2023
DOI: 10.1007/s00158-023-03590-0
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MATLAB implementations for 3D geometrically nonlinear topology optimization: 230-line code for SIMP method and 280-line code for MMB method

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Cited by 2 publications
(1 citation statement)
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“…While TO remains fundamentally linear in most current methods, nonlinear TO endeavours have recently gained momentum. This is the case with recent codes in FreeFEM [47] by Zhu et al and Matlb by Zhao et al [48]. Moreover, a few recent developments, such as Sun and Lueth's three-dimensional TO method for flexure joints [49], geometrically nonlinear BESO [50], progress in specific issues of nonlinear TO, such as the moving morphable components method [51], and the employment of the Sigmoid function for adaptive moving material [52], moving Wide-Beìzier components [53] or positional finite elements [54] have paved the way for broader use of nonlinear TO in design.…”
Section: Related Workmentioning
confidence: 68%
“…While TO remains fundamentally linear in most current methods, nonlinear TO endeavours have recently gained momentum. This is the case with recent codes in FreeFEM [47] by Zhu et al and Matlb by Zhao et al [48]. Moreover, a few recent developments, such as Sun and Lueth's three-dimensional TO method for flexure joints [49], geometrically nonlinear BESO [50], progress in specific issues of nonlinear TO, such as the moving morphable components method [51], and the employment of the Sigmoid function for adaptive moving material [52], moving Wide-Beìzier components [53] or positional finite elements [54] have paved the way for broader use of nonlinear TO in design.…”
Section: Related Workmentioning
confidence: 68%