44 citations · 99 across the 15 of their papers we have counts for
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math.DG2008★ 2 cited
Closedness of the tangent spaces to the orbits of proper actions
Madeleine Jotz, Karl-Hermann Neeb
In this note we show that for any proper action of a Banach--Lie group on a Banach manifold , the corresponding tangent maps $\g \to T_x(M)$ have closed range for each $x \i…
math.DG2007
Lie groups of bundle automorphisms and their extensions
Karl-Hermann Neeb
We describe natural abelian extensions of the Lie algebra $\aut(P)$ of infinitesimal automorphisms of a principal bundle over a compact manifold and discuss their integrability…
math.DG2007★ 33 cited
Lie group structures on groups of smooth and holomorphic maps on non-compact manifolds
Karl-Hermann Neeb, Friedrich Wagemann
We study Lie group structures on groups of the form C^\infty(M,K)}, where M is a non-compact smooth manifold and K is a, possibly infinite-dimensional, Lie group. First we prove th…