Results 71 to 80 of about 203,959 (154)
Modeling, dynamical analysis and numerical simulation of a new 3D cubic Lorenz-like system. [PDF]
Sci Rep, 2023 Wang H, Ke G, Pan J, Su Q.
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Heteroclinic cycles in lattice dynamical systems
, 1998 A criterion of spatial chaos occurring in lattice dynamical systems-heteroclinic cycle-is discussed. It is proved that if the system has asymptotically stable heteroclinic cycle, then it has asymptotically stable homoclinic point which implies spatial ...
秦文新, 钱敏
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Heteroclinic networks for brain dynamics. [PDF]
Front Netw Physiol, 2023 Meyer-Ortmanns H.
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HETEROCLINIC ORBIT ON THE KDV-BURGERS EQUATION AND FISHER EQUATION
, 1991 The heteroclinic orbit between the saddle and node points or the saddle and focus points on the KdV-Burgers equation and Fisher equation is analysed. The corresponding travelling wave solutions are obtained.Physics, MultidisciplinarySCI(E)中国科学引文数据库(CSCD)
LIU, SD, LIU, SK
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Accuracy Assessment of SGP4 Orbit Information Conversion into Osculating Elements [PDF]
, 2013 The SGP4 model is one of the analytical orbit models applied for the orbit prediction using TLE orbit information. For the orbit accuracy improvement, a model conversion was performed to apply a more precise model. Assuming that a TLE data set is the
Aida, Saika, Kirschner, Michael
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Electronic Journal of Differential Equations, 2007 We consider the diffusive single species growth in a plug flow reactor model with distributed delay. For small delay, existence and uniqueness of such wavefronts are proved when the convolution kernel assumes the strong generic delay kernel.
Zhihong Zhao, Yuantong Xu, Yongjin Li
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Assessment of numerical differentiation methods for kinematic orbit solution of the GRACE mission [PDF]
, 2013 textThe historical method of precise orbit determination is a dynamic approach. However, with the improvement of GPS tracking data and associated tracking networks, two newer methods have been developed: reduced-dynamic and kinematic.
Krishnan, Sandeep Kalyanapuram
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Simple heteroclinic cycles in R$^4$
, 2015 International audienceIn generic dynamical systems heteroclinic cycles are invariant sets of codimension at least one, but they can be structurally stable in systems which are equivariant under the action of a symmetry group, due to the existence of flow-
Podvigina, Olga, Chossat, Pascal
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Generalized Chaplygin cosmology with changeable-signs interactions
上海师范大学学报. 自然科学版, 2013 Using phase space analysis methods,we discuss two kinds of Generalized Chaplygin cosmology with changeable-signs interactions dynamically.Some new stable attractor solutions and heteroclinic trajectory solutions are found in these two types of models.
XI Ping, HUANG Zhenzi
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Global dynamics of an SIS compartment model with resource constraints. [PDF]
J Appl Math Comput, 2023 Liu H, Liu C, Feng T.
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