References
- 1. Cazacu O., Barlat F. (2004), A criterion for description of anisotropy and yield differential effects in pressure-insensitive materials, International Journal of Plasticity, 20, 2027-2045.
- 2. Chen W.F., Han D.J. (1995), Plasticity for Structural Engineeres, Springer Verlag, Berlin-Heidelberg.
- 3. Ganczarski A., Skrzypek J. (2013), Mechanics of novel materials, Wydawnictwo Politechniki Krakowskiej (in Polish).
- 4. Ganczarski A., Skrzypek J. (2014), Constraints on the applicability range of Hill's criterion: strong orthotropy or transverse isotropy, Acta Mechanica, 225, 2563−2582.
- 5. Goldenblat I. I. Kopnov, V. A. (1966): A generalized theory of plastic flow of anisotropic metals, Stroitielnaya Mekhanika, 307-319, (in Russian).
- 6. Hill R. (1948), A theory of the yielding and plastic flow of anisotropic metals, Proceedings of Royal Society, London, A193, 281−297.
- 7. Hosford W. F., Backofen W. A. (1964), Strength and plasticity of textured metals, in W. A. Backhofen, J. Burke, L. Coffin, N. Reed and V. Weisse (eds), Fundamentals of deformation processing, Syracuse University Press, 259-298.
- 8. Khan A. S., Kazmi R., Farrokh B. (2007), Multiaxial and nonproportional loading responses, anisotropy and modeling of Ti-6Al-4V titanium alloy over wide ranges of strain rates and temperatures, International Journal of Plasticity, 23, 931-950.
- 9. Murakami S. (2012), Continuum Damage Mechanics, Springer Verlag, Berlin.
- 10. Ottosen N. S., Ristinmaa M. (2005), The mechanics of constitutive modeling. Elsevier, Amsterdam.
- 11. Ralson T.D. (1997), Yield and plastic deformation of ice crushing failure, ICSLAIDJEX Symposium on Sea Ice-Processes and Models, Seattle, Washington.
- 12. Sayir M. (1970), On yield condition in theory of plasticity, Ingenieurarchiv, 39, 414-432 (in German).
- 13. Tsai S. T., Wu E. M. (1971), A general theory of strength for anisotropic materials, Journal of Composite Materials, 5, 58-80.