91 lines
3.6 KiB
Text
91 lines
3.6 KiB
Text
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Solid Mechanics
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Finite Volume Solvers
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The included solid mechanics solvers employ the finite volume method
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(not finite elements/elephants) to numerically approximate the
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displacements and stresses in solid bodies undergoing deformation.
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The included solvers feature the following capabilities:
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small strain
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small strain with large rotations
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large strain
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Mises-Levy J2 plasticity
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thermal-elasticity
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visco-elasticity
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gravity body forces
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fluid-structure interactions
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multi-material analyses
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contact stress analysis with friction
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small strain orthotropic elasticity
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large strain orthotropic elasticity
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cohesive zones
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predefined crack path
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arbitrary crack propagation
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custom boundary conditions
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Aitken's under-relaation for displacement field
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A number of people have contributed to the development of the solvers,
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mainly within Alojz Ivankovic's research group. The code has been
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assembled and is maintained by Philip Cardiff (University College Dublin),
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and significant contributions have been made by Aleksandar Karac, Zeljko
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Tukovic, Hrvoje Jasak, Declan Carolan, Michael Leonard, Valentine
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Kanyanta, David McAuliffe, Declan McNamara and Tian Tang.
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Have fun.
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Philip
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The folowing references are relevant and citations are welcome:
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Cardiff P, Karać A & Ivanković A, A Large Strain Finite Volume Method for
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Orthotropic Bodies with General Material Orientations, Computer Methods
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in Applied Mechanics & Engineering, 2013,
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http://dx.doi.org/10.1016/j.cma.2013.09.008.
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Cardiff P, Karać A & Ivanković A, Development of a finite volume contact
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solver based on the penalty method. Computational Materials Science, 64
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283-284, 2012, http://dx.doi.org/10.1016/j.commatsci.2012.03.011.
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Cardiff P, Karać A, Tuković Z & Ivanković A, Development of a finite volume
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based structural solver for large rotation of non-orthogonal meshes, 7th
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OpenFOAM Workshop, Darmstadt, Germany, 2012.
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Tuković Z, Ivanković A & Karać A, Finite volume stress analysis in multi-
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material linear elastic body. International Journal for Numerical Methods
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in Engineering, 2012. doi:10.1002/nme.
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Carolan D, Tuković Z, Murphy N, Ivanković A, Arbitrary crack propagation
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in multi-phase materials using the finite volume method, Computational
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Materials Science, 2013, http://dx.doi.org/10.1016/j.commatsci.2012.11.049.
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Tuković Z & Jasak H, Updated lagrangian finite volume solver for large
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deformation dynamic response of elastic body. Transactions of FAMENA,
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1(31):1–16, 2007.
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Jasak H & Tuković Z, Dynamic mesh handling in OpenFOAM applied to fluid-
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structure interaction simulations, 5th European Conference on Computational
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Fluid Dynamics ECCOMAS CFD, Lisbon, Portugal, 2010.
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Tuković Z & Jasak H, Finite volume method for fluid-strucutre-interaction
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with large structural displacements, 2nd OpenFOAM Workshop, Zagreb, 2007.
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Jasak H & Weller H, Finite volume methodology for contact problems of linear
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elastic solids, 3rd International Conference of Croatian Society of Mechanics,
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pages 253–260, Cavtat/Dubrovnik, Crotatia, 2000.
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Jasak H & Weller H, Application of the finite volume method and unstructured
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meshes to linear elasticity, International Journal for Numerical Methods in
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Engineering, pages 267–287, 2000.
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Maneeratana K, Development of the finite volume method for non-linear
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structural applications, PhD thesis, Imperial College London, 2000.
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Cardiff P, Development of the finite volume method for hip joint stress
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analysis, PhD thesis, University College Dublin, 2012.
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Tang T, Hededal O, Cardif P, Roenby J, A Finite Volume Method solver for
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non-linear soil stress analysis using OpenFOAM, 8th OpenFOAM Workshop,
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Jeju, 2013.
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