resource limited settings. Drug information Queries received by the center was answered by clinical pharmacist of pharmacy practice department after analyzing by using modified systematic approach for their completeness, straight forwardness, reliability of answers and the reliability of references used

Abstract. We show that for a strongly convergent sequence of geometrically finite Kleinian groups with geometrically finite limit, the Cannon-Thurston maps of limit sets converge uniformly. If however the algebraic and geometric limits differ, as in the well known examples due to Kerckhoff

Abstract. We relate the L 2-cohomology of a complete hyperbolic manifold to the invariant currents on its limit set. 1.

If G is any Kleinian group we show the dimension of the limit set is always equal to either the dimension of the bounded geodesics or the dimension the geodesics which escape to infinity at linear speed.

Abstract. We study Michael's lower semifinite topology and Fell's topology on the collection of all closed limit subsets of a topological space. Special attention is given to the subfamily of all maximal limit sets.

-comes some of their limitations. Our techniques can be applied to model arbitrarily complex shapes, which include shapes with significant protrusions, and to situations where no a priori assumption about the object’s topology is made. A single instance of our model, when presented with an image having more

tools and treatment options in re-source-limited settings.

Neuroimaging should be performed on infants with seizure. However, there are economic limitations in performing neuroimaging in a resource-limited setting. The younger the age, the higher the risk of having abnormal neuroimaging. The aim was to determine frequency and predictors of abnormal

validity and practical significance of goal-setting theory are explained, and new directions in goal-setting research are discussed. The relationships of goal setting to other theories are described as are the theory’s limitations.

Abstract. We study convergence group actions on continua, and give a criterion which ensures that every global cut point is a parabolic fixed point. We apply this result to the case of boundaries of relatively hyperbolic groups, and consider implications for connectedness properties of such spaces. In this paper, we prove a result concerning the nature of global cut points in continua which admit certain kinds of convergence actions. One of the principal motivations concerns the boundaries of one-ended hyperbolic groups. It was conjectured in [BeM] that such boundaries are locally connected, or equivalently, have