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Complex wave excitations general (2+1)-dimensional and chaotic patterns for a Korteweg-de Vries system 被引量:15
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作者 Ma Song-Hua Fang Jian-Ping Zheng Chun-Long 《Chinese Physics B》 SCIE EI CAS CSCD 2008年第8期2767-2773,共7页
Starting from an improved mapping approach and a linear variable separation approach, a new family of exact solutions (including solitary wave solutions, periodic wave solutions and rational function solutions) with... Starting from an improved mapping approach and a linear variable separation approach, a new family of exact solutions (including solitary wave solutions, periodic wave solutions and rational function solutions) with arbitrary functions for a general (2+1)-dimensional Korteweg de solutions, we obtain some novel dromion-lattice solitons, system Vries system (GKdV) is derived. According to the derived complex wave excitations and chaotic patterns for the GKdV 展开更多
关键词 improved mapping approach GKdv system complex wave excitations chaotic patterns
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Network dynamics and its relationships to topology and coupling structure in excitable complex networks 被引量:3
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作者 张立升 谷伟凤 +1 位作者 胡岗 弭元元 《Chinese Physics B》 SCIE EI CAS CSCD 2014年第10期626-632,共7页
All dynamic complex networks have two important aspects, pattern dynamics and network topology. Discovering different types of pattern dynamics and exploring how these dynamics depend or/network topologies are tasks o... All dynamic complex networks have two important aspects, pattern dynamics and network topology. Discovering different types of pattern dynamics and exploring how these dynamics depend or/network topologies are tasks of both great theoretical importance and broad practical significance. In this paper we study the oscillatory behaviors of excitable complex networks (ECNs) and find some interesting dynamic behaviors of ECNs in oscillatory probability, the multiplicity of oscillatory attractors, period distribution, and different types of oscillatory patterns (e.g., periodic, quasiperiodic, and chaotic). In these aspects, we further explore strikingly sharp differences among network dynamics induced by different topologies (random or scale-free topologies) and different interaction structures (symmetric or asymmetric couplings). The mechanisms behind these differences are explained physically. 展开更多
关键词 excitable complex networks network topology symmetric and asymmetric couplings
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Pitch perception of harmonic complex tones based on excitation patterns
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作者 WANG Jian GUAN Tian YE Datian 《Chinese Journal of Acoustics》 2013年第2期189-198,共10页
Fundamental frequency difference limens were measured to study whether pitch perception of medium-rank harmonic complex tones depends on the resolvability of the compo- nents and to study the effect of masker tone on ... Fundamental frequency difference limens were measured to study whether pitch perception of medium-rank harmonic complex tones depends on the resolvability of the compo- nents and to study the effect of masker tone on discrimination performance. Target tone was presented alone, or mixed with the masker, which were filtered into the same bandpass frequency region (low, medium, or high) to obtain different resolvability. There were five kinds of funda- mental frequency difference and four kinds of phase combination between target and masker. Five young subjects participated in experiments, all of whom had normal hearing (thresholds ≤ 15 dB HL). Results found fundamental frequency difference limens were increased with up-shift frequency region of the harmonics. The fundamental frequency difference between target and masker had a significant impact on the performance, while phase effects were small. Analysis suggested that resolvability of harmonics had a significant impact on the fundamental frequency difference limens, but pitch perception of medium-rank harmonics was not based on the resolv- ability. Analysis also suggested that most results of pitch perception of target-masker mixture were closely correlated with peaks on the excitation patterns. 展开更多
关键词 Pitch perception of harmonic complex tones based on excitation patterns
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