
We study the existence of global canard surfaces for a wide class of real singular perturbation problems. These surfaces define families of solutions which remain near the slow curve as the singular parameter goes to zero.
Perturbations, asymptotics of solutions to ordinary differential equations, Bifurcation theory for ordinary differential equations, desingularization, local canard problem
Perturbations, asymptotics of solutions to ordinary differential equations, Bifurcation theory for ordinary differential equations, desingularization, local canard problem
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