In this paper, we consider Nearest points" and Farthestpoints" in normed linear spaces. For normed space (X; ∥:∥), the set W subset X,we dene Pg; Fg;Rg where g 2 W. We obtion results about on Pg; Fg;Rg. Wend new results on Chebyshev centers in normed spaces. In nally we deneremotal center in normed spaces.

We prove that every normal non-compact space which is nowhere of cardinality at most c has an ω-far point. This provides a partial answer to a question of van Douwen.  2002 Elsevier Science B.V. All rights reserved. MSC: 54B15; 54D80; 03E55

We have developed a method of simplifying physical design for undergraduates enrolled in analog VLSI design. The analog CMOS course is a VLSI design course with laboratory that includes design, fabrication and testing of analog CMOS circuits. A student's design begins with a simple current mirror and ends with different types of sampling circuits such as switched-capacitor and autozero circuits...

1 This paper describes a SelfEvaluation Maintenance (SEM) model of social behavior. The model consists of three variables, the psychological closeness of anc,her, the relative performance of that other, and the relevance of the performance dimension to one's self definition. Thest. variables are hypothesized to interact to affect one another. Evidence for the model is reviewed. The systemic cha...