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Chaotic solutions of (2+1)-dimensional Broek Kaup equation with variable coefficients 被引量:8
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作者 杨征 马松华 方建平 《Chinese Physics B》 SCIE EI CAS CSCD 2011年第4期33-37,共5页
In this paper, an improved projective approach is used to obtain the variable separation solutions with two arbitrary functions of the (2+l)-dimensional Broek-Kaup equation with variable coefficients (VCBK). Base... In this paper, an improved projective approach is used to obtain the variable separation solutions with two arbitrary functions of the (2+l)-dimensional Broek-Kaup equation with variable coefficients (VCBK). Based on the derived solitary wave solution and using a known chaotic system, some novel chaotic solutions are investigated. 展开更多
关键词 VCBK equation solitary wave solution a known chaotic system chaotic solutions
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(1+1)—Dimensional Turbulent and Chaotic Systems Reduced from(2+1)—Dimensional Lax Integrable Dispersive Long Wave Equation
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作者 TANGXiao-Yan LOUSen-Yue 《Communications in Theoretical Physics》 SCIE CAS CSCD 2003年第2期129-134,共6页
After generalizing the Clarkson-Kruskal direct similarity reduction ansatz, one can obtain various newtypes of reduction equations. Especially, some lower-dimensional turbulent systems or chaotic systems may be obtain... After generalizing the Clarkson-Kruskal direct similarity reduction ansatz, one can obtain various newtypes of reduction equations. Especially, some lower-dimensional turbulent systems or chaotic systems may be obtainedfrom the general form of the similarity reductions of a higher-dimensional Lax integrable model. Furthermore, anarbitrary three-order quasi-linear equation, which includes the Korteweg de-Vries Burgers equation and the generalLorenz equation as two special cases, has been obtained from the reductions of the (2+1)-dimensional dispersive longwave equation system. Some types of periodic and chaotic solutions of the system are also discussed. 展开更多
关键词 the (2+1)-dimentional dispersive long wave equation chaotic solution
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