Deep Learning and Dynamical Systems Approaches to Critical Transitions in Socio–Climate and Complex Systems

dc.contributor.authorBabazadeh Maghsoodlo, Yazdan
dc.date.accessioned2025-11-19T13:53:23Z
dc.date.available2025-11-19T13:53:23Z
dc.date.issued2025-11-19
dc.date.submitted2025-11-17
dc.description.abstractThis thesis explores how dynamical systems, stochastic processes, and deep learning can be integrated to study critical transitions in socio-climate and other complex systems. Chapter 1 establishes the conceptual foundation, introducing complex systems, tipping points, bifurcation theory, stochasticity, early warning signals, and the role of deep learning. It also highlights flickering as a precursor to collapse and motivates the importance of coupled socio-climate feedbacks. Chapter 2 develops a hybrid CNN--LSTM framework to classify bifurcations in noisy time series. Trained on synthetic dynamical models, the classifier generalises to empirical data and outperforms traditional early warning signals, offering a robust method to identify fold, Hopf, and transcritical bifurcations. Chapter 3 introduces a deep learning approach to detect flickering dynamics, noise-driven switching between alternative equilibria. The model distinguishes true flickering from noise-induced variance inflation across diverse systems and demonstrates applicability to empirical data such as palaeoclimate records and physiological signals, providing an early warning beyond variance-based methods. Chapter 4 presents a coupled socio-climate model where social behaviour feeds back on emissions and climate thresholds. Results show that social dynamics, such as faster learning rates or stronger norms, can delay or prevent climate tipping, while delays or weak norms accelerate collapse. This chapter highlights the potential of social tipping points to stabilize climate trajectories. Chapter 5 evaluates whether binary opinion models suffice to represent socio-climate interactions compared to richer spectrum models. Using replicator and Friedkin–Johnsen frameworks coupled to climate-carbon and forest-grassland systems, the study finds that binary models capture essential coupled dynamics with surprising accuracy, despite their simplicity. Together, the chapters demonstrate that combining dynamical systems theory, stochastic analysis, and deep learning yields powerful tools to anticipate tipping points. The findings advance both methodological development and practical insight, showing that human social responses can critically shape whether climate transitions are mitigated or exacerbated.
dc.identifier.urihttps://hdl.handle.net/10012/22638
dc.language.isoen
dc.pendingfalse
dc.publisherUniversity of Waterlooen
dc.relation.urihttps://github.com/Yazdan-Babazadeh/DL-model-EWS-coloured-noise
dc.relation.urihttps://github.com/Yazdan-Babazadeh/Echoes-Before-Collapse
dc.relation.urihttps://github.com/Yazdan-Babazadeh/Socio-Climate-model
dc.relation.urihttps://github.com/Yazdan-Babazadeh/Binary-Continuous-Social-Models
dc.subjectdeep learning
dc.subjectsocio-climate models
dc.subjecttipping point
dc.subjectbifurcation
dc.subjectearly warning signals
dc.subjectflickering
dc.titleDeep Learning and Dynamical Systems Approaches to Critical Transitions in Socio–Climate and Complex Systems
dc.typeDoctoral Thesis
uws-etd.degreeDoctor of Philosophy
uws-etd.degree.departmentApplied Mathematics
uws-etd.degree.disciplineApplied Mathematics
uws-etd.degree.grantorUniversity of Waterlooen
uws-etd.embargo.terms0
uws.comment.hiddenComment for Deposit Reviewer: Each GitHub link in the thesis corresponds to the code and data used for the respective chapter. I have carefully revised the full document to ensure it follows all formatting and submission guidelines. Due to an urgent immigration deadline, I would be very grateful if you could review and accept the submission as soon as feasible, or let me know if any further revisions are required. Thank you very much for your time and assistance.
uws.contributor.advisorT. Bauch, Chris
uws.contributor.advisorAnand, Madhur
uws.contributor.affiliation1Faculty of Mathematics
uws.peerReviewStatusUnrevieweden
uws.published.cityWaterlooen
uws.published.countryCanadaen
uws.published.provinceOntarioen
uws.scholarLevelGraduateen
uws.typeOfResourceTexten

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