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| Content Provider | Springer Nature Link |
|---|---|
| Author | Richmond, O. Alexandrov, S. |
| Copyright Year | 2002 |
| Abstract | Ideal plastic deformations have been defined elsewhere as solenoidal smooth deformations in which an eigenvector field associated everywhere with the greatest (major) principal rate of deformation is fixed in the material. For the rigid/perfectly plastic Tresca solid, which satisfies the Tresca yield condition and its associated normality flow rule, it is always possible to find an equilibrium stress field which is compatible with an ideal deformation. Under such conditions all material elements undergo paths of minimum plastic work, a condition which is believed to be advantageous for metalforming processes. Thus, ideal deformation theory has been used as the basis of a procedure for the direct preliminary design of such processes.The present work is focused on three-dimensional deformations where none of the components of principal strain rate vanishes and where the Tresca model is particularly useful. First the general nonsteady three-dimensional equations are derived in a special Lagrangian coordinate system. Then new results involving this coordinate system are obtained for nonsteady axisymmetric ideal deformations. Finally, similar ideas are applied to steady three-dimensional and axisymmetric deformations. In these cases, however, the special coordinate system is not Lagrangian, but is associtted with streamlines. |
| Starting Page | 33 |
| Ending Page | 42 |
| Page Count | 10 |
| File Format | |
| ISSN | 00015970 |
| Journal | Acta Mechanica |
| Volume Number | 158 |
| Issue Number | 1-2 |
| e-ISSN | 16196937 |
| Language | English |
| Publisher | Springer-Verlag |
| Publisher Date | 2002-01-01 |
| Publisher Place | Vienna |
| Access Restriction | One Nation One Subscription (ONOS) |
| Subject Keyword | Numerical and Computational Methods in Engineering Continuum Mechanics and Mechanics of Materials Structural Mechanics Vibration, Dynamical Systems, Control Engineering Fluid Dynamics Engineering Thermodynamics, Transport Phenomena |
| Content Type | Text |
| Resource Type | Article |
| Subject | Mechanical Engineering Computational Mechanics |
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