S. Jelbart & M. Wechselberger: Two-stroke relaxation oscillators. Nonlinearity 33, (2020), 2364–2408. arXiv:1905.06539.

S. Jelbart, K.U. Kristiansen & M. Wechselberger: Singularly perturbed boundary-focus bifurcations. Journal of Differential Equations 296, (2021), 412–492. arXiv:2006.06087.

S. Jelbart, K.U. Kristiansen, P. Szmolyan & M. Wechselberger: Singularly perturbed oscillators with exponential nonlinearities. Journal of Dynamics and Differential Equations 122, (2021),  1572-9222. arXiv:1912.11769.

S. Jelbart, K.U. Kristiansen & M. Wechselberger: Singularly perturbed boundary-equilibrium bifurcations. Nonlinearity 34, (2021), 7371.  arXiv:2103.09613.

S. Jelbart, V. Kirk, N. Pages, J. Sneyd & M. Wechselberger: Process-oriented geometric singular perturbation theory and calcium dynamics. SIAM Journal on Applied Dynamical Systems 21.2, (2022), 982-1029. arXiv:2104.07304.

S. Jelbart & C. Kuehn: Discrete geometric singular perturbation theory. Discrete and Continuous Dynamical Systems A 43, (2023), 57-120. arXiv:2201.06996.

S. Jelbart, S. -V. Kuntz & C. Kuehn. Geometric blow-up for folded limit cycle manifolds in three time-scale systems. Journal of Nonlinear Science 34, (2024), no.17. arXiv:2208.01361.

S. Jelbart & C. Kuehn: A formal geometric blow-up method for pattern forming systems. To appear in AMS proceedings of the conference Topics in Multiple Time Scale Dynamics, (2023). arXiv:2302.06343.

S. Jelbart. Rate and bifurcation induced transitions in asymptotically slow-fast systems. To appear in SIAM Journal on Applied Dynamical Systems,  (2024). arXiv:2401.08482.

S. Jelbart. Beyond slow-fast: relaxation oscillations in singularly perturbed non-smooth systems. PhD thesis, The University of Sydney, (2020).

F. Hummel, S. Jelbart & C. Kuehn. Geometric blow-up of a dynamic Turing instability in the Swift-Hohenberg equation. (2022). arXiv:2207.03967.

S. Jelbart & C. Kuehn. Extending discrete geometric singular perturbation theory to non-hyperbolic points. (2023). arXiv:2308.06141.

B. Rahmani, S. Jelbart, V. Kirk & J. Sneyd. Understanding broad-spike oscillations in a model of intracellular calcium dynamics. (2024). arXiv:2401.16839.

Geometric blow-up methods for PDEs. Collaborators: C. Kuehn, A. M. Sánchez, P. Szmolyan.

Geometric analysis and modelling of calcium oscillations. Collaborators: B. Rahmani, V. Kirk, J. Sneyd.

Geometric analysis for combustion problems with exponential nonlinearities. Collaborators: K. U. Kristiansen, P. Szmolyan.

Multiscale and geometric methods for consensus networks. Collaborators: H. Jardón Kojakhmetov.