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That's awful, I remark.
It's the same incident, I remark.
He is laughing now, I remark.
That's quite the clean-living transformation, I remark.
He's aged the best of all the Stones, I remark.
'If someone killed you down here,' I remark, 'nobody'd see'.
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Moreover, the fixed point of T belongs to ⋂ i = 1 p A i. Remark 2.2 Corollary 2.2 is similar to Theorem 2.1 in [7].
Moreover, the fixed point of T belongs to ⋂ i = 1 p A i. Remark 2.4 Taking in Corollary 2.3 ψ ( t ) = k t with k ∈ ( 0, 1 ), we obtain a generalized version of Theorem 3 in [13].
exist when M N → c > 0, P n = limN→∞tr M (P n ), P ρ = ∏ i = 1 k P W i. Remark 1.
With (22), we obtain the following restricted minimization problem which is equivalent to (13): Find u such that (23) u = arg min v ∈ Π V h Bv = b ∑ i = 1 N 1 2 a (i ) (v (i ), v (i ) ) - f (i ) (v (i ) ). Remark 4.1 Throughout this paper, we assume that the computational domain is represented as a collection of several patches which are joined with C 0 -smoothness along their interfaces.
Moreover, using the same T i and g in Theorem 2.2, ( 0, 0, 0 ) is the unique fixed point of g and T i. Remark 2.1 Open problem: In this paper, we prove tripled fixed point results.
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