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Active learning to overcome exponential-wall problem for effective structure prediction of chemical-disordered materials
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作者 Xiaoze Yuan Yuwei Zhou +3 位作者 Qing Peng Yong Yang Yongwang Li Xiaodong Wen 《npj Computational Materials》 SCIE EI CSCD 2023年第1期2243-2251,共9页
Chemical-disordered materials have a wide range of applications whereas the determination of their structures or configurations isone of the most important and challenging problems. Traditional methods are extremely i... Chemical-disordered materials have a wide range of applications whereas the determination of their structures or configurations isone of the most important and challenging problems. Traditional methods are extremely inefficient or intractable for large systemsdue to the notorious exponential-wall issue that the number of possible structures increase exponentially for N-body systems.Herein, we introduce an efficient approach to predict the thermodynamically stable structures of chemical-disordered materials viaactive-learning accompanied by first-principles calculations. Our method, named LAsou, can efficiently compress the samplingspace and dramatically reduce the computational cost. Three distinct and typical finite-size systems are investigated, including theanion-disordered BaSc(O_(x)F_(1−x))3 (x = 0.667), the cation-disordered Ca_(1−x)Mn_(x)CO_(3) (x = 0.25) with larger size and the defect-disordered ε-FeC_(x) (x = 0.5) with larger space. The commonly used enumeration method requires to explicitly calculate 2664, 1033,and 10496 configurations, respectively, while the LAsou method just needs to explicitly calculate about 15, 20, and 10configurations, respectively. Besides the finite-size system, our LAsou method is ready for quasi-infinite size systems empoweringmaterials design. 展开更多
关键词 DISORDERED EXPONENTIAL CONFIGURATION
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