Implicit chaos in complex systems in the form of period doubling through harmonic mappings

Agop, Ștefana; Păun, Vladimir-Alexandru; Ștefan, Gavril; Petrescu, Tudor-Cristian; Agop, Maricel; Păun, Viorel-Puiu

dc.contributor.author	Agop, Ștefana
dc.contributor.author	Păun, Vladimir-Alexandru
dc.contributor.author	Ștefan, Gavril
dc.contributor.author	Petrescu, Tudor-Cristian
dc.contributor.author	Agop, Maricel
dc.contributor.author	Păun, Viorel-Puiu
dc.date.accessioned	2024-06-20T10:27:12Z
dc.date.available	2024-06-20T10:27:12Z
dc.date.issued	2021
dc.identifier.citation	Agop, Stefana, Vladimir-Alexandru Paun, Gavril Ștefan, Tudor–Cristian Petrescu, Maricel Agop, Viorel-Puiu Paun. 2021. ”Implicit chaos in complex systems in the form of period doubling through harmonic mappings”. UPB Scientific Bulletin, Series A: Applied Mathematics and Physics 83 (3): 239-248.	en_US
dc.identifier.issn	2286-3672
dc.identifier.uri	https://repository.iuls.ro/xmlui/handle/20.500.12811/4220
dc.identifier.uri	https://www.scientificbulletin.upb.ro/rev_docs_arhiva/full900_974869.pdf
dc.description.abstract	In the Multifractal Theory of Motion, in the form of Schrödinger – type “regimes”, non – linear behaviors of a complex system are analysed. Then, in the non - stationary case, symmetries of SL(2R)-type for structural units of any complex system can be highlighted. These become functional, for example in the form of period doubling "synchronization mode". This “mode” can mime a possible scenario toward chaos (period doubling scenario), without concluding in chaos (non – manifest chaos).	en_US
dc.language.iso	en	en_US
dc.publisher	Bucharest: Politehnica Press	en_US
dc.rights
dc.rights.uri
dc.subject	chaos	en_US
dc.subject	complex systems	en_US
dc.subject	fractal analysis	en_US
dc.subject	multifractal	en_US
dc.subject	Group invariances	en_US
dc.title	Implicit chaos in complex systems in the form of period doubling through harmonic mappings	en_US
dc.type	Article	en_US
dc.author.affiliation	Ștefana Agop, Gavril Ștefan,Department of Agroeconomy, Iasi University of Life Sciences, Romania
dc.author.affiliation	Vladimir-Alexandru Păun, Five Rescue Research Laboratory, 35 Quai d’Anjou, 75004, Paris, France
dc.author.affiliation	Tudor-Cristian Petrescu, Department of Structural Mechanics, Gheorghe Asachi Technical University of Iasi, Romania
dc.author.affiliation	Maricel Agop, Department of Physics, Gheorghe Asachi Technical University of Iasi, Romania
dc.author.affiliation	Viorel-Puiu Păun, Physics Department, Faculty of Applied Sciences, University POLITEHNICA of Bucharest, Romania
dc.author.affiliation	Maricel Agop,Viorel-Puiu Păun, Romanian Scientists Academy, Bucharest, Romania
dc.publicationName	UPB Scientific Bulletin, Series A: Applied Mathematics and Physics
dc.volume	83
dc.issue	3
dc.publicationDate	2021
dc.startingPage	239
dc.endingPage	248
dc.identifier.eissn	1223-7027