[1] N. Yaghoobi, B. Hassani, Topological optimization of vibrating continuum structures for optimal natural eigenfrequency, International Journal of Optimization in Civil Engineering, 7(1) (2017) 1-12.
[2] V. Shobeiri, B. Ahmadi-Nedushan, Topology optimization of pretensioned concrete beams considering material nonlinearity, International Journal of Optimization in Civil Engineering, 9(4) (2019) 629-650.
[3] T. Wu, Z. Liu, B. Wang, Z. Ma, D. Ma, X. Deng, A versatile topology-optimized compliant actuator for soft robotic gripper and walking robot, Soft Robotics, 11(1) (2024) 157-170.
[4] L.L. Howell, Compliant mechanisms, in: 21st century kinematics: The 2012 NSF Workshop, Springer, (2013) 189-216.
[5] M.Y. Wang, A kinetoelastic formulation of compliant mechanism optimization, Journal of Mechanisms and Robotics, 1(2) (2009) 1-10.
[6] J.A. Gallego, J. Herder, Synthesis methods in compliant mechanisms: An overview, in: International Design Engineering Technical Conferences and Computers and Information in Engineering Conference, 7(33) (2009) 193-214.
[7] M. Liu, J. Zhan, B. Zhu, X. Zhang, Topology optimization of flexure hinges with distributed stress for flexure-based mechanisms, in: 2018 International Conference on Manipulation, Automation and Robotics at Small Scales, 4(8) (2018) 1-5.
[8] B. Hassani, E. Hinton, Homogenization and structural topology optimization: theory, practice and software, Springer Science & Business Media, (2012) 1-38.
[9] M.P. Bendsøe, O. Sigmund, M.P. Bendsøe, O. Sigmund, Topology optimization by distribution of isotropic material, Topology Optimization: Theory, Methods, and Applications, (2004) 1-69.
[10] P. Weisbord, How to design flexure hinges, Machine Design, 10(3) (1965) 151-156.
[11] S.T. Smith, V.G. Badami, J.S. Dale, Y. Xu, Elliptical flexure hinges, Review of Scientific Instruments, 68(3) (1997) 1474-1483.
[12] R.H. Burns, F. Crossley, Kinetostatic synthesis of flexible link mechanisms, in: Mechanical Engineering, 190(4) (1968) 67-86.
[13] S.R. Deepak, M. Dinesh, D.K. Sahu, G. Ananthasuresh, A comparative study of the formulations and benchmark problems for the topology optimization of compliant mechanisms, 1(1) (2009) 1-10.
[14] B. Zhu, X. Zhang, S. Fatikow, Design of single-axis flexure hinges using continuum topology optimization method, Science China Technological Sciences, 57(3) (2014) 560-567.
[15] J. Pinskier, B. Shirinzadeh, M. Ghafarian, T.K. Das, A. Al-Jodah, R. Nowell, Topology optimization of stiffness constrained flexure-hinges for precision and range maximization, Mechanism and Machine Theory, 150 (2020) 103874.
[16] M. Liu, X. Zhang, S. Fatikow, Topology optimization of large-displacement flexure hinges, in: International Design Engineering Technical Conferences and Computers and Information in Engineering Conference, American Society of Mechanical Engineers, 5(39) (2015) 11-20.
[17] N.T. Tran, M.P. Dang, T.-P. Dao, A new optimal design synthesis method for flexure-based mechanism: recent advance of metaheuristic-based artificial intelligence for precision micropositioning system, Microsystem Technologies, 30(1) (2024) 1-31.
[18] M. Liu, X. Zhang, S. Fatikow, Design of flexure hinges based on stress-constrained topology optimization, Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science, 231(24) (2017) 4635-4645.
[19] M. Liu, J. Zhan, X. Zhang, Topology optimization of distributed flexure hinges with desired performance, Engineering Optimization, 52(3) (2020) 405-425.
[20] M. Liu, X. Zhang, S. Fatikow, Design and analysis of a high-accuracy flexure hinge, Review of Scientific Instruments, 87(5) (2016) 1-15.
[21] G. Li, J. Yu, J. Pan, X. Pei, Design of a Novel Flexible Spherical Hinge and Its Application in Continuum Robot, Journal of Mechanisms and Robotics, 16(6) (2024) 16-31.
[22] S. Koppen, M. Langelaar, F. van Keulen, A simple and versatile topology optimization formulation for flexure synthesis, Mechanism and Machine Theory, 172(1) (2022) 1-15.
[23] R.J. Guyan, Reduction of stiffness and mass matrices, AIAA journal, 3(2) (1965) 380-380.
[24] B.M. Irons, K.J. Draper, Inadequacy of nodal connections in a stiffness solution for plate bending, AIAA journal, 3(5) (1965) 961-961.
[25] M.Y. Wang, Mechanical and geometric advantages in compliant mechanism optimization, Frontiers of Mechanical Engineering in China, 4(2) (2009) 229-241.
[26] M.Y. Wang, S. Chen, Compliant mechanism optimization: analysis and design with intrinsic characteristic stiffness, Mechanics Based Design of Structures and Machines, 37(2) (2009) 183-200.
[27] L. Li, X. Zhu, Design of compliant revolute joints based on mechanism stiffness matrix through topology optimization using a parameterization level set method, Structural and Multidisciplinary Optimization, 60(7) (2019) 1475-1489.
[28] A. Hasse, L.F. Campanile, Design of compliant mechanisms with selective compliance, Smart Materials and Structures, 18(11) (2009) 115-134.
[29] A. Hasse, M. Franz, K. Mauser, Synthesis of compliant mechanisms with defined kinematics, Microactuators and Micromechanisms,25(4) (2017) 227-238.
[30] S. Kirmse, L.F. Campanile, A. Hasse, Synthesis of compliant mechanisms with selective compliance–An advanced procedure, Mechanism and Machine Theory, 157(6) (2021) 164-184.
[31] S. Seltmann, L.F. Campanile, A. Hasse, Topology-optimization based design of multi-degree-of-freedom compliant mechanisms (mechanisms with multiple pseudo-mobility), Journal of Intelligent Material Systems and Structures, 34(5) (2023) 609-628.
[32] J. Pinskier, B. Shirinzadeh, Topology optimization of leaf flexures to maximize in-plane to out-of-plane compliance ratio, Precision Engineering, 55(6) (2019) 397-407.
[33] M.P. Bendsøe, Optimal shape design as a material distribution problem, Structural optimization, 1(4) (1989) 193-202.
[34] A. Klarbring, N. Strömberg, Topology optimization of hyperelastic bodies including non-zero prescribed displacements, Structural and Multidisciplinary Optimization, 47(5) (2013) 37-48.
[35] G. Rozvany, O. Sigmund, T. Lewiński, D. Gerdes, T. Birker, Exact optimal structural layouts for non-self-adjoint problems, Structural optimization, 5(3) (1993) 204-206.
[36] T.E. Bruns, D.A. Tortorelli, Topology optimization of non-linear elastic structures and compliant mechanisms, Computer methods in applied mechanics and engineering, 190(27) (2001) 3443-3459.
[37] K. Svanberg, The method of moving asymptotes—a new method for structural optimization, International journal for numerical methods in engineering, 24(2) (1987) 359-373.
[38] X. Zhang, B. Zhu, X. Zhang, B. Zhu, Topology optimization of flexure hinges, Topology Optimization of Compliant Mechanisms, 3(2) (2018) 25-80.