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Let G be a connected Lie group with the Lie algebra G.
for a bi-invariant Riemannian metric on G. Let G be a connected Lie group.
Let G be a connected Lie group with Lie algebra g = T e G Open image in new window.
[4] Let G be a connected Lie group with Lie algebra g Open image in new window, and let F be a left-invariant Finsler metric on G. Then X ∈ g − { 0 } Open image in new window is a geodesic vector if and only if: g X ( X, [ X, Z ] ) = 0 Open image in new window.
Let G be a connected Lie group, g = T e G Open image in new window its Lie algebra identified with the tangent space at the identity element, F ~ : g → R + Open image in new window a Minkowski norm and F the left-invariant Finsler metric induced by F ~ Open image in new window on G.
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This property implies that (sigma ) is an involution (i.e., it has order 2), and that (Aut ({mathcal {D}})^0) (the connected component of the identity) is transitive on ({mathcal {D}}), and one can write ({mathcal {D}}= G/K ), where G is a connected Lie group, and K is a maximal compact subgroup.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com