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Y. M. Chen, J. K. Liu. A new method based on the harmonic balance method for nonlinear oscillators. Physics Letters A, 2007, 368(5): 371-378
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黄炳华, 黄新民, 张海明. 各类自激振荡的基波分析法[J]. 固体电子学研究和进展, 2005, 25(1): 102-107.
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黄炳华, 黄新民, 王庆华. 用基波平衡原理分析非线性电子网络的稳定性[J]. 固体电子学研究和进展, 2006, 26(1): 43- 48.
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黄炳华, 黄新民, 韦善革. 用基波平衡原理分析非线性振荡与混沌[J]. 通信学报, 2008, 29(1): 65-70.
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B.-H. Huang, X.-M. Huang and H. Li. Main components of harmonic solutions. In: International Conference on Electric Informa-tion and Control Engineering. New York: IEEE Inc., 15-17 April 2011: 2307-2310.
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B.-H. Huang, X.-M. Huang and H. Li. Main compo-nents of harmonic solutions of nonlinear oscillations. Procedia Engi-neering, 2011, 16: 325-332.
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黄炳华, 李广明, 卫雅芬. 用虚功平衡原理求解无损耗系统的主谐波[J]. 现代物理, 2012, 2(3): 60-69.
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S. M. Yu, W. K. S. Tang, J. Lu, et al. Generating 2n-wing attrac- tors from Lorenz-like systems. International Journal of Circuit heolications, 2010, 38(3): 243-258.
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S.-M. Yu, S.-S. Qiu and Q.-H. Lin. New results of study on generating multiple-scroll chaotic attrac-tors. Science in China (Series F), 2003, 46(2): 104-115.
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Mathe-matica程序(按出现先后排序): ①first.nb; ②Tab1.nb; ③Tab2.nb; ④Tab3.nb.
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