Expectation value (quantum mechanics): Difference between revisions
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Added mention that not only is expectation value not "most probable" but it may have 0 probability of ever occuring. |
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The '''Levy–Mises equations''' (also called '''flow rules''') describe the relationship between [[Shear stress|stress]] and [[Strain (materials science)|strain]] for an ideal [[Plasticity (physics)|plastic]] [[solid]] where the [[Elasticity (physics)|elastic]] strains are negligible. | |||
The generalized Levy–Mises equation can be written as: | |||
: <math>\frac{\mathbf{d}\varepsilon_1}{\sigma'_1}=\frac{\mathbf{d}\varepsilon_2} | |||
{\sigma'_2}=\frac{\mathbf{d}\varepsilon_3}{\sigma'_3}=\mathbf{d}\lambda</math> | |||
{{DEFAULTSORT:Levy-Mises equations}} | |||
[[Category:Materials science]] | |||
[[Category:Continuum mechanics]] | |||
[[Category:Solid mechanics]] | |||
{{mathapplied-stub}} | |||
