{"database":"biostudies-literature","file_versions":[],"scores":null,"additional":{"submitter":["Sahin H"],"funding":["Ministry of Education (MOE) Tier-I FRC","Ministry of Education (MOE) Tier-II"],"pagination":["e03216"],"full_dataset_link":["https://www.ebi.ac.uk/biostudies/studies/S-EPMC12302580"],"repository":["biostudies-literature"],"omics_type":["Unknown"],"volume":["12(28)"],"pubmed_abstract":["The erratic nature of chaotic behavior is thought to erode the stability of periodic behavior, including topological oscillations. However, it is discovered that in the presence of chaos, non-trivial topology not only endures but also provides robust protection to chaotic dynamics within a topological lattice hosting non-linear oscillators. Despite the difficulty in defining topological invariants in non-linear settings, non-trivial topological robustness still persists in the parametric state of chaotic boundary oscillations. This interplay between chaos and topology is demonstrated by incorporating chaotic Chua's circuits into a topological Su-Schrieffer-Heeger (SSH) circuit. By extrapolating from the linear limit to deep into the non-linear regime, it is found that distinctive correlati"],"journal":["Advanced science (Weinheim, Baden-Wurttemberg, Germany)"],"pubmed_title":["Protected Chaos in a Topological Lattice."],"pmcid":["PMC12302580"],"funding_grant_id":["MOE-T2EP50121-0014","A-8000195-01-00","A-8002656-00-00","MOE-T2EP50222-0003"],"pubmed_authors":["Sahin H","Akgun H","Lee CH","Kong JF","Siu ZB","Rafi-Ul-Islam SM","Jalil MBA"],"additional_accession":[]},"is_claimable":false,"name":"Protected Chaos in a Topological Lattice.","description":"The erratic nature of chaotic behavior is thought to erode the stability of periodic behavior, including topological oscillations. However, it is discovered that in the presence of chaos, non-trivial topology not only endures but also provides robust protection to chaotic dynamics within a topological lattice hosting non-linear oscillators. Despite the difficulty in defining topological invariants in non-linear settings, non-trivial topological robustness still persists in the parametric state of chaotic boundary oscillations. This interplay between chaos and topology is demonstrated by incorporating chaotic Chua's circuits into a topological Su-Schrieffer-Heeger (SSH) circuit. By extrapolating from the linear limit to deep into the non-linear regime, it is found that distinctive correlati","dates":{"release":"2025-01-01T00:00:00Z","publication":"2025 Jul","modification":"2026-03-27T16:02:47.991Z","creation":"2025-08-27T03:06:56.7Z"},"accession":"S-EPMC12302580","cross_references":{"pubmed":["40391848"],"doi":["10.1002/advs.202503216"]}}