Supra-threshold spatial integration was studied by testing the saliency of multi Gabor element conngurations in short duration binocular rivalry (dichoptic masking) conditions. Dichoptic presentations allows for a competition between spatially overlapping supra-threshold stimuli that involve non-overlapping receptive elds in the rst stage of visual ltering. Diierent spatial conngurations of Gab...

Through the concepts of supra open sets and we introduce a new class separation axioms study some their properties. We could comparative between these two items. At last investigate hereditary other properties them

The inability to answer proximity queries efficiently for spaces of dimension d > 2 has led to the study of approximation to proximity problems. Several techniques have been proposed to address different approximate proximity problems. In this paper, we present a new and unified approach to proximity searching, which provides efficient solutions for several problems: spherical range queries, id...

Lemma 2.2. It suffices to find disjoint L,R ∈ V such that they are (1) Large in Ω(n), or more formally stated, |L||R| ≥ α(n). (2) ∆-separated for ∆ = Ω( 1 logn) Let us define what ∆-separated means so that we can formalize this notion of “farness”. Recall that a distance from a vertex i to a set S is defined as d(i, S) = minj∈S d(i, j) (distance to the closest point in the set) and a distance f...

Finding the closest or farthest line segment (line) from a point are fundamental proximity problems. Given a set S of n points in the plane and another point q, we present optimal O(n logn) time, O(n) space algorithms for finding the closest and farthest line segments (lines) from q among those spanned by the points in S. We further show how to apply our techniques to find the minimum (maximum)...