4.5 Article

Two-stroke relaxation oscillators

Related references

Note: Only part of the references are listed.
Article Mathematics, Applied

Resolution of the Piecewise Smooth Visible-Invisible Two-Fold Singularity in R3 Using Regularization and Blowup

K. Uldall Kristiansen et al.

JOURNAL OF NONLINEAR SCIENCE (2019)

Article Mathematics, Applied

Blowup for flat slow manifolds

K. U. Kristiansen

NONLINEARITY (2017)

Article Mathematics, Applied

Singular limit analysis of a model for earthquake faulting

Elena Bossolini et al.

NONLINEARITY (2017)

Article Mathematics, Applied

Canards in Stiction: On Solutions of a Friction Oscillator by Regularization

Elena Bossolini et al.

SIAM JOURNAL ON APPLIED DYNAMICAL SYSTEMS (2017)

Article Meteorology & Atmospheric Sciences

Inherent characteristics of sawtooth cycles can explain different glacial periodicities

Anne Willem Omta et al.

CLIMATE DYNAMICS (2016)

Article Biology

Geometric analysis of the Goldbeter minimal model for the embryonic cell cycle

Ilona Kosiuk et al.

JOURNAL OF MATHEMATICAL BIOLOGY (2016)

Article Mathematics, Applied

REGULARIZATION OF SLIDING GLOBAL BIFURCATIONS DERIVED FROM THE LOCAL FOLD SINGULARITY OF FILIPPOV SYSTEMS

Carles Bonet-Reves et al.

DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS (2016)

Article Engineering, Mechanical

Stick-slip vibration of an oscillator with damping

Hong-In Won et al.

NONLINEAR DYNAMICS (2016)

Article Mathematics, Applied

Multiscale Geometry of the Olsen Model and Non-classical Relaxation Oscillations

Christian Kuehn et al.

JOURNAL OF NONLINEAR SCIENCE (2015)

Article Mathematics, Applied

Regularizations of Two-Fold Bifurcations in Planar Piecewise Smooth Systems Using Blowup

K. Uldall Kristiansen et al.

SIAM JOURNAL ON APPLIED DYNAMICAL SYSTEMS (2015)

Article Mathematics, Applied

On the Use of Blowup to Study Regularizations of Singularities of Piecewise Smooth Dynamical Systems in R3

K. Uldall Kristiansen et al.

SIAM JOURNAL ON APPLIED DYNAMICAL SYSTEMS (2015)

Article Mathematical & Computational Biology

Neural Excitability and Singular Bifurcations

Peter De Maesschalck et al.

JOURNAL OF MATHEMATICAL NEUROSCIENCE (2015)

Article Chemistry, Multidisciplinary

A constructive approach to quasi-steady state reductions

Alexandra Goeke et al.

JOURNAL OF MATHEMATICAL CHEMISTRY (2014)

Article Mathematics

Cyclicity of common slow-fast cycles

P. De Maesschalck et al.

INDAGATIONES MATHEMATICAE-NEW SERIES (2011)

Article Mathematics

Slow-fast Bogdanov-Takens bifurcations

P. De Maesschalck et al.

JOURNAL OF DIFFERENTIAL EQUATIONS (2011)

Article Engineering, Mechanical

Canard cycles in aircraft ground dynamics

J. Rankin et al.

NONLINEAR DYNAMICS (2011)

Article Mathematics, Applied

GEOMETRIC SINGULAR PERTURBATION ANALYSIS OF AN AUTOCATALATOR MODEL

Ilona Gucwa et al.

DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS-SERIES S (2009)

Article Multidisciplinary Sciences

Relaxation oscillations and canards in a nonlinear model of discontinuous plastic deformation in metals at very low temperatures

M Brons

PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES (2005)

Article Mathematics, Applied

Geometric singular perturbation analysis of the Yamada model

A Huber et al.

SIAM JOURNAL ON APPLIED DYNAMICAL SYSTEMS (2005)

Review Mathematics, Interdisciplinary Applications

One-parameter bifurcations in planar filippov systems

YA Kuznetsov et al.

INTERNATIONAL JOURNAL OF BIFURCATION AND CHAOS (2003)

Article Mathematics, Applied

Extending geometric singular perturbation theory to nonhyperbolic points - Fold and canard points in two dimensions

M Krupa et al.

SIAM JOURNAL ON MATHEMATICAL ANALYSIS (2001)

Article Mathematics

Relaxation oscillation and canard explosion

M Krupa et al.

JOURNAL OF DIFFERENTIAL EQUATIONS (2001)

Article Mathematics, Applied

On the origin and bifurcations of stick-slip oscillations

H Dankowicz et al.

PHYSICA D-NONLINEAR PHENOMENA (2000)