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An interesting notion of cubic n- normed linear space is introduced as a generalization of fuzzy n- normed linear space and interval-valued fuzzy n- normed linear space. This book comprises of six chapters and deals thoroughly with the theory of cubic n- normed linear space, cubic quasi n- normed linear space and cubic semi n- metric space. Various interesting results on the union and intersection of cubic n- normed linear space and cubic semi n- metric space are also provided. Given two cubic quasi n- normed linear space their equivalent condition is established by means of definition and…mehr

Produktbeschreibung
An interesting notion of cubic n- normed linear space is introduced as a generalization of fuzzy n- normed linear space and interval-valued fuzzy n- normed linear space. This book comprises of six chapters and deals thoroughly with the theory of cubic n- normed linear space, cubic quasi n- normed linear space and cubic semi n- metric space. Various interesting results on the union and intersection of cubic n- normed linear space and cubic semi n- metric space are also provided. Given two cubic quasi n- normed linear space their equivalent condition is established by means of definition and results. This book will be useful to the learners and researchers in this field.
Autorenporträt
S.Vijayabalaji is presently working as an Assistant Professor at the Department of Mathematics, University College of Engineering , Panruti -607106, Tamilnadu, India. His research area includes fuzzy functional analysis, fuzzy algebra, soft sets and rough sets. He has guided two Ph.D students and published around fifty papers in reputed journals