Universality in Globally Coupled Maps and Flows

@misc{citeulike:2597349, abstract = {We show that universality in chaotic elements can be lifted to that in complex systems. We construct a globally coupled Flow lattice (GCFL), an analog of a globally coupled Map lattice (GCML). We find that Duffing GCFL shows the same behavior with GCML; population ratio between synchronizing clusters acts as a bifurcation parameter. Lorenz GCFL exhibits interesting two quasi-clusters in an opposite phase motion. Each of them looks like Will o' the wisp; they dance around in opposite phase.}, author = {Shimada, Tokuzo and Moriya, Takanobu and Fujigaki, Hayato }, citeulike-article-id = {2597349}, eprint = {0803.3589}, keywords = {chaos}, month = {Mar}, posted-at = {2008-03-26 15:02:50}, priority = {2}, title = {Universality in Globally Coupled Maps and Flows}, url = {http://arxiv.org/abs/0803.3589}, year = {2008} }

TY - ELEC ID - citeulike:2597349 L3 - citeulike-article-id:2597349 TI - Universality in Globally Coupled Maps and Flows N2 - We show that universality in chaotic elements can be lifted to that in complex systems. We construct a globally coupled Flow lattice (GCFL), an analog of a globally coupled Map lattice (GCML). We find that Duffing GCFL shows the same behavior with GCML; population ratio between synchronizing clusters acts as a bifurcation parameter. Lorenz GCFL exhibits interesting two quasi-clusters in an opposite phase motion. Each of them looks like Will o' the wisp; they dance around in opposite phase. KW - chaos AU - Shimada, Tokuzo AU - Moriya, Takanobu AU - Fujigaki, Hayato PY - 2008/Mar/25/ UR - http://arxiv.org/abs/0803.3589 ER -