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It fulfills condition (I), defined in Theorem 1.
which fulfills condition (3.19) with (gamma_{1}=frac{e}{4}).
This solution fulfills condition (II), defined in Theorem 1.
With the nonseparable utility functions, there exists no continuous procedure which fulfills Condition CLSP.
Let a 0 ∗ be an ω-periodic sequence which fulfills condition (4) and p ∈ { 0, 1, 2, …, ω − 1 }.
If there exists a bearer k∈K that fulfills condition (10), then CQI prioritization must be triggered.
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t ∈ [ a, b ] and fulfills conditions (2) and (3).
Theorem 1 The LSP MDP Procedure fulfills Conditions F, M, PE, and LSP.
t ∈ [ a, b ] and fulfilling condition (3.2).
The algorithm determines the set I={1,..,i,..I} of bearers that fulfill condition (10).
To prove the uniqueness, assume that is a solution of (1.1) fulfilling condition (2.18) (resp., (2.14).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com