Implications of Stahl's Theorems to Holomorphic Embedding Part Ⅱ:Numerical ConvergenceOACSCDCSTPCD
Implications of Stahl's Theorems to Holomorphic Embedding Part Ⅱ:Numerical Convergence
Abhinav Dronamraju;Songyan Li;Qirui Li;Yuting Li;Daniel Tylavsky;Di Shi;Zhiwei Wang
School of Electrical Computer and Energy Engineering in Arizona State University,Tempe,AZ 85287,USASchool of Electrical Computer and Energy Engineering in Arizona State University,Tempe,AZ 85287,USASouthwest Electric Power Design Institute Co.,Ltd.of ChinaSiemens,8850 Fallbrook Dr,Houston,Texas 77064,United StatesSchool of Electrical Computer and Energy Engineering in Arizona State University,Tempe,AZ 85287,USAAINERGY LLC,Santa Clara,CA 95051State Grid Jiangsu Electric Power Company,Nanjing 210024,China
Analytic continuationHEMholomorphic embedding methodpower flowPadé approximantsStahl's theorems
Analytic continuationHEMholomorphic embedding methodpower flowPadé approximantsStahl's theorems
《中国电机工程学会电力与能源系统学报(英文版)》 2021 (4)
773-784,12
This work was supported by the Science and Technology Project of SGCC(No.5455HJ160007).
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