Slip line field

A slip line field or slip line field theory, is a technique often used to analyze the stresses and forces involved in the major deformation of metals or soils. In essence in some problems including plane strain and plane stress elastic-plastic problems, elastic part of the material prevent unrestrained plastic flow but in many metal-forming processes, such as rolling, drawing, gorging, etc., large unrestricted plastic flows occur except for many small elastic zones. in effect we are concerned with a rigid-plastic material under condition of plane strain.[1] it turns out that the simplest way of solving stress equations is to express them in terms of a coordinate system that is along potential slip (or failure) surfaces. It is for this reason that this type of analysis is termed slip line analysis or the theory of slip line fields in the literature.[2][3]

History

The slip-line theory was co-developed by Hilda Geiringer in the early 1930s.[4] She developed the Geiringer equations, which simplify the process of calculating the deformation.[4]

gollark: Why SHA1?
gollark: <#348702212110680064> is implicitly self-derailed.
gollark: But probably not to geopolitics generally.
gollark: I mean, maaaaaybe strategy stuff generalizes to, say, military things somewhat.
gollark: Consider the implications for Macron.

References
  1. alexander, mendelson. plasticity: theory and applications. National Aeronautics and Space Administration. p. 260.
  2. "Applied Mechanics of Solids (A.F. Bower) Chapter 6: Plasticity - 6.1 Slip-line fields". solidmechanics.org. Retrieved 2019-04-05.
  3. Santosh Verma (2014-10-10). "Slip Line Field Method". Cite journal requires |journal= (help)
  4. McNeill, Leila (31 October 2019). "The woman who reshaped maths". BBC News. Retrieved 2019-11-05.
This article is issued from Wikipedia. The text is licensed under Creative Commons - Attribution - Sharealike. Additional terms may apply for the media files.