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This membrane fusion process may, therefore, be a limiting point for efficient adaptation and infection of an animal virus in cells from a different host species.
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Consider such that and let be a limit point of.
Let v be a limit point of the sequence ({v_k}).
Let ( w ∗, λ ∗ ) be a limit point of Γ w ( 0 ).
Now, clearly x cannot be a limit point of F, because if x becomes a limit point of F then (x in F) as F is closed.
A sufficient and necessary condition for L 2 to be a limit-point case is obtained.
Theorem 3.2 Let L be a limit-point case at t = + ∞.
It is evident that x 1 ∉ l 2 and x 2 ∈ l 2. Thus L is not a limit-circle case and so it must be a limit-point at t = + ∞.
In the special case p ( t ) ≡ 1, which covers a number of examples which arise in practice, we establish a criterion for both L and L 2 to be a limit-point case.
It has been shown in [16] that H L may be multi-valued, and H L, 00 and H L, 0 are only non-densely defined Hermitian operators in l 2. A sufficient condition for L to be a limit-point case has been given.
This result contradicts the fact that ( w ∗, λ ∗ ) is a limit point of Γ w ( 0 ).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com