数变换简化了3D应力分析并可以简化FEA代码

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摘要

Principal stresses are defined as the maximum and minimum normal stresses in a plane. Principal stresses are perpendicular to each other and oriented such that shear stresses are zero. For 3D stress states, principal stresses equal the roots of the general stress-cubic equation: σ{sup}3-I{sub}1σ{sup}2+I{sub}2σ-I{sub}3=0 (1).
机译:主应力定义为平面中的最大和最小法向应力。主应力彼此垂直并定向为使得剪应力为零。对于3D应力状态,主应力等于一般应力三次方程的根:σ{sup} 3-I {sub}1σ{sup} 2 + I {sub}2σ-I{sub} 3 = 0(1) 。

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