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The International Phonetic Alphabet (IPA) is an alphabetic system of phonetic notation based primarily on the Latin alphabet. With phonetic transcriptions, dictionarie tell you about the pronunciation of words, because the spelling of an English word does not tell you how you should pronounce it. Below is the phonetic transcription of deviatoric:

/divajejtɔɹɪk/

- deviatoric strains. Then, we can have also hydrostatic strains, deviatoric strains
- So, you can write tau ij deviatoric. So, for Newtonian fluids, you have tau ij deviatoric
- If you consider the symmetry of tau ij deviatoric, that tau ij deviatoric is equal to tau ji
- deviatoric. Stress tensor is symmetric and it's hydrostatic and deviatoric components
- known as the von-mises theory of failure where it says the deviatoric strain energy that
- as the deviatoric stress. In fact we have seen in such great length in our previous
- as how the confining pressure is applied and the deviatoric stress is applied, how the
- to the application of the confining stress sigma3 and then the deviatoric stress. The
- specimen we first apply sigma3 and then we apply the deviatoric stress. The change in
- of increment due to the deviatoric stress, this obvious relationship between the change
- of the deviatoric stress this sigma1- sigma3 and bringing the sample to failure, whats
- deviatoric stress you apply also gets converted into the pore pressure. But if it is an over
- which is applied plus the parameter Af into the deviatoric stress (delta sigma1- delta
- equal to this initial pore pressure -35 +70-0.2 into the deviatoric stress Df or 70- the pore
- sigma3 plus deviatoric stress equal to 1- sine phi by 1+ sine phi. This is very useful
- 70- Uf and the denominator will become 7 Uf plus the deviatoric stress Df and this must
- Similarly, we can also consider the deviatoric strains. So, deviatory strains
- in close parallel to deviatoric stress, we can have
- would like to now break the total strains into deviatoric can volumetric strains.
- varying, this is known as deviatoric strain tensor. And this one is known as volumetric