Solvable model for chimera states of coupled oscillators (2008)
Abrams, Daniel M., Mirollo, Renato E., Strogatz, Steven H., Wiley, Daniel A.
Networks of identical, symmetrically coupled oscillators can spontaneously split into synchronized and desynchronized sub-populations. Such chimera states were discovered in 2002, but are not well...
Marko Grobelink, Daniel M. Abrams, Dimitris Achlioptas, Aaron Clauset, David Kempe
[2] Nasreen AbdulJaleel and Yan Qu. Domain term extraction and structuring via link analysis. In Dunja Mladenic, Natasha Milic-Frayling, and
Chimera States in a Ring of Nonlocally Coupled Oscillators (2005)
Abrams, Daniel M., Strogatz, Steven H.
Arrays of identical limit-cycle oscillators have been used to model a wide variety of pattern-forming systems, such as neural networks, convecting fluids, laser arrays, and coupled biochemical...
Daniel M. Abrams, Steven H. Strogatz
Arrays of identical limit-cycle oscillators have been used to model a wide variety of patternforming systems, such as neural networks, convecting fluids, laser arrays and coupled biochemical...
Chimera States for Coupled Oscillators (2004)
Abrams, Daniel M., Strogatz, Steven H.
Arrays of identical oscillators can display a remarkable spatiotemporal pattern in which phase-locked oscillators coexist with drifting ones. Discovered two years ago, such "chimera states" are...
the World Wide Web. comment, Science, 287:2115a, 2000. (2001)
Webgraph Papers, Daniel M. Abrams, Dimitris Achlioptas, Amos Fiat, Anna R. Karlin, Frank Mcsherry, ...
In Proceedings of the thirty-second annual ACM symposium on Theory of computing, pages 171–180, 2000. [12] William Aiello, Fan R. K. Chung, and Linyuan Lu. Random evolution