Tasso J. Kaper
Affiliations: | Boston University, Boston, MA, United States |
Area:
MathematicsGoogle:
"Tasso Kaper"Children
Sign in to add traineeAnthony A. Harkin | grad student | 2001 | Boston University |
Kinya Ono | grad student | 2001 | Boston University |
Antonios Zagaris | grad student | 2005 | Boston University |
Marina V. Bevzushenko | grad student | 2007 | Boston University |
Oleg Mikitchenko | grad student | 2008 | Boston University |
Matthew D. Holzer | grad student | 2010 | Boston University |
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Publications
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Vo T, Bertram R, Kaper TJ. (2020) Multi-mode attractors and spatio-temporal canards Physica D: Nonlinear Phenomena. 411: 132544 |
Kaper TJ, Vo T. (2018) Delayed loss of stability due to the slow passage through Hopf bifurcations in reaction-diffusion equations. Chaos (Woodbury, N.Y.). 28: 091103 |
Engler H, Kaper HG, Kaper TJ, et al. (2017) Dynamical systems analysis of the Maasch–Saltzman model for glacial cycles Physica D: Nonlinear Phenomena. 359: 1-20 |
Wu X, Kaper TJ. (2017) Analysis of the approximate slow invariant manifold method for reactive flow equations Journal of Mathematical Chemistry. 55: 1725-1754 |
Vo T, Kramer MA, Kaper TJ. (2016) Amplitude-Modulated Bursting: A Novel Class of Bursting Rhythms. Physical Review Letters. 117: 268101 |
Burke J, Desroches M, Granados A, et al. (2016) From Canards of Folded Singularities to Torus Canards in a Forced van der Pol Equation Journal of Nonlinear Science. 26: 405-451 |
Kaper HG, Kaper TJ, Zagaris A. (2015) Geometry of the computational singular perturbation method Mathematical Modelling of Natural Phenomena. 10: 16-30 |
Hayes MG, Kaper TJ, Szmolyan P, et al. (2015) Geometric desingularization of degenerate singularities in the presence of fast rotation: A new proof of known results for slow passage through Hopf bifurcations Indagationes Mathematicae |
Dumortier F, Kaper TJ. (2014) Wave speeds for the FKPP equation with enhancements of the reaction function Zeitschrift Fur Angewandte Mathematik Und Physik. 66: 607-629 |
Holzer M, Kaper TJ. (2014) An analysis of the renormalization group method for asymptotic expansions with logarithmic switchback terms Advances in Differential Equations. 19: 245-282 |