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The closure of set B is denoted by clB.
Let denote the closure of set of positive solutions of (1.1) in.
Let (Sigma^{nu}) denote the closure of set of those solutions of (5.1) which belong to (P^{nu}).
Infact ζ is the closure of set of indicator functions { 1 [ 0, t ], t ∈ [ 0, T ] } with respect to the scalar product 〈 1 [ 0, t ], 1 [ 0, s ] 〉 ζ = R H ( t, s ).
As in [7], we add the points to our space Let Let denote the closure of set of those solutions of (1.1), (1.2) which belong to The main results of this paper are the following.
We will denote the set of natural numbers from 1 to n by (mathbb{N}_{n}={1,2,ldots,n}), and closure of set Ω by (overline{Omega}=Omega cup S).
Similar(52)
The system is Ω-stable; then it is called Axiom A, that is, the non-wandering set is the closure of the set of periodic points and it is hyperbolic.
Max-closedness asks that maximal elements of the closure of a set already lie on the set.
Closure of the set A is the smallest closed set containing A, denoted by A̅.
Relational structures of this kind look like transitive closures of sets and the designated element of the domain indicates the set whose transitive closure is being depicted.
Also, Zermelo set theory does not prove the existence of transitive closures of sets, which makes it difficult to assign ranks to sets in general.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com