Abstract
There are various payment setups that are available which enables us to effortlessly carry out transactions uninterruptedly from any place utilizing gadgets with network connections. Internet is a place with numerous risks, threats, and vulnerabilities along with accessibility of security abuses, and to address all these security issues related threats have become extremely challenging for each organization as well as for individuals and to select the most appropriate payment method has become challenging. In this paper, intuitionistic fuzzy technique for order preference by similarity to ideal solution (TOPSIS) method for multi-criteria decision-making (MCDM) is proposed to rank the alternatives while Shannon’s entropy is utilized for weighting criteria. The proposed model is applied to select the online payment method based on several criteria, the existing online payment methods are compared with cryptocurrency Bitcoin.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
References
Rosenquist, M. (2009). Prioritizing information security risks with threat agent risk assessment. Intel Information Technology.
von Roessing, R. M. (2010). The business model for information security.
Trustwave. (2015). State of risk report state of risk report.
Sailors, S. (2015). 7 top cyber risks for 2015. Protecting Tomorrow.
Nakamoto, S. (2008). Bitcoin: A peer-to-peer electronic cash system (pp. 1–9) (Consulted).
Atanassov, K. (1986). Intuitionistic fuzzy sets. Fuzzy Sets and Systems, 20, 87–96.
Zadeh, L. A. (1965). Fuzzy sets. Information and Control, 8(3), 338–356.
De, S. K., Biswas, R., & Roy, A. R. (2000). Some operations on intuitionistic fuzzy sets. Fuzzy Sets and Systems, 114(3), 477–484.
Grzegorzewski, P., & Mrowka, E. (2005). Some notes on (Atanassov’s) intuitionistic fuzzy sets. Fuzzy Sets and Systems, 156(3), 492–495.
Szmidt, E., & Kacprzyk, J. (2001). Intuitionistic fuzzy sets in some medical applications. Lecture Notes in Computer Science, 2206, 148–151.
Szmidt, E., & Kacprzyk, J. (2001). Entropy of intuitionistic fuzzy sets. Fuzzy Sets and Systems, 118, 467–477.
Szmidt, E., & Kacprzyk, J. (2004). A similarity measure for intuitionistic fuzzy sets and its application in supporting medical diagnostic reasoning. Lecture Notes in Computer Science, 3070, 388–393.
Boran, F. E., Genc, S., Kurt, M., & Akay, D. (2009). A multi-criteria intuitionistic fuzzy group decision making for supplier selection with TOPSIS method. Expert Systems with Applications, 36(8), 11363–11368.
Xu, Z. S. (2007). Intuitionistic fuzzy aggregation operators. IEEE Transactions on Fuzzy Systems, 15(6), 1179–1187.
Chai, J., Liu, J. N. K., & Xu, Z. (2013). A rule-based group decision model for warehouse evaluation under interval-valued intuitionistic fuzzy environments. Expert Systems with Applications, 40(6), 1959–1970.
Park, J. H., Park, Y., Kwun, Y. C., & Tan, X. (2011). Extension of the TOPSIS method for decision making problems under interval valued intuitionistic fuzzy environment. Applied Mathematical Modelling, 35(5), 2544–2556.
Xu, Z., & Zhang, X. (2013). Hesitant fuzzy multi-attribute decision making based on TOPSIS with incomplete weight information. Knowledge Based Systems, 52, 53–64.
Zhang, H., & Yu, L. (2012). MADM method based on cross-entropy and extended TOPSIS with interval-valued intuitionistic fuzzy sets. Knowledge-Based Systems, 30, 115–120.
Hwang, C. L., & Yoon, K. S. (1981). Multiple attribute decision making: Methods and applications. Berlin: Springer.
Shannon, C. E. (1948). The mathematical theory of communication. Bell System Technical Journal, 27(379–423), 623–656.
Szmidt, E., & Kacprzyk, J. (1997). On measuring distances between intuitionistic fuzzy sets. Notes on IFS, 3, 1–13.
Szmidt, E., & Kacprzyk, J. (1997). Distances between intuitionistic fuzzy sets. Fuzzy Sets and Systems, 114, 505–518.
Shu, M. S., Cheng, C. H., & Chang, J. R. (2006). Using intuitionistic fuzzy sets for fault tree analysis on printed circuit board assembly. Microelectronics Reliability, 46(12), 2139–2148.
De Luca, A., & Termini, S. (1972). A definition of a non-probabilistic entropy in the setting of fuzzy sets theory. Information and Control, 20, 301–312.
Kaufmann, A. (1975). Introduction to the theory of fuzzy subsets. Fundamental theoretical elements (Vol. 1). New York: Academic Press.
Yager, R. R. (1995). Measures of entropy and fuzziness related to aggregation operators. Information Sciences, 82(3), 147–166.
Szmidt, E., & Kacprzyk, J. (2000). Distances between intuitionistic fuzzy sets. Fuzzy Sets and Systems, 114(3), 505–518.
Vlachos, I. K., & Sergiadis, G. D. (2007). Intuitionistic fuzzy information, applications to pattern recognition. Pattern Recognition Letters, 28, 197–206.
Atanassov, K. T. (1999). Intuitionistic fuzzy sets. Heidelberg: Springer.
Author information
Authors and Affiliations
Corresponding author
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 2020 Springer Nature Singapore Pte Ltd.
About this paper
Cite this paper
Parveen, T., Arora, H.D., Alam, M. (2020). Intuitionistic Fuzzy Shannon Entropy Weight Based Multi-criteria Decision Model with TOPSIS to Analyze Security Risks and Select Online Transaction Method. In: Sharma, H., Govindan, K., Poonia, R., Kumar, S., El-Medany, W. (eds) Advances in Computing and Intelligent Systems. Algorithms for Intelligent Systems. Springer, Singapore. https://doi.org/10.1007/978-981-15-0222-4_1
Download citation
DOI: https://doi.org/10.1007/978-981-15-0222-4_1
Published:
Publisher Name: Springer, Singapore
Print ISBN: 978-981-15-0221-7
Online ISBN: 978-981-15-0222-4
eBook Packages: Intelligent Technologies and RoboticsIntelligent Technologies and Robotics (R0)