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We present a lemma [17] regarding uniqueness of limit cycle of the above system.
Certain Theorems regarding uniqueness of limit, algebraic characterization and closedness of the subspace S t 3 ∩ l ∞ 3 Open image in new window are obtained.
Indeed, the uniqueness of nth order (radial) eigenvalue of (7) and (8) is a consequence of Theorem 9. Regarding uniqueness of nth order (normalized and radial) eigenfunctions, using the strong maximum principle, Theorem 32 (2) and Lemma 14, one may easily adapt the proof of Theorem 2 (1).
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we have the following proposition regarding the uniqueness of the NE.
This raises an important question regarding the uniqueness of the normal compression line (NCL) for sands (e.g. [22]).
We perform a theoretical analysis of the model (regarding existence, uniqueness) and propose an adequate and efficient numerical method.
A result regarding the uniqueness of solution to the problem ({mathcal {P}}) is given in the next theorem.
We found few individual differences in reactions to the fingerprint evidence across a wide range of participant variables, and we found widespread agreement regarding the uniqueness of fingerprints and the reliability of fingerprint identifications.
Now we state the result (proof is analogous to that of [[9], Theorem 5]); regarding the uniqueness of tripled coincidence points which extends [[9], Theorem 5].
On the one hand, the sizes of the inter-relationships, give rise to the question regarding the uniqueness of each of the competence measures.
In this section, we state and prove the results regarding the uniqueness of a point of coincidence, coincidence point and common fixed point corresponding to previous results.
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