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Preserving non-negative porosity values in a bi-phase elasto-plastic material under Terzaghi’s effective stress principle [dataset] Open Access
Poromechanics is a well-established field of continuum mechanics which seeks to model materials with multiple phases, usually a stiff solid phase and fluid phases of liquids or gases. Applications are widespread particularly in geomechanics where Terzaghi’s effective stress is widely used to solve engineering soil mechanics problems. This approach assumes that the solid phase is incompressible, an assumption that leads to many advantages and simplifications without major loss of fidelity to the real world. Under the assumption of finite (as opposed to infinitesimal) strains, the poromechanics of two- or bi-phase mater- ials gains complexity and while the compressible solid phase case has received attention from researchers, the incompressible case has received less. For the finite strain - incompressible solid phase case there is a fundamental issue with standard material models, in that for some loadings solid skeleton mass conservation is violated and negative Eulerian porosities are predicted. While, to the authors’ best knowledge, acknowledgement of this essential problem has been disregarded in the literature, an elegant solution is presented here, where the constraint on Eulerian porosity can be incorporated into the free energy function for a material. The formulation is explained in detail, soundly grounded in the laws of thermodynamics and validated on a number of illustrative examples.
Descriptions
- Resource type
- Dataset
- Contributors
- Creator:
Pretti, Giuliano
1
Contact person: Coombs, William M. 1
Augarde, Charles E. 1
1 Durham University, UK
- Funder
-
Engineering and Physical Sciences Research Council
- Research methods
-
Material Point Method
- Other description
-
Figure data for the paper "Preserving non-negative porosity values in a bi-phase elasto-plastic material under Terzaghi’s effective stress principle"
- Keyword
- material point method
poromechanics
finite deformation mechanics
coupled analysis
- Subject
- Location
- Language
- Cited in
- doi:10.1016/j.mechmat.2024.104958
- Identifier
- ark:/32150/r16682x4042
doi:10.15128/r16682x4042
- Rights
- Creative Commons Attribution 4.0 International (CC BY)
- Publisher
-
Durham University
- Date Created
File Details
- Depositor
- W.M. Coombs
- Date Uploaded
- 5 March 2024, 11:03:00
- Date Modified
- 13 March 2024, 13:03:19
- Audit Status
- Audits have not yet been run on this file.
- Characterization
-
File format: zip (ZIP Format)
Mime type: application/zip
File size: 2463626
Last modified: 2024:03:05 11:03:08+00:00
Filename: Data.zip
Original checksum: 13d99e95bc2e183e927d2627006bf4fb
User Activity | Date |
---|---|
User W.M. Coombs has updated Preserving non-negative porosity values in a bi-phase elasto-plastic material under Terzaghi’s effective stress principle [dataset] | 9 months ago |
User N. Syrotiuk has updated Preserving non-negative porosity values in a bi-phase elasto-plastic material under Terzaghi’s effective stress principle [dataset] | 9 months ago |
User W.M. Coombs has updated Preserving non-negative porosity values in a bi-phase elasto-plastic material under Terzaghi’s effective stress principle [dataset] | 9 months ago |
User W.M. Coombs has updated Preserving non-negative porosity values in a bi-phase elasto-plastic material under Terzaghi’s effective stress principle [dataset] | 9 months ago |
User W.M. Coombs has updated Preserving non-negative porosity values in a bi-phase elasto-plastic material under Terzaghi’s effective stress principle [dataset] | 9 months ago |
User W.M. Coombs has deposited Data.zip | 9 months ago |