[1] Yoshimura M, Okushima K (1977) Measurement of dynamic rigidity and damping property for simplified joint models and simulation by computer. Annals of the CIRP 25: 193-198.
[2] Yoshimure M (1980) Computer design improvement of machine tool structure incorporation joint dynamics data. Annals CIRP, Vol. 28(1): 241-246.
[3] Good MR, Marioce D (1989) Using experimental modal analysis to characterize automobile body joints and improve finite element analysis. Proceedings of the Seventh International Modal Analysis Conference, Las Vegas, NV 106-110.
[4] Inamura T (1979) Stiffness and damping properties of the elements of a machine tool structure. Annals of the CIRP 28: 235-239.
[5] Yuan J, Wu X (1985) Identification of the joint structural parameters of machine tool by DDS and FEM. J Manuf Sci Eng 107(1): 64-69.
[6] Tsai JS, Chou YF (1988) The identification of dynamic characteristics of a single bolt joint. J Sound Vib 125(3): 487-502.
[7] Mottershead J, Stanway R (1986) Identification of structural vibration parameters by using a frequency domain filter. J Sound Vib 109(3): 495-506.
[8] Ibrahim R, Pettit C (2005) Uncertainties and dynamic problems of bolted joints and other fasteners. J sound and Vib 279(3): 857-936.
[9] Bickford J (1995) An introduction to the design and behavior of bolted joints. Revised and expanded: CRC press.
[10] Jones S, Kirby P, Nethercort D (1983) The analysis of frames with semi-rigid connections—a state-of-the-art report. J Constr Steel Res 3(2): 2-13.
[11] Kim T, Wu S, Eman K (1989) Identification of joint parameters for a taper joint. J Manuf Sci Eng 111(3): 282-287.
[12] Ito Y, Masuko M (1971) Study on the Horizontal Bending Stiffness of Bulletin of the Bolted Joint. Bulletin of JSME 14(74): 876-889.
[13] Ikegami R, Church S, Keinholz D, Fowler B (1987) Experimental characterization of deployable trusses and joints. Workshop on Structure Control and Interaction Flexible Structures, Marshall Space Flight Center, Huntsville, AL. 1271-1288.
[14] Crawley EF, O'Donnell KJ (1987) Force-state mapping identification of nonlinear joints. AIAA journal 25(7): 1003-1010.
[15] Adams R, Cawley P, Pye C, Stone B (1978) A vibration technique for non-destructively assessing the integrity of structures. J Mech Eng Sci 20(2): 93-100.
[16] Haisty B, Springer W (1988) A general beam element for use in damage assessment of complex structures. J Vib Acous 110(3): 389-394.
[17] Loya JA, Rubio L, Fernández-Sáez J (2006) Natural frequencies for bending vibrations of Timoshenko cracked beams. J Sound Vib 290(3): 640-653.
[18] Silva T, Maia N, Roque A, Travassos J (2009) Identification of Elastic Support Properties on a Bernoulli-Euler Beam. Society for Experimental Mechanics (SEM), editor, Proceedings of the 27th International Modal Analysis Conference, Orlando, USA.
[19] De Rosa M, Franciosi C, Maurizi M (1996) On the dynamic behaviour of slender beams with elastic ends carrying a concentrated mass. Comp Struct 58(6): 1145-1159.
[20] Goel R (1976) Transverse vibrations of tapered beams. J Sound Vib 47(1): 1-7.
[21] Sato K (1980) Transverse vibrations of linearly tapered beams with ends restrained elastically against rotation subjected to axial force. Int J Mech Sci 22(2): 109-115.
[22] Abbas B (1984) Vibrations of Timoshenko beams with elastically restrained ends. J. Sound Vib. 97(4): 541-548.
[23] Hadamard J (2014) Lectures on Cauchy's problem in linear partial differential equations: Courier Corporation.
[24] Hollandsworth P, Busby H (1989) Impact force identification using the general inverse technique. Int J Imp Eng 8(4): 315-322.
[25] Kazemi M, Hematiyan MR (2009) An efficient inverse method for identification of the location and time history of an elastic impact load. J Test Eval 37(6): 545-555.
[26] Soares CM, De Freitas MM, Araújo A, Pedersen P (1993) Identification of material properties of composite plate specimens. Compos Struct 25(1): 277-285.
[27] Hematiyan MR, Khosravifard A, Shiah Y, Tan C (2012) Identification of Material Parameters of Two-Dimensional Anisotropic Bodies Using an Inverse Multi-Loading Boundary Element Technique. Comput. Model Eng Sci (CMES) 87(1): 55-76.
[28] Shokrieh MM, Madoliat R, Bostani B, Ghasemi GA, Mahmoodian V (2015) A new inverse method for determination of unidirectional ply mechanical properties of a laminated composite. Modares Mec Eng 15(1): 352-360. (In Persian)
[29] Khodadad M (2015) Identifying two regular interfacial boundary configurations and simultaneously estimation of mechanical properties using Imperialist competitive Algorithm and Simplex method. Modares Mec Eng 14(10): 71-79. (In Persian)
[30] Talebi A (2014) Vibration analysis of a variable cross-section cracked Timoshenko beam and their crack detection using genetic algorithm. Modares Mech Eng 13(13): 78-89. (In Persian)
[31] Law S, Lu Z (2005) Crack identification in beam from dynamic responses. J. Sound Vib. 285(4): 967-987.
[32] Lele S, Maiti S (2002) Modelling of transverse vibration of short beams for crack detection and measurement of crack extension. J Sound Vib 257(3): 559-583.
[33] Rao SS, Yap FF (1995) Mechanical vibrations: Addison-Wesley New York.
[34] Ohkami T, Ichikawa Y, Kawamoto T (1991) A boundary element method for identifying orthotropic material parameters. Int J Num Anal Methods Geomech. 15(9): 609-625.
[35] Huang L, Sun X, Liu Y, Chen Z (2004) Parameter identification for two-dimensional orthotropic material bodies by the boundary element method. Eng Anal Bound Elem 28(2): 109-121.
[36] Gallego R, Comino L, Ruiz‐Cabello A (2006) Material constant sensitivity boundary integral equation for anisotropic solids. Int J Num Methods Eng 66(12): 1913-1933.
[37] Hematiyan MR, Khosravifard A, Shiah YC (2015) A novel inverse method for identification of 3D thermal conductivity coefficients of anisotropic media by the boundary element analysis. Int J Heat Mass Transfer 89: 685-693.
[38] Muniz WB, Velho HFC, Ramos FM (1999) A comparison of some inverse methods for estimating the initial condition of the heat equation. Appl & Comput Top Part Diff Eq 103(1): 145-163.
[39] Bitterlich S, Knabner P (2002) An efficient method for solving an inverse problem for the Richards equation. J Comput Appl Math 147(1): 153-173.
[40] Dennis BH, Jin W, Dulikravich GS, Jaric J (2011) Application of the Finite Element Method to Inverse Problems in Solid Mechanics. Int J Struc Changes Sol Mech & Appl 3(2): 11-21.
[41] Golsorkhi NA, Tehrani HA (2014) Levenberg-Marquardt Method for Solving the Inverse Heat Transfer Problems. J Math & Comp Sci 13: 300-310.
[42] Beck JV (1985) Inverse Heat Conduction: Ill-Posed Problems, James Beck, 1985.
[43] Möller PW (1999) Load identification through structural modification. J Appl Mech 66(1): 236-241.
[44] Najafi H, Woodbury KA, Beck JV (2015) A filter based solution for inverse heat conduction problems in multi-layer mediums. Int J Heat Mass Transfer 83: 710–720.
)