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Let Λ be a closed f ∈ Diff ( M ) -invariant set.
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More precisely, let Λ be a closed f-invariant set.
Let Λ ⊂ M be a closed f-invariant set.
Definition 1.1 Let Λ be a closed f-invariant set.
Theorem 3.2 Let Λ be a closed f-invariant set.
Let Λ be a closed f-invariant set.
Remark 1.2 Let Λ be a closed f-invariant set.
Let f ∈ Diff ( M ) and Λ be a closed f-invariant set.
Let (finoperatorname{Diff}(M)) and Λ be a closed f-invariant set.
Lemma 2.7 Let f ∈ Diff ( M ), and let Λ be a closed f-invariant set.
Let f : M → M be a diffeomorphism, and let Λ ⊂ M be a closed f-invariant set.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com