46 citations · 213 across the 53 of their papers we have counts for
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math.FA2015★ 15 cited
Measurable regularity properties of infinite-dimensional Lie groups
Helge Glockner
We consider differential equations of the form y'(t)=f(t,y(t)) on a (possibly infinite-dimensional) Lie group G, for f : [0,1] x G -> TG a time-dependent left invariant vector fiel…
math.DG2015★ 16 cited
Fundamentals of submersions and immersions between infinite-dimensional manifolds
Helge Glockner
We define submersions f between manifolds M and N modelled on locally convex spaces. If the range N is finite-dimensional or a Banach manifold, then these coincide with the naive n…
math.DS2015
Invariant manifolds for finite-dimensional non-archimedean dynamical systems
Helge Glockner
Let M be an analytic manifold modelled on an ultrametric Banach space over a complete ultrametric field. Let f be an analytic diffeomorphism from M onto itself and p be a fixed poi…