TY - CHAP
T1 - Quantum-inspired topology optimization
AU - Wang, Xiaojun
AU - Ni, Bowen
AU - Wang, Lei
N1 - Publisher Copyright:
© ISTE Ltd 2021. Published by ISTE Ltd and John Wiley & Sons, Inc.
PY - 2021/6/4
Y1 - 2021/6/4
N2 - Topology optimization is the procedure of determining the connectivity, shape and location of voids inside a given design domain. This chapter proposes a quantum-inspired evolutionary algorithm (QEA) for structural topology optimization. It reviews the formulation of the continuum structural topology optimization model and the characteristics of quantum computing. The chapter also proposes the detailed implementation of a QEA-based topology optimization. It discusses two issues: the density-based continuum structural topology optimization formulation and the characteristics of quantum computing, which may be conducive to reducing the computational expense of topology optimization. The entire theoretical procedure of quantum-inspired topology optimization, which mainly combines FEM analysis, design sensitivity solution and quantum-inspired search, is accomplished for continuum structures. As the experimental implementation of quantum computation needs initialization, coherent manipulation, control and read of the fragile quantum system, practically building quantum computers has proved extremely difficult.
AB - Topology optimization is the procedure of determining the connectivity, shape and location of voids inside a given design domain. This chapter proposes a quantum-inspired evolutionary algorithm (QEA) for structural topology optimization. It reviews the formulation of the continuum structural topology optimization model and the characteristics of quantum computing. The chapter also proposes the detailed implementation of a QEA-based topology optimization. It discusses two issues: the density-based continuum structural topology optimization formulation and the characteristics of quantum computing, which may be conducive to reducing the computational expense of topology optimization. The entire theoretical procedure of quantum-inspired topology optimization, which mainly combines FEM analysis, design sensitivity solution and quantum-inspired search, is accomplished for continuum structures. As the experimental implementation of quantum computation needs initialization, coherent manipulation, control and read of the fragile quantum system, practically building quantum computers has proved extremely difficult.
KW - Continuum structural topology optimization
KW - Continuum structural topology optimization model
KW - Fragile quantum system
KW - Quantum computing
KW - Structural topology optimization
UR - https://www.scopus.com/pages/publications/85147834779
U2 - 10.1002/9781119831839.ch9
DO - 10.1002/9781119831839.ch9
M3 - 章节
AN - SCOPUS:85147834779
SN - 9781786307187
SP - 177
EP - 201
BT - Modern Trends in Structural and Solid Mechanics 3
PB - wiley
ER -