DE MAESSCHALCK, Peter

Full Name
DE MAESSCHALCK, Peter
Email
peter.demaesschalck@uhasselt.be
 
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Publications

Results 21-40 of 57 (Search time: 0.013 seconds).

Issue DateTitleContributor(s)TypeCat.
212015Planar Canards with Transcritical IntersectionsDE MAESSCHALCK, PeterJournal ContributionA1
222015Slow Divergence Integrals in Classical Li,nard Equations Near CentersDE MAESSCHALCK, Peter; HUZAK, RenatoJournal ContributionA1
232014Gevrey normal forms for nilpotent contact points of order twoDE MAESSCHALCK, PeterJournal ContributionA1
242014Three Time-Scales In An Extended Bonhoeffer–Van Der Pol OscillatorDE MAESSCHALCK, Peter; Popovic, Nikola; KUTAFINA, EkaterinaJournal ContributionA1
252014Slow divergence integrals in generalized Lienard equations near centersHUZAK, Renato; DE MAESSCHALCK, PeterJournal ContributionA1
262014Slow divergence integrals in generalized Liénard equations near centersHUZAK, Renato; DE MAESSCHALCK, PeterJournal ContributionA1
272014Primary birth of canard cycles in slow-fast codimension 3 elliptic bifurcationsHUZAK, Renato; DE MAESSCHALCK, Peter; DUMORTIER, FreddyJournal ContributionA1
282014Canard cycle transition at a slow-fast passage through a jump pointDE MAESSCHALCK, Peter; DUMORTIER, Freddy; Roussarie, RobertJournal ContributionA1
292014Canard-cycle transition at a fast-fast passage through a jump pointDE MAESSCHALCK, Peter; DUMORTIER, Freddy; Roussarie, RobertJournal ContributionA1
302013Limit cycles in slow-fast codimension 3 saddle and elliptic bifurcationsDE MAESSCHALCK, Peter; HUZAK, Renato; DUMORTIER, FreddyJournal ContributionA1
312013Numerical continuation techniques for planar slow-fast systemsDE MAESSCHALCK, Peter; Desroches, M.Journal ContributionA1
322012Gevrey properties of the asymptotic critical wave speed in scalar reaction-diffusion equationsDE MAESSCHALCK, Peter; Popovic, NikolaJournal ContributionA1
332011Bifurcations of multiple relaxation oscillations in polynomial Liénard equationsDE MAESSCHALCK, Peter; DUMORTIER, FreddyJournal ContributionA1
342011Classical Lienard equations of degree n >= 6 can have [n-1/2]+2 limit cyclesDE MAESSCHALCK, Peter; DUMORTIER, FreddyJournal ContributionA1
352011Slow-fast Bogdanov-Takens bifurcationsDE MAESSCHALCK, Peter; DUMORTIER, FreddyJournal ContributionA1
362011Cyclicity of common slow-fast cyclesDE MAESSCHALCK, Peter; DUMORTIER, Freddy; Roussarie, RobertJournal ContributionA1
372011Well adapted normal linearization in singular perturbation problemsBONCKAERT, Patrick; DE MAESSCHALCK, Peter; DUMORTIER, FreddyJournal ContributionA1
382011Detectable canard cycles with singular slow dynamics of any order at the turning pointDE MAESSCHALCK, Peter; DUMORTIER, FreddyJournal ContributionA1
392010Singular perturbations and vanishing passage through a turning pointDE MAESSCHALCK, Peter; DUMORTIER, FreddyJournal ContributionA1
402009Canards and bifurcation delays of spatially homogeneous and inhomogeneous types in reaction-diffusion equationsDE MAESSCHALCK, Peter; Popovic, Nikola; Kaper, Tasso J.Journal ContributionA1