@article{Kohli_Singh_2008, title={Function Spaces and Strong Variants of Continuity}, volume={9}, url={https://polipapers.upv.es/index.php/AGT/article/view/1867}, DOI={10.4995/agt.2008.1867}, abstractNote={<p>It is shown that if domain is a sum connected space and range is a T0-space, then the notions of strong continuity, perfect continuity and cl-supercontinuity coincide. Further, it is proved that if X is a sum connected space and Y is Hausdorff, then the set of all strongly continuous (perfectly continuous, cl-supercontinuous) functions is closed in Y X in the topology of pointwise convergence. The results obtained in the process strengthen and extend certain results of Levine and Naimpally.</p>}, number={1}, journal={Applied General Topology}, author={Kohli, J.K. and Singh, D.}, year={2008}, month={Apr.}, pages={33–38} }