Pattern formation by interacting chemical fronts - PubMed
- ️Fri Jan 01 1993
Pattern formation by interacting chemical fronts
K J Lee et al. Science. 1993.
Abstract
Experiments on a bistable chemical reaction in a continuously fed thin gel layer reveal a new type of spatiotemporal pattern, one in which fronts propagate at a constant speed until they reach a critical separation (typically 0.4 millimeter) and stop. The resulting asymptotic state is a highly irregular stationary pattern that contrasts with the regular patterns such as hexagons, squares, and stripes that have been observed in many nonequilibrium systems. The observed patterns are initiated by a finite amplitude perturbation rather than through spontaneous symmetry breaking.
Similar articles
-
Complex patterns in a simple system.
Pearson JE. Pearson JE. Science. 1993 Jul 9;261(5118):189-92. doi: 10.1126/science.261.5118.189. Science. 1993. PMID: 17829274
-
Buoyancy-driven convection around chemical fronts traveling in covered horizontal solution layers.
Rongy L, Goyal N, Meiburg E, De Wit A. Rongy L, et al. J Chem Phys. 2007 Sep 21;127(11):114710. doi: 10.1063/1.2766956. J Chem Phys. 2007. PMID: 17887873
-
Transition to chemical turbulence.
Ouyang Q, Swinney HL. Ouyang Q, et al. Chaos. 1991 Dec;1(4):411-420. doi: 10.1063/1.165851. Chaos. 1991. PMID: 12779937
-
Resonantly forced inhomogeneous reaction-diffusion systems.
Hemming CJ, Kapral R. Hemming CJ, et al. Chaos. 2000 Sep;10(3):720-730. doi: 10.1063/1.1286264. Chaos. 2000. PMID: 12779421
-
Pattern formation mechanisms in reaction-diffusion systems.
Vanag VK, Epstein IR. Vanag VK, et al. Int J Dev Biol. 2009;53(5-6):673-81. doi: 10.1387/ijdb.072484vv. Int J Dev Biol. 2009. PMID: 19557676 Review.
Cited by
-
Twist grain boundaries in three-dimensional lamellar Turing structures.
De Wit A, Borckmans P, Dewel G. De Wit A, et al. Proc Natl Acad Sci U S A. 1997 Nov 25;94(24):12765-8. doi: 10.1073/pnas.94.24.12765. Proc Natl Acad Sci U S A. 1997. PMID: 11038594 Free PMC article.
-
Spatial pattern formation in reaction-diffusion models: a computational approach.
Hao W, Xue C. Hao W, et al. J Math Biol. 2020 Jan;80(1-2):521-543. doi: 10.1007/s00285-019-01462-0. Epub 2020 Jan 6. J Math Biol. 2020. PMID: 31907596
-
Geometric localization in supported elastic struts.
Michaels TCT, Kusters R, Dear AJ, Storm C, Weaver JC, Mahadevan L. Michaels TCT, et al. Proc Math Phys Eng Sci. 2019 Sep;475(2229):20190370. doi: 10.1098/rspa.2019.0370. Epub 2019 Sep 11. Proc Math Phys Eng Sci. 2019. PMID: 31611731 Free PMC article.
-
Nguindjel AC, de Visser PJ, Winkens M, Korevaar PA. Nguindjel AC, et al. Phys Chem Chem Phys. 2022 Oct 12;24(39):23980-24001. doi: 10.1039/d2cp02542f. Phys Chem Chem Phys. 2022. PMID: 36172850 Free PMC article. Review.
-
Xiang Z, Li J, You P, Han L, Qiu M, Chen G, He Y, Liang S, Xiang B, Su Y, An H, Li S. Xiang Z, et al. Nat Commun. 2022 Dec 2;13(1):7422. doi: 10.1038/s41467-022-35162-z. Nat Commun. 2022. PMID: 36456581 Free PMC article.
LinkOut - more resources
Full Text Sources