Related Experiment Video
Updated: Nov 20, 2025

11:12
Interrogating Individual Autoreactive Germinal Centers by Photoactivation in a Mixed Chimeric Model of Autoimmunity
Published on: April 11, 2019
7.3K
Chimera States in Continuous Media: Existence and Distinctness
Zachary G Nicolaou1, Hermann Riecke2,3, Adilson E Motter1,3
1Department of Physics and Astronomy, Northwestern University, Evanston, Illinois 60208, USA.
Physical Review Letters
|December 30, 2017
Summary
Chimera states, characterized by coexisting order and disorder, are shown to exist in continuous media, not just oscillator networks. This discovery reveals new possibilities for understanding complex fluid systems.
Area of Science:
- Nonlinear dynamics
- Complex systems science
- Fluid dynamics
Background:
- Chimera states exhibit coexisting coherent and incoherent dynamics in spatially homogeneous systems.
- Their presence in oscillator networks is established, prompting investigation into continuous media.
Purpose of the Study:
- To investigate the existence and characteristics of chimera states in continuous media.
- To explore if analogous phenomena occur in systems with local coupling, like fluid media.
Main Methods:
- Utilized the complex Ginzburg-Landau equation as a model system.
- Analyzed chimera states comprising coherent spiral structures and incoherent turbulent domains.
Main Results:
- Demonstrated the existence of chimera states in continuous systems with strictly local coupling.
- Identified fluctuations in local coupling as critical in defining coherent region boundaries.
- Characterized chimera states by a frozen spiral structure alongside amplitude turbulence.
Conclusions:
- Chimera states can manifest in continuous media, extending beyond discrete networks.
- Local coupling fluctuations are key to the formation and limitation of coherent domains in these systems.
- Findings suggest novel forms of order and disorder coexistence in fluid dynamics.
Related Concept Videos
Resonance
61.9K
The Lewis structure of a nitrite anion (NO2−) may actually be drawn in two different ways, distinguished by the locations of the N-O and N=O bonds.
61.9K
Chirality
28.3K
Chirality is a term that describes the lack of mirror symmetry in an object. In other words, chiral objects cannot be superposed on their mirror images. For example, our feet are chiral, as the mirror image of the left foot, the right foot, cannot be superposed on the left foot.
Chiral objects exhibit a sense of handedness when they interact with another chiral object. For example, our left foot can only fit in the left shoe and not in the right shoe. Achiral objects — objects that have...
Chiral objects exhibit a sense of handedness when they interact with another chiral object. For example, our left foot can only fit in the left shoe and not in the right shoe. Achiral objects — objects that have...
28.3K
Molecules with Multiple Chiral Centers
14.4K
Molecules that possess multiple chiral centers can afford a large number of stereoisomers. For instance, while some molecules like 2-butanol have one chiral center, defined as a tetrahedral carbon atom with four different substituents attached, several molecules like butane-2,3-diol have multiple chiral centers. A simple formula to predict the number of stereoisomers possible for a molecule with n chiral centers is 2n. However, there can be a lower number where some of the stereoisomers are...
14.4K
Chirality in Nature
15.7K
Chirality is the most intriguing yet essential facet of nature, governing life’s biochemical processes and precision. It can be observed from a snail shell pattern in a macroscopic world to an amino acid, the minutest building block of life. Most of the snails around the world have right-coiled shells because of the intrinsic chirality in their genes. All the amino acids present in the human body exist in an enantiomerically pure state, except for glycine - the sole achiral amino acid.
15.7K
Stereoisomerism
13.2K
Isomerism in Complexes
Isomers are different chemical species that have the same chemical formula.
Transition metal complexes often exist as geometric isomers, in which the same atoms are connected through the same types of bonds but with differences in their orientation in space. Coordination complexes with two different ligands in the cis and trans positions from a ligand of interest form isomers. For example, the octahedral [Co(NH3)4Cl2]+ ion has two isomers (Figure 1) In the cis...
Isomers are different chemical species that have the same chemical formula.
Transition metal complexes often exist as geometric isomers, in which the same atoms are connected through the same types of bonds but with differences in their orientation in space. Coordination complexes with two different ligands in the cis and trans positions from a ligand of interest form isomers. For example, the octahedral [Co(NH3)4Cl2]+ ion has two isomers (Figure 1) In the cis...
13.2K
Continuous Charge Distributions
7.7K
Imagine a bucket of water. It contains many molecules, of the order of 1026 molecules. Thus, although it contains discrete elements (molecules) at the microscopic level, macroscopically, it can be considered continuous. Small volume elements of water, infinitesimal compared to the bulk of the bucket's volume, still contain many molecules. Under this framework, quantized matter is approximated as continuous for practical purposes.
The electric charge can also be subjected to an analogical...
The electric charge can also be subjected to an analogical...
7.7K

