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Probability-Density-Based Deep Learning Paradigm for the Fuzzy Design of Functional Metastructures 被引量:2
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作者 ying-tao luo Peng-Qi Li +7 位作者 Dong-Ting Li Yu-Gui Peng Zhi-Guo Geng Shu-Huan Xie Yong Li Andrea Alù Jie Zhu Xue-Feng Zhu 《Research》 EI CAS 2020年第1期1637-1647,共11页
In quantum mechanics,a norm-squared wave function can be interpreted as the probability density that describes the likelihood of a particle to be measured in a given position or momentum.This statistical property is a... In quantum mechanics,a norm-squared wave function can be interpreted as the probability density that describes the likelihood of a particle to be measured in a given position or momentum.This statistical property is at the core of the fuzzy structure of microcosmos.Recently,hybrid neural structures raised intense attention,resulting in various intelligent systems with farreaching influence.Here,we propose a probability-density-based deep learning paradigm for the fuzzy design of functional metastructures.In contrast to other inverse design methods,our probability-density-based neural network can efficiently evaluate and accurately capture all plausible metastructures in a high-dimensional parameter space.Local maxima in probability density distribution correspond to the most likely candidates to meet the desired performances.We verify this universally adaptive approach in but not limited to acoustics by designing multiple metastructures for each targeted transmission spectrum,with experiments unequivocally demonstrating the effectiveness and generalization of the inverse design. 展开更多
关键词 INVERSE PROBABILITY ACOUSTICS
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