It concerns the projection of the displacement information directly on the ground.
One study concerned the projections from the amygdala and hippocampal formation to the medial thalamus (Aggleton & Mishkin, 1984; Aggleton et al., 1986), the other examined inputs from the parahippocampal region and mammillary bodies to the thalamus (Saunders et al., 2005; Vann et al., 2007).
Concerning the generalized projection, the following are well known.
Now we study the strong convergence theorem concerning the shrinking projection method.
Detailed proofs of the results concerning the Bergman projection, Theorem 3 and corollary 3 below, can be found in [25].
Recall that the Bregman projection [26] of x ∈ int dom f onto the nonempty closed and convex set C ⊂ dom f is the necessarily unique vector P C f ( x ) ∈ C satisfying D f ( P C f ( x ), x ) = inf { D f ( y, x ) : y ∈ C }. Concerning the Bregman projection, the following are well known.
Recall that the Bregman projection [18] of x ∈ int dom f onto the nonempty, closed, and convex set C ⊂ dom f is the necessarily unique vector P C f ( x ) ∈ C satisfying D f ( P C f ( x ), x ) = inf { D f ( y, x ) : y ∈ C }. Concerning the Bregman projection, the following are well known.
An important information concerning the structure of the projection family associated with a uniformly dichotomic evolution family was obtained in [16, Theorem 4.8] and this is given by the following.
In his specialty, medical demography, he provided projections concerning the elderly, including data on health and causes of death.
