Some Study on Fixed Point Theorems in Bicomplex Valued Metric Spaces - Datta, Sanjib Kumar;Pal, Dipankar
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The Banach contraction principle as introduced by Stefano Banach in 1922 has transformed the domain of mathematical analysis and has provided the researchers with a significant tool in the theory of metric spaces. The indispensability of this principle depends not only on its efficacy in determining the existence and uniqueness of fixed points in certain self-maps of metric spaces but on initiating a useful mechanism to detect those fixed points also. The application of this principle in complex valued metric spaces has unfolded new possibilities. Corrado Segre's introduction of bicomplex…mehr

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Produktbeschreibung
The Banach contraction principle as introduced by Stefano Banach in 1922 has transformed the domain of mathematical analysis and has provided the researchers with a significant tool in the theory of metric spaces. The indispensability of this principle depends not only on its efficacy in determining the existence and uniqueness of fixed points in certain self-maps of metric spaces but on initiating a useful mechanism to detect those fixed points also. The application of this principle in complex valued metric spaces has unfolded new possibilities. Corrado Segre's introduction of bicomplex numbers has encouraged the conceptualization of bicomplex valued metric spaces by the subsequent mathematicians. In this monograph our prime concern is to generalize some results on fixed point theory in complex valued metric spaces to bicomplex valued metric spaces. We are quite optimistic that this endeavour may help to expand the scope of further advancement in the application of fixed point theory in metric spaces.
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Autorenporträt
Dr. Sanjib Kumar Datta is currently an Associate Professor at the Department of Mathematics, Kalyani University, India. During his teaching and research career of more than 15 years, he has published nearly 200 Research Papers and supervised 17 Ph.D. Scholars. Presently, he is a reviewer of American Mathematical Society and Zentralblatt Math.