Exact(1)
This would require that successfully generates an element of s hash chain without knowledge of any legitimate element of the hash chain.
Similar(59)
Confrontation with others may sometimes generate an element of 'contagion'contagion
The scenarios were generated with an element of randomness.
Define(mathbf{gen}^{prime }(D, Gamma ))to be the collection of classes([D^{prime }] in mathrm{Br}(K where(D^{prime })is a central quaternion division(K -algebra with the following property: any maximal subfield(P)of(D)that is generated by an element of(Gamma )admits a(K -algebrang into(D^{prime }).
They proved the weak convergence of ({x_{n}}) generated by (1.2) to an element of (operatorname{Fix}(S capoperatorname{VI}(C,A)).
It generates a built-in element of instability if the economy is hit by a further storm.
The following theorem provides the weak convergence of the sequence generated by the Algorithm 3.1 to an element of Γ. Theorem 3.3 Let a sequence { x k } k = 1 ∞ be generated by Algorithm 3.1 with x 1 ∈ H 1, and let { α k } k = 1 ∞ and { β k } k = 1 ∞ ⊂ ( 0, 1 ) be sequences such that ∑ k = 1 ∞ α k < ∞ and lim k → ∞ β k = 0.
Rockafellar [2] proved that, if T − 1 0 ≠ ∅ and lim inf n → ∞ r n > 0, then the sequence { x n } generated by (1.2) converges weakly to an element of T − 1 0. Further, Rockafellar [2] posed an open question of whether the sequence { x n } generated by (1.2) converges strongly or not.
Then, the sequences and generated by (CAY) converge weakly to an element of.
Then the sequence {x n } generated by (3.1) converges strongly to an element of F. Proof.
From Theorem 2.1, we know that {x n } and, i ∈{1,2,..., k}, generated by (2.5), strongly converge to an element of if the coefficients {α n } and {r n } satisfy the conditions of Theorem 2.1.
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