On Flows Spectrum on Closed Trio of Contours with Uniform Load
Considered dynamical system is a flow of clusters with the same length $l$ on contours of unit lengthconnected in polar-remote points into closed chain.When clusters move trough common node, the left-priority rule of conflict resolution works.In the paper it is shown that in the case of chain consis...
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Published in: | European journal of pure and applied mathematics Vol. 11; no. 1; pp. 260 - 283 |
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Format: | Journal Article |
Language: | English |
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30-01-2018
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Abstract | Considered dynamical system is a flow of clusters with the same length $l$ on contours of unit lengthconnected in polar-remote points into closed chain.When clusters move trough common node, the left-priority rule of conflict resolution works.In the paper it is shown that in the case of chain consisted third contours the dynamical system has a spectrum of velocity and mode periodicity consisted on not more two components.Distribution of spectrum in dependence on load $l$ is developed.Hypothesis on discrete spectrum in the case of arbitrary number of contours are formulated. |
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AbstractList | Considered dynamical system is a flow of clusters with the same length $l$ on contours of unit lengthconnected in polar-remote points into closed chain.When clusters move trough common node, the left-priority rule of conflict resolution works.In the paper it is shown that in the case of chain consisted third contours the dynamical system has a spectrum of velocity and mode periodicity consisted on not more two components.Distribution of spectrum in dependence on load $l$ is developed.Hypothesis on discrete spectrum in the case of arbitrary number of contours are formulated. |
Author | Yashina, Marina Victorovna Tatashev, Alexander Gennadjevich Buslaev, Alexander Pavlovich |
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Title | On Flows Spectrum on Closed Trio of Contours with Uniform Load |
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