Expectation value (quantum mechanics): Difference between revisions

Revision as of 00:41, 3 February 2014

The Levy–Mises equations (also called flow rules) describe the relationship between stress and strain for an ideal plastic solid where the elastic strains are negligible.

The generalized Levy–Mises equation can be written as:

\frac{d ε_{1}}{σ'_{1}} = \frac{d ε_{2}}{σ'_{2}} = \frac{d ε_{3}}{σ'_{3}} = d λ

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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}}

Expectation value (quantum mechanics): Difference between revisions

Revision as of 00:41, 3 February 2014

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