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Let G be a compact group.
Moreover, Let G be a compact group of (linear) unitary transformation on a real Hilbert space H.
Let G be a compact group such that Ĝ is a cotorsion group and P ext G, X) = 0 for any totally disconnected group X.
Let G⊂O(n) be a compact group of isometries acting on n-dimensional Euclidean space Rn, and X a bounded domain in Rn which is transformed into itself under the action of G. Consider a symmetric, classical pseudodifferential operator A0 in L2(Rn) with G-invariant Weyl symbol, and assume that it is semi-bounded from below.
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Then we have δ N z(t) = z(t - N), and G = {δ, δ2,..., δ N } is a compact group action over E.
In the case G is a compact group, the restriction of this topology on the subset of isomorphism classes of ergodic actions of full multiplicity coincides with the topology coming from the work of Landstad and Wassermann.
Group D is a compact group at the east end of Causeway III, it is perched in an easily defensible position at the edge of the bluffs overlooking the Pasión river.
Let G be a compact Lie group, L G) the associated loop group, ω the canonical symplectic form on L(G).
Let G be a compact quantum group and Gaut(B,ψ) be the quantum automorphism group of a finite dimensional C*-algebra (B,ψ).
Let G be a compact Lie group.
Let G be a compact Lie group, and let g be its Lie algebra.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com