Therefore, it is important to develop a theory of iterative methods for strict pseudo-contractions.
Therefore it is interesting to develop the iteration methods for strict pseudocontractive mappings.
The study on iterative methods for strict pseudocontractive mappings was initiated by Browder and Petryshyn [1] in 1967, but the iterative methods for strict pseudocontractive mappings are far less developed than those for nonexpansive mappings.
The overall agreement between the two methods, separately as for strict and permissive interpretation, was calculated as well as sensitivity and specificity.
Although nonexpansive mappings are 0-strict pseudocontractions, iterative methods for -strict pseudocontractions are far less developed than those for nonexpansive mappings.
The latter group analyzed blood samples from 22 SLE patients and 24 healthy controls for the Y chromosome using a nested PCR method with strict exclusion criteria.
Very recently, Liu [3] considered a general iterative method for equilibrium problems and strict pseudocontractions.
The Kingdom of Saudi Arabia (KSA) has been very transparent in its activities, announcing early cases of swine flu and setting in place a strict method for surveillance.
Special care is taken to ensure that the method preserves strict bounds for the phase space distribution function f; i.e., f∈[0,1].
Very recently, Hu [15] obtained strong convergence theorems on a mixed iteration scheme by the viscosity approximation methods for -strict pseudo-contractions in -uniformly convex Banach spaces with uniformly Gâteaux differentiable norm.
In order to identify those potential behavioural mediators of preventive delivery (theoretically amenable to change), that were most strongly and independently associated with the preventive outcomes, multivariable linear regression models were run using a stepwise variable selection method with a strict p < 0.001 for model entry.
