Issue:On some methods of probability - Revision history

Vassia Atanassova at 07:39, 12 May 2018

2018-05-12T07:39:23Z

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	# Atanassov, K. T. (2012) On Intuitionistic Fuzzy Set Theory. Springer, Berlin.		# Atanassov, K. T. (2012) On Intuitionistic Fuzzy Set Theory. Springer, Berlin.
	# Butnariu, D. & Klement, E. P. (1993) Triangular norm-based measures. In Triangular Norm–Based Measures and Games with Fuzzy Coalitions, 37–68.		# Butnariu, D. & Klement, E. P. (1993) Triangular norm-based measures. In Triangular Norm–Based Measures and Games with Fuzzy Coalitions, 37–68.
	# Ciungu, L. & ~~Rieˇcan~~, B. (2009) General form of probabilities on IF-sets. Fuzzy Logic and Applications, 101–107.		# Ciungu, L. & Riecan, B. (2009) General form of probabilities on IF-sets. Fuzzy Logic and Applications, 101–107.
	# Ciungu, L. C. & ~~Rieˇcan~~, B. (2010) Representation theorem for probabilities on IFS-events. Information Sciences, 180(5), 793–798.		# Ciungu, L. C. & Riecan, B. (2010) Representation theorem for probabilities on IFS-events. Information Sciences, 180(5), 793–798.
	# ~~Cˇ underl´ıkova´~~, K. & ~~Riecˇan~~, B. (2016, October) On Two Formulations of the Representation Theorem for an IF–state. In International Workshop on Intuitionistic Fuzzy Sets and Generalized Nets, 65–70.		# Cunderlıkova, K. & Riecan, B. (2016, October) On Two Formulations of the Representation Theorem for an IF–state. In International Workshop on Intuitionistic Fuzzy Sets and Generalized Nets, 65–70.
	# Di Nola, A., ~~Dvureˇcenskij~~, A., ~~Hyˇcko~~, M. & Manara, C. (2005) Entropy on effect algebras with the Riesz decomposition property I: Basic properties, Kybernetika, 41(2), 143–160.		# Di Nola, A., Dvurecenskij, A., Hycko, M. & Manara, C. (2005) Entropy on effect algebras with the Riesz decomposition property I: Basic properties, Kybernetika, 41(2), 143–160.
	# Di Nola, A., ~~Dvureˇcenskij~~, A., ~~Hyˇcko~~, M. & Manara, C. (2005) Entropy on effect algebras with Riesz decomposition property II: MV-algebras., Kybernetika, 41(2), 161–176.		# Di Nola, A., Dvurecenskij, A., Hycko, M. & Manara, C. (2005) Entropy on effect algebras with Riesz decomposition property II: MV-algebras., Kybernetika, 41(2), 161–176.
	# ~~Dˇ urica~~, M. (2007) Entropy on IF–events. entropy. In Third International Workshop on IFSs, Banska Bystrica, Slovakia, 3 Oct. 2007, Notes on Intuitionistic Fuzzy Sets, 13(4), 30–40.		# Durica, M. (2007) Entropy on IF–events. entropy. In Third International Workshop on IFSs, Banska Bystrica, Slovakia, 3 Oct. 2007, Notes on Intuitionistic Fuzzy Sets, 13(4), 30–40.
	# Grzegorzewski, P. & ~~Mr´owka~~, E. (2002) Probability of intuitionistic fuzzy events. In Soft Methods in Probability, Statistics and Data Analysis, 105–115.		# Grzegorzewski, P. & Mrowka, E. (2002) Probability of intuitionistic fuzzy events. In Soft Methods in Probability, Statistics and Data Analysis, 105–115.
	# Halmos, P. R. (1950) Measure Theory, Springer, New York.		# Halmos, P. R. (1950) Measure Theory, Springer, New York.
	# ~~Jureˇckov´a~~, M. (2001) On the conditional expectation on probability MV-algebras with product. Soft Computing – A Fusion of Foundations, Methodologies and Applications, 5(5), 381–385.		# Jureckova, M. (2001) On the conditional expectation on probability MV-algebras with product. Soft Computing – A Fusion of Foundations, Methodologies and Applications, 5(5), 381–385.

Vassia Atanassova at 14:43, 11 May 2018

2018-05-11T14:43:17Z

← Older revision		Revision as of 17:43, 11 May 2018
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	{{issue/author		{{issue/author
	\| author = Beloslav Riečan		\| author = Beloslav Riečan
	\| institution = Mathematical Institute, Slovak Academy of Sciences		\| institution = Faculty of Natural Sciences, Matej Bel University
	\| address = Ďumbierska 1, Banská Bystrica, Slovakia		\| address = Tajovskeho 40, Banska Bystrica, Slovakia
			\| institution-2 = Mathematical Institute, Slovak Academy of Sciences
			\| address-2 = Ďumbierska 1, Banská Bystrica, Slovakia
	\| email-before-at = beloslav.riecan		\| email-before-at = beloslav.riecan
	\| email-after-at = umb.sk		\| email-after-at = umb.sk

Peter Vassilev: Created page with "{{PAGENAME}} {{PAGENAME}} {{PAGENAME}}..."

2018-05-11T09:55:54Z

Created page with "{{PAGENAME}} {{PAGENAME}} {{PAGENAME}}..."

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[[Category:Publications on intuitionistic fuzzy sets|{{PAGENAME}}]]
[[Category:Publications in Notes on IFS|{{PAGENAME}}]]
[[Category:Publications in 2018 year|{{PAGENAME}}]]
{{issue/title
| title = On some methods of probability
| shortcut = nifs/24/2/76-83
}}
{{issue/author
| author = Alžbeta Michalíková
| institution = Faculty of Natural Sciences, Matej Bel University
| address = Tajovskeho 40, Banska Bystrica, Slovakia
| email-before-at = alzbeta.michalikova
| email-after-at = umb.sk
}}
{{issue/author
| author = Beloslav Riečan
| institution = Mathematical Institute, Slovak Academy of Sciences
| address = Ďumbierska 1, Banská Bystrica, Slovakia
| email-before-at = beloslav.riecan
| email-after-at = umb.sk
}}
{{issue/data
| issue = [[Notes on Intuitionistic Fuzzy Sets/24/2|Notes on Intuitionistic Fuzzy Sets, Volume 24 (2018), Number 2]], pages 76–83
| doi = https://doi.org/10.7546/nifs.2018.24.2.76-83
| file = NIFS-24-2-076-083.pdf
| format = PDF
| size = 174 Kb
| abstract = The paper contains a review of some methods for building probability theory on intuitionistic fuzzy sets. They are based on some representation of states by Kolmogorov probability spaces as well as the embedding of IF-spaces into the MV -algebras.
| keywords = IF-sets, IF-states, IV-sets, MV-algebras
| ams = 03E72
| references =

# Atanassov K. T. (1999) Intuitionistic Fuzzy Sets: Theory and Applications. Springer Physica-Verlag, Heidelberg.
# Atanassov, K. T. (2012) On Intuitionistic Fuzzy Set Theory. Springer, Berlin.
# Butnariu, D. & Klement, E. P. (1993) Triangular norm-based measures. In Triangular Norm–Based Measures and Games with Fuzzy Coalitions, 37–68.
# Ciungu, L. & Rieˇcan, B. (2009) General form of probabilities on IF-sets. Fuzzy Logic and Applications, 101–107.
# Ciungu, L. C. & Rieˇcan, B. (2010) Representation theorem for probabilities on IFS-events. Information Sciences, 180(5), 793–798.
# Cˇ underl´ıkova´, K. & Riecˇan, B. (2016, October) On Two Formulations of the Representation Theorem for an IF–state. In International Workshop on Intuitionistic Fuzzy Sets and Generalized Nets, 65–70.
# Di Nola, A., Dvureˇcenskij, A., Hyˇcko, M. & Manara, C. (2005) Entropy on effect algebras with the Riesz decomposition property I: Basic properties, Kybernetika, 41(2), 143–160.
# Di Nola, A., Dvureˇcenskij, A., Hyˇcko, M. & Manara, C. (2005) Entropy on effect algebras with Riesz decomposition property II: MV-algebras., Kybernetika, 41(2), 161–176.
# Dˇ urica, M. (2007) Entropy on IF–events. entropy. In Third International Workshop on IFSs, Banska Bystrica, Slovakia, 3 Oct. 2007, Notes on Intuitionistic Fuzzy Sets, 13(4), 30–40.
# Grzegorzewski, P. & Mr´owka, E. (2002) Probability of intuitionistic fuzzy events. In Soft Methods in Probability, Statistics and Data Analysis, 105–115.
# Halmos, P. R. (1950) Measure Theory, Springer, New York.
# Jureˇckov´a, M. (2001) On the conditional expectation on probability MV-algebras with product. Soft Computing – A Fusion of Foundations, Methodologies and Applications, 5(5), 381–385.

| citations =
| see-also =
}}