[1] F. Taucer, E. Spacone, F.C. Filippou, A fiber beam-column element for seismic response analysis of reinforced concrete structures, Earthquake Engineering Research Center, College of Engineering, University of California Berkeley, California, 1991.
[2] E. Spacone, F.C. Filippou, F.F. Taucer, Fibre Beam–Column Model for Non‐Linear Analysis of R/C Frames: Part II. Applications, Earthquake engineering & structural dynamics, 25(7) (1996) 727- 742.
[3] M.H. Scott, G.L. Fenves, Plastic hinge integration methods for force-based beam–column elements, Journal of Structural Engineering, 132(2) (2006) 244- 252.
[4] Z.-X. Li, Y. Gao, Q. Zhao, A 3D flexure–shear fiber element for modeling the seismic behavior of reinforced concrete columns, Engineering Structures, 117(Supplement C) (2016) 372-383.
[5] P. Ceresa, L. Petrini, R. Pinho, Flexure-shear fiber beam-column elements for modeling frame structures under seismic loading—state of the art, Journal of Earthquake Engineering, 11(S1) (2007) 46-88.
[6] M. Lodhi, H. Sezen, Estimation of monotonic behavior of reinforced concrete columns considering shear‐flexure‐axial load interaction, Earthquake Engineering & Structural Dynamics, 41(15) (2012) 2159-2175.
[7] A. Marini, E. Spacone, Analysis of reinforced concrete elements including shear effects, ACI Structural Journal, 103(5) (2006) 645.
[8] P. Mergos, A. Kappos, A distributed shear and flexural flexibility model with shear–flexure interaction for R/C members subjected to seismic loading, Earthquake Engineering & Structural Dynamics, 37(12) (2008) 1349-1370.
[9] S.Y. Xu, J. Zhang, Hysteretic shear–flexure interaction model of reinforced concrete columns for seismic response assessment of bridges, Earthquake Engineering & Structural Dynamics, 40(3) (2011) 315- 337.
[10] S.-Y. Xu, J. Zhang, Axial–shear–flexure interaction hysteretic model for RC columns under combined actions, Engineering Structures, 34 (2012) 548-563.
[11] M. Petrangeli, P.E. Pinto, V. Ciampi, Fiber element for cyclic bending and shear of RC structures. I: Theory, Journal of Engineering Mechanics, 125(9) (1999) 994-1001.
[12] P. Ceresa, L. Petrini, R. Pinho, R. Sousa, A fibre flexure–shear model for seismic analysis of RC‐framed structures, Earthquake Engineering & Structural Dynamics, 38(5) (2009) 565-586.
[13] R.S. Stramandinoli, H.L. La Rovere, FE model for nonlinear analysis of reinforced concrete beams considering shear deformation, Engineering structures, 35 (2012) 244-253.
[14] T. Mullapudi, A. Ayoub, Analysis of reinforced concrete columns subjected to combined axial, flexure, shear, and torsional loads, Journal of Structural Engineering, 139(4) (2012) 561-573.
[15] M. Sasani, A. Werner, A. Kazemi, Bar fracture modeling in progressive collapse analysis of reinforced concrete structures, Engineering Structures, 33(2) (2011) 401-409.
[16]H.R. Valipour, S.J. Foster, Finite element modelling of reinforced concrete framed structures including catenary action, Computers & structures, 88(9) (2010) 529-538.
[17] K. Orakcal, L.M.M. Sanchez, J.W. Wallace, Analytical modeling of reinforced concrete walls for predicting flexural and coupled-shear-flexural responses, Pacific Earthquake Engineering Research Center, College of Engineering, University of California, Berkeley, 2006.
[18] A. Bazoune, Y. Khulief, N. Stephen, Shape functions of three-dimensional Timoshenko beam element, Journal of Sound and Vibration, 259(2) (2003) 473- 480.
[19] S. Puchegger, S. Bauer, D. Loidl, K. Kromp, H. Peterlik, Experimental validation of the shear correction factor, Journal of sound and vibration, 261(1) (2003) 177-184.
[20] W. Yu, D.H. Hodges, Elasticity solutions versus asymptotic sectional analysis of homogeneous, isotropic, prismatic beams, Journal of Applied Mechanics, 71(1) (2004) 15-23.
[21] J. Hutchinson, Shear coefficients for Timoshenko beam theory, TRANSACTIONS-AMERICAN SOCIETY OF MECHANICAL ENGINEERS JOURNAL OF APPLIED MECHANICS, 68(1) (2001) 87-92.
[22] S. Dong, C. Alpdogan, E. Taciroglu, Much ado about shear correction factors in Timoshenko beam theory, International Journal of Solids and Structures, 47(13) (2010) 1651-1665.
[23] K. Chan, K. Lai, N. Stephen, K. Young, A new method to determine the shear coefficient of Timoshenko beam theory, Journal of Sound and Vibration, 330(14) (2011) 3488-3497.
[24] S.P. Timoshenko, X. On the transverse vibrations of bars of uniform cross-section, The London, Edinburgh, and Dublin Philosophical Magazine and Journal of Science, 43(253) (1922) 125-131.
[25] F.J. Vecchio, M.P. Collins, The modified compression-field theory for reinforced concrete elements subjected to shear, Journal of the American Concrete Institute, 83(2) (1986) 219-231.
[26] K. Maekawa, H. Okamura, A. Pimanmas, Non- linear mechanics of reinforced concrete, Spon Press, 2003.
[27] B. Bujadham, K. MAEKAWA, The universal model for stress transfer across cracks in concrete, Doboku Gakkai Ronbunshu, 1992(451) (1992) 277-287.
[28] H. Okamura, K. Maekawa, Nonlinear analysis and constitutive models of reinforced concrete, Gihodo- Shuppan Co, Tokyo, 1991.
[29]H. Shima, L.-L. Chou, H. Okamura, Micro and macro models for bond in reinforced concrete, Journal of the Faculty of Engineering, 39(2) (1987) 133-194.
[30] B. Li, Contact density model for stress transfer across cracks in concrete, Journal of the Faculty of Engineering, the University of Tokyo, (1) (1989) 9-52.
[31] M. Soltani, X. An, K. Maekawa, Computational model for post cracking analysis of RC membrane elements based on local stress–strain characteristics, Engineering structures, 25(8) (2003) 993-1007.
[32] H.M.M. Salem, Enhanced tension stiffening model and application to nonlinear dynamic analysis of reinforced concrete, (1998).
[33] C. Jin, M. Soltani, X. An, Experimental and numerical study of cracking behavior of openings in concrete dams, Computers & structures, 83(8) (2005) 525-535.
[34] M. Jirásek, Z.P. Bazant, Inelastic analysis of structures, John Wiley & Sons, (2002).
[35] X.-B.D. Pang, T.T. Hsu, Behavior of reinforced concrete membrane elements in shear, Structural Journal, 92(6) (1995) 665-679.
[36] E. Ramm, The Riks/Wempner approach-An extension of the displacement control method in nonlinear analysis, nonlinear computational mechanics, (1982) pp. 63-86.
[37] C.A. Felippa, Nonlinear finite element methods, Department of Aerospace Engineering Sciences and Center for Space Structures and Controls, 2001.
[38] K. Schweizerhof, P. Wriggers, Consistent linearization for path following methods in nonlinear FE analysis, Computer Methods in Applied Mechanics and Engineering, 59(3) (1986) 261-279.
[39] Y. Feng, D. Perić, D. Owen, Determination of travel directions in path-following methods, Mathematical and computer modelling, 21(7) (1995) 43-59.
[40] D. Palermo, F.J. Vecchio, Compression field modeling of reinforced concrete subjected to reversed loading: formulation, ACI Structural Journal, 100(5) (2003) 616-625.
[41] R. Lackner, H.A. Mang, Adaptive FE analysis of RC shells. I: Theory, Journal of engineering mechanics, 127(12) (2001) 1203-1212.
[42] S. Shaingchin, P. Lukkunaprasit, S.L. Wood, Influence of diagonal web reinforcement on cyclic behavior of structural walls, Engineering Structures, 29(4) (2007) 498-510.
[43] S.-C. Chun, D.-Y. Kim, Evaluation of mechanical anchorage of reinforcement by exterior beam-column joint experiments, in: Proceedings of 13th World Conference on Earthquake Engineering, (2004).
[44] F.J. Vecchio, M.B. Emara, Shear deformations in reinforced concrete frames, ACI Structural Journal, 89(1) (1992) 46-56.