[1] T. B. Stoughton and J. W. Yoon, “A pressure-sensitive yield criterion under a non-associated flow rule for sheet metal forming”, International Journal of Plasticity, Vol. 20, No. (4, 5), pp. 705-731, (2004).
[2] J. Oliver, A. E. Huespe and J. C. Cante, “An implicit/explicit integration scheme to increase computability of non-linear material and contact/friction problems”, Computer Methods in Applied Mechanics and Engineering, Vol. 197, No. (21-24), pp. 1865-1889, (2008).
[3] T. B. Stoughton and J. W. Yoon, “On the existence of intermediate solutions to the equations of motion under non-associated flow”, International Journal of Plasticity, Vol. 24, No. 4, pp. 583-613, (2008).
[4] V. Cvitanic, F. Valk and Z. Lozina, “A finite element formulation based on non-associated plasticity for sheet metal forming”, International Journal of Plasticity, Vol. 24, No. 4, pp. 646-687, (2008).
[5] N. Valoroso and L. Rosti, “Consistent derivation of the constitutive algorithm for plane stress isotropic plasticity, part I: Theatrical formulation”, International Journal of Solid and Structures, Vol. 46, No. 1, pp. 74-91, (2009).
[6] T. B. Stoughton and J. W. Yoon, “Anisotropic hardening and non-associated flow in proportional loading of sheet metals”, International Journal of Plasticity, Vol. 25, No. 9, pp. 1777-1817, (2009).
[7] X. Gao, T. Zhang, M. Hayden and C. Roe, “Effects of the stress state on plasticity and ductile failure of an aluminum 5083 alloy”, International Journal of Plasticity, Vol. 25, No. 12, pp. 2366-2382, (2009).
[8] A. Taherizadeh, D. E. Green, A. Ghaei and J. W. Yoon, “A non-associated constitutive model with mixed iso-kinematic hardening for finite element simulation of sheet metal forming”, International Journal of Plasticity, Vol. 26, No. 2, pp. 288-309, (2010).
[9] A. Taherizadeh, D. E. Green and J. W. Yoon, “Evaluation of advanced anisotropic models with mixed hardening for general associated and non-associated flow metal plasticity”, International Journal of Plasticity, Vol. 27, No. 11, pp. 1781-1802, (2011).
[10] X. Gao, T. Zhang, J. Zhou, S. M. Graham, M. Hyden and C. Roe, “On stress-state dependant plasticity modelling: Significance of the hydrostatic stress, the third invariant of stress deviator and the non-associated flow rule”, International Journal of Plasticity, Vol. 27, No. 2, pp. 217-231, (2011).
[11] F. Moayyedian and M. Kadkhodayan, “A general solution in rate-dependant plasticity”, International Journal of Engineering, Vol. 26, No. 6, pp. 391-400, (2013).
[12] F. Moayyedian and M. Kadkhodayan, “A study on combination of von Mises and Tresca yield loci in non-associated viscoplasticity”, International Journal of Engineering, Vol. 27, No. 3, pp. 537-545, (2014).
[13] F. Moayyedian and M. Kadkhodayan, “Implementing the new first and second differentiation of a general yield surface in explicit and implicit rate-independent plasticity”, Journal of Solid Mechanics, Vol. 3, No. 3, pp. 310-321, (2014).
[14] F. Moayyedian and M. Kadkhodayan, “Combination of modified Yld2000-2d and Yld2000-2d in anisotropic pressure dependent sheet metals”, Latin American Journal of Solids and Structures, Vol. 12, No. 1, pp. 92-114, (2015).
[15] F. Moyyedian and M. Kadkhodayan, “Modified burzynski criterion with non-associated flow rule for anisotropic asymmetric metals in plane stress problems”, Applied Mathematics and Mechanics, Vol. 36, No. 3, pp. 303-318, (2015).
[16] A. Ghaei and A. Taherizadeh, “A two-surface hardening plasticity model based on non-associated flow rule for anisotropic metals subjected to cyclic loading”, International Journal of Mechanical Sciences, Vol. 92, No. 1, pp. 24-34, (2015).
[17] D. R. J. Owen and E. Hinton, Finite elements in plasticity: theory and practice, Swansea U. K., pp. 250-340, Pineridge Press Limited, (1980).
[18] E. D. Souza Neto, D. Peric and D. R. J. Owen, Computational methods for plasticity, theory and applications, John Wiley and Sons, Ltd., pp. 103-240, (2008).
[19] J. C. Simo and T. J.R. Hughes, Computational Inelasticity, Springer-Verlag New York, Inc., pp. 234-305, (1998).
[20] O. C. Zienkiewicz and R. L. Taylor, The finite element method for solid and structural mechanics, 6nd ed., U. K., Elsevior Butterworth-Heinemann, pp. 134-205, (2005).
[21] M. A. Crisfield, Non-linear finite element analysis of solid and structures, jhon Wiley, New York, pp. 124-234, (1997).
[22] R. Hill, The mathematical theory of plasticity, Oxford University Press, New York, pp. 45-167, (1950).
[23] A. Khan and S. Hung, Continuum theory of plasticity, John Wiley & Sons, Canada, pp. 123-208, (1995).
[24] P. V. Marcal, “A note on the elastic-plastic thick cylinder with internal pressure in the open and closed-end condition”, International Journal of Mechanical Sciences, Vol. 7, No. 12, pp. 841-845, (1965).
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