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Candidate B then tried to persuade them to accept his view that there exits another explanation of the same phenomenon.
If there exits another subnet { x t β } of { x t } such that x t β → x ∗ ∗ ∈ F ( T ).
This proves that x ¯ ∈ F. Assume that there exits another subsequence { x n j } of { x n } such that { x n j } converges weakly to x ′.
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(5 For, there exits, such that (2.7).
Since, then there exits a constant such that a.e.
If is bounded below, then there exits such that (2.13).
If such that do not vanish for any, then there exits such that (2.20).
For,, then there exits a constant independent of and such that (4.6).
If φ is bounded below, then there exits z ∈ X such that.
Recently, in [3], Cuesta proved that if is sectorial operator for some,, and, then there exits such that.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com