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In addition, K is clearly nonempty being deg ( w, V ) ≠ 0. Now, let G be an open subset of D such that G ∩ ( ( { 0 } × Z − ) ∪ S + ) = Y.
Let Γ ⊆ ∂ M be an open subset.
Let be an open subset of,, and.
Let U be an open subset of g.
Let X 0 be an open subset of R n.
Let (Omega ) be an open subset of (mathbb {R}^n).
Let D be an open subset of B ( ∂ M ) ¯.
Let Ω be an open subset of R n.
Let D be an open subset of (R^{m}).
Proof Let U be an open subset of M ˆ as in Lemma 3.5.
Let be an open interval, and let be an open subset of.
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Justyna Jupowicz-Kozak
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