Articles were assessed as eligible for inclusion if they related to adults aged 18+ (as this is the common minimum age for incarceration within adult correctional centres internationally and filters out juvenile offenders who may be experiencing different social support needs), sentenced prisoners (i.e. not on remand, parole, or probation), and inclusive of social capital and/or social support.
This was continued for all parameters, until no further improvements in fit were possible, which was the common minimum for all parameters.
Therefore, from the above two cases, we can conclude that { x n } converges strongly to a point x ∗ of F which is the common minimum-norm fixed point of the family { T i, i = 1, 2, …, N } and the proof is complete.
But ϕ ( p, x k ) ≤ ϕ ( p, x m k + 1 ) for all k ∈ N, thus we obtain that x k → p. Therefore, from the above two cases, we can conclude that { x n } converges strongly to p, which is the common minimum-norm zero of the family { A i, i = 1, 2, …, N }, and the proof is complete.
Let { x n } n ≥ 0 be a sequence defined by (3.1) with u = 0. Then { x n } converges strongly to x ∗ = P F f ( 0 ), which is the common minimum-norm (with respect to the Bregman distance) solution of the variational inequalities.
Just as the BJP had to resist the protectionist "self-reliant" economic tendency within the RSS, so Congress will be fending off leftist conservatism.The markets are now awaiting the "common minimum programme" Congress and its partners are drafting.
Remark 4.5 Theorem 3.1 improves Theorem 3.1 of Takahashi et al. [24] in the sense that our convergence is to the common minimum-norm point of fixed points of a Lipschitzian pseudocontractive mapping and zeros of sum of two monotone mappings.
Theorem 4.1 extends Theorem 3.1 of Takahashi and Toyoda [23] in the sense that our convergence is to the common minimum-norm point of fixed points of a Lipschitzian pseudocontractive mapping and solutions of variational inequality for a γ-inverse strongly monotone mapping.
We define the common minimum core domain that is present in all members of this superfamily.
The onset of the main phase and the Dst-minimum were the common reference times for this superposition.
