Pages that link to "Item:Q381582"
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The following pages link to A level set based shape and topology optimization method for maximizing the simple or repeated first eigenvalue of structure vibration (Q381582):
Displaying 17 items.
- Structural design for desired eigenfrequencies and mode shapes using topology optimization (Q381989) (← links)
- Bi-directional evolutionary structural optimization on advanced structures and materials: a comprehensive review (Q722878) (← links)
- An approach for maximizing the smallest eigenfrequency of structure vibration based on piecewise constant level set method (Q1637570) (← links)
- Three-dimensional dynamic topology optimization with frequency constraints using composite exponential function and ICM method (Q1665809) (← links)
- Simultaneous isogeometrical shape and material design of functionally graded structures for optimal eigenfrequencies (Q1667271) (← links)
- Shape and topology optimization involving the eigenvalues of an elastic structure: a multi-phase-field approach (Q1983841) (← links)
- A phase field method based on multi-level correction for eigenvalue topology optimization (Q2096872) (← links)
- An approach for topology optimization of damping layer under harmonic excitations based on piecewise constant level set method (Q2221372) (← links)
- A normalization strategy for BESO-based structural optimization and its application to frequency response suppression (Q2234178) (← links)
- An ODE-driven level-set density method for topology optimization (Q2246384) (← links)
- A level-set method for vibration and multiple loads structural optimization (Q2495617) (← links)
- Level-set topology optimization with many linear buckling constraints using an efficient and robust eigensolver (Q2952986) (← links)
- A new approach to 2‐D eigenvalue shape design (Q4203631) (← links)
- A Non-Ersatz Material Approach for the Topology Optimization of Elastic Structures Based on Piecewise Constant Level Set Method (Q5065150) (← links)
- A method for eliminating local modes caused by isolated structures in dynamic topology optimization (Q6120141) (← links)
- Developing an efficient coupled function-based topology optimization code for designing lightweight compliant structures using the BESO algorithm (Q6547739) (← links)
- Discrete variable topology optimization for maximizing single/multiple natural frequencies and frequency gaps considering the topological constraint (Q6557496) (← links)