IJPAM: Volume 82, No. 3 (2013)


M. Sreeja
Department of Mathematics
University of Calicut
Calicut University
Malappuram (District), PIN 673 635, PO, Kerala, INDIA

Abstract. In this paper we investigate the total negation of rigidity namely anti-rigidity. A topological space $X$ is anti-rigid if there is no rigid subspace of $X$ with more than one point. In particular, we establish the relationships of anti-rigidity with metric spaces, scattered spaces and ordered sets with order topology etc.

Received: August 6, 2012

AMS Subject Classification: 54A05, 54G12

Key Words and Phrases: rigid, anti-rigid, scattered space, order topology

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Source: International Journal of Pure and Applied Mathematics
ISSN printed version: 1311-8080
ISSN on-line version: 1314-3395
Year: 2013
Volume: 82
Issue: 3