PSI - Issue 1

Behzad V. Farahani et al. / Procedia Structural Integrity 1 (2016) 226–233 Behzad V. Farahani et al./ Structural Integrity Procedia 00 (2016) 000 – 000

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Acknowledgements

The authors truly acknowledge the funding provided by Ministério da Educação e Ciência, Fundação para a Ciência e a Tecnologia (Portugal), under grant PD/BD/114095/2015, SFRH/BPD/75072/2010 and SFRH/BPD/111020/2015, and by project funding UID/EMS/50022/2013.

References Bazant, Z.P., 1984. Imbricate Continuum and its Variational Derivation. Journal of Engineering Mechanics , 110(12), pp.1693 – 1712. Cervera, M., Oliver, J. & Faria, R., 1995. Seismic evaluation of concrete dams via continuum damage models. Earthquake Engineering & Structural Dynamics , 24(9), pp.1225 – 1245. Cervera, M., Oliver, J. & Manzoli, O., 1996. A Rate-dependent Isotrpic Damage Model for Seismic Analysis of Concrete Dams. Earthquake Engineering and Structural Dynamics , 25, pp.987 – 1010. Crisfield, M.A., 1996. Non-linear Finite Element Analysis of Solids and Structures Vol. 2., Wiley. Eringen, A.C., 1966. A unified theory of thermomechanical materials. International Journal of Engineering Science , 4(2), pp.179 – 202. Faria, R. & Oliver, J., 1993. A rate dependent plastic-damage constitutive model for large scale computations in concrete structures. CIMNE Monograph , (17). Faria, R., Oliver, J. & Cervera, M., 1998. A strain-based plastic viscous-damage model for massive concrete structures. International Journal of Solids and Structures , 35(14), pp.1533 – 1558. He, W. et al., 2006. A 2D total strain based constitutive model for predicting the behaviors of concrete structures. International Journal of Engineering Science , 44(18-19), pp.1280 – 1303. J. Belinha, 2014. Meshless Methods in Biomechanics: Bone Tissue Remodelling Analysis Vol. 16., Springer Netherlands. Jirásek, M., 1998. Nonlocal models for damage and fracture: Comparison of approaches. International Journal of Solids and Structures , 35(31 32), pp.4133 – 4145. Kachanov, L.M., 1986. Introduction to Continuum Damage Mechanics , Martinus Nijhoff Publishers, Dordrecht, the Netherlands. Krajcinovic, D. & Fonseka, G., 1983. the Continuum Damage theory for Brittle Material. ASME Journal of Applied Mechanics , 50, pp.355 – 360. Krajcinovic, D. & Fonseka, G., 1981. the Continuum Damage Theory of Britle Materials, Part 1: General Theroy. ASME Journal of Applied Mechanics , 48, pp.809 – 815. Lee, J. & Fenves, G.L., 2001. A return-mapping algorithm for plastic-damage models: 3-D and plane stress formulation | Jeeho Lee; Gregory L. Fenves | digital library booksc. International Journal for Numerical Methods in Engineering , 50(2), pp.487 – 506. Lubliner, J., 1972. On the thermodynamic foundations of non-linear solid mechanics. International Journal of Non-Linear Mechanics , 7(3), pp.237 – 254. Malvar, J. & Warren, G., 1988. Fracture Energy for Three-Point Bend Tests on Single-Edge Notched Beams. Naval Civil Engineering Laboratory , (March), pp.1 – 28. Oliver, J. et al., 1990. Isotropic Damage Models and Smeared Crack Analysis of Concrete. In the 2nd Conference on Computer Aided Analysis and Design of Concrete Structures . Zell am See, pp. 945 – 957. Pijaudier-Cabot, G. & Bazant, Z.P., 1987. Nonlocal damage theory. Journal of Engineering Mechanics , ASCE 113, pp.1512 – 1533. Resende, L. & Martin, J., 1984. A Progressive Damage Continuum Model for Granular Materials. Computer Methods in Applied Mechanics and Engineering , 42, pp.1 – 18. Salari, M.R. et al., 2004. A coupled elastoplastic damage model for geomaterials. Computer Methods in Applied Mechanics and Engineering , 193(27-29), pp.2625 – 2643. Shao, J.F. et al., 2006. A coupled elastoplastic damage model for semi-brittle materials and extension to unsaturated conditions. Mechanics of Materials , 38(3), pp.218 – 232. Simo, J. & Taylor, R., 1986. A return mapping algorithm for plane stress elastoplasticity. International Journal for Numerical , 22(3), pp.649 – 670. Simo, J.C., 1992. Algorithms for static and dynamic multiplicative plasticity that preserve the classical return mapping schemes of the infinitesimal theory. Computer Methods in Applied Mechanics and Engineering , 99(1), pp.61 – 112. Simo, J.C. & Ju, J.W., 1987. Strain- and stress-based continuum damage models - I. Formulation. International Journal of Solids and Structures , 23(7), pp.821 – 840. Strömberg, L. & Ristinmaa, M., 1996. FE-formulation of a nonlocal plasticity theory. Computer Methods in Applied Mechanics and Engineering , 136(1-2), pp.127 – 144. Tao, X. & Phillips, D. V., 2005. A simplified isotropic damage model for concrete under bi-axial stress states. Cement and Concrete Composites , 27(6), pp.716 – 726. Vasheghani Farahani, B. et al., 2015. The Axisymmetric Analysis of Circular Plates Using the Radial Point Interpolation Method. International Journal for Computational Methods in Engineering Science and Mechanics , 16(6), pp.336 – 353. Voyiadjis, G. & Taqieddin, Z., 2009. Elastic Plastic and Damage Model for Concrete Materials: Part I-Theoretical Formulation. International Journal of Structural Changes in Solids , 1(1), pp.31 – 59. Wu, J.Y., Li, J. & Faria, R., 2006. An energy release rate-based plastic-damage model for concrete. International Journal of Solids and Structures , 43(3-4), pp.583 – 612. Yu, R.C., Ruiz, G. & Chaves, E.W. V, 2008. A comparative study between discrete and continuum models to simulate concrete fracture. Engineering Fracture Mechanics , 75(1), pp.117 – 127.

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