Issue:On IF-semistates - Revision history

Vassia Atanassova: Text replacement - ""Notes on IFS", Volume" to ""Notes on Intuitionistic Fuzzy Sets", Volume"

2024-08-29T09:06:02Z

Text replacement - ""Notes on IFS", Volume" to ""Notes on Intuitionistic Fuzzy Sets", Volume"

← Older revision		Revision as of 12:06, 29 August 2024
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	{{issue/data		{{issue/data
	\| conference =		\| conference =
	\| issue = [[Notes on Intuitionistic Fuzzy Sets/22/1\|"Notes on ~~IFS~~", Volume 22 (2016) Number 1]], pages 27—34		\| issue = [[Notes on Intuitionistic Fuzzy Sets/22/1\|"Notes on Intuitionistic Fuzzy Sets", Volume 22 (2016) Number 1]], pages 27—34
	\| file = NIFS-22-1-27-34.pdf		\| file = NIFS-22-1-27-34.pdf
	\| format = PDF		\| format = PDF

Peter Vassilev at 09:17, 17 January 2017

2017-01-17T09:17:07Z

← Older revision		Revision as of 12:17, 17 January 2017
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	# Montagna, F. (2000) An algebraic approach to propositional fuzzy logic. J. Logic Lang. Inf. (D. Mundici et al. eds.), Special Issue on Logics of Uncertainty, 9, 91–124.		# Montagna, F. (2000) An algebraic approach to propositional fuzzy logic. J. Logic Lang. Inf. (D. Mundici et al. eds.), Special Issue on Logics of Uncertainty, 9, 91–124.
	# Mundici, D. (1986) Interpretation of AFC? algebras in Łukasiewicz sentential calculus. J. Funct. Anal., 56, 889– 894.		# Mundici, D. (1986) Interpretation of AFC? algebras in Łukasiewicz sentential calculus. J. Funct. Anal., 56, 889– 894.
	# ~~Riecan~~, B. (2003) A descriptive definition of probability on intutionistic fuzzy sets. In: EUSFLAT’2003 (M. Wagenecht, R. Hampet eds.), 263–266.		# Riečan, B. (2003) A descriptive definition of probability on intutionistic fuzzy sets. In: EUSFLAT’2003 (M. Wagenecht, R. Hampet eds.), 263–266.
	# ~~Riecan~~, B. (2005) On the probability on IF-sets and MV-algebras. Notes on Intuitionistic Fuzzy Sets, 11(6), 21–25.		# Riečan, B. (2005) On the probability on IF-sets and MV-algebras. Notes on Intuitionistic Fuzzy Sets, 11(6), 21–25.
	# ~~Riecan~~, B. (2006) On a problem of Radko Mesiar: General form of IF-probabilities. Fuzzy Sets and Systems, 152, 1485–1490.		# Riečan, B. (2006) On a problem of Radko Mesiar: General form of IF-probabilities. Fuzzy Sets and Systems, 152, 1485–1490.
	# ~~Riecan~~, B. (2012) Analysis of Fuzzy Logic Models. In: Intelligent Systems (V. M. Koleshko ed.) INTECH, 219–244.		# Riečan, B. (2012) Analysis of Fuzzy Logic Models. In: Intelligent Systems (V. M. Koleshko ed.) INTECH, 219–244.
	# ~~Riecan~~,B. (2015) On finitely additive IF-states. In: Intelligent Systems 2014. Proc. 7th Conf. IEEE (P. Angelov et al. eds), Springer 148–156.		# Riečan, B. (2015) On finitely additive IF-states. In: Intelligent Systems 2014. Proc. 7th Conf. IEEE (P. Angelov et al. eds), Springer 148–156.
	# ~~Riecan~~, B., & Mundici, D. (2002) Probability in MV-algebras. Handbook of Measure Theory (E. Pap ed.), Elsevier, Heidelberg.		# Riečan, B., & Mundici, D. (2002) Probability in MV-algebras. Handbook of Measure Theory (E. Pap ed.), Elsevier, Heidelberg.
	# ~~Riecan~~, B. & Neubrunn, T. (1997) Integral, Measure, and Ordering, Kluwer, Dordrecht.		# Riečan, B. & Neubrunn, T. (1997) Integral, Measure, and Ordering, Kluwer, Dordrecht.

	\| citations =		\| citations =
	\| see-also =		\| see-also =
	}}		}}

Peter Vassilev at 09:16, 17 January 2017

2017-01-17T09:16:18Z

← Older revision		Revision as of 12:16, 17 January 2017
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	# Atanassov, K. T. (2012) On Intuitionistic Fuzzy Sets. Springer, Berlin.		# Atanassov, K. T. (2012) On Intuitionistic Fuzzy Sets. Springer, Berlin.
	# Cignoli L., D’Ottaviano M., & Mundici, D. (2000) Algebraic Foundations on Many-valed Reasoning, Kluwer, Dordrecht.		# Cignoli L., D’Ottaviano M., & Mundici, D. (2000) Algebraic Foundations on Many-valed Reasoning, Kluwer, Dordrecht.
	# Ciungu, L. & ~~Rieˇcan~~, B. (2009) General form of probabilities on IF-sets. Fuzzy Logic and Applications. Proc. WILF Palermo, 101–107.		# Ciungu, L. & Riečan, B. (2009) General form of probabilities on IF-sets. Fuzzy Logic and Applications. Proc. WILF Palermo, 101–107.
	# Ciungu L. & ~~Rieˇcan~~, B. (2010) Representation theorem for probabilities on IFS-events. Information Sciences, 180, 703–708.		# Ciungu L. & Riečan, B. (2010) Representation theorem for probabilities on IFS-events. Information Sciences, 180, 703–708.
	# Grzegorzewski, P. & Mrowka, E. (2002) Probabilitty on intuitionistic fuzzy events. In: Soft Methods in Probability, Statistics and Data Analysis (P. Grzegorzewski, et al. eds.), 105–115.		# Grzegorzewski, P. & Mrowka, E. (2002) Probabilitty on intuitionistic fuzzy events. In: Soft Methods in Probability, Statistics and Data Analysis (P. Grzegorzewski, et al. eds.), 105–115.
	# Montagna, F. (2000) An algebraic approach to propositional fuzzy logic. J. Logic Lang. Inf. (D. Mundici et al. eds.), Special Issue on Logics of Uncertainty, 9, 91–124.		# Montagna, F. (2000) An algebraic approach to propositional fuzzy logic. J. Logic Lang. Inf. (D. Mundici et al. eds.), Special Issue on Logics of Uncertainty, 9, 91–124.

Peter Vassilev at 09:14, 17 January 2017

2017-01-17T09:14:32Z

← Older revision		Revision as of 12:14, 17 January 2017
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	\| author = Beloslav Riečan		\| author = Beloslav Riečan
	\| institution = Department of Mathematics, Faculty of Natural Sciences, Matej Bel University		\| institution = Department of Mathematics, Faculty of Natural Sciences, Matej Bel University
	\| address = Tajovskeho 40, 974 01 ~~Bansk´a~~ Bystrica, Slovakia		\| address = Tajovskeho 40, 974 01 Banská Bystrica, Slovakia
	\| institution-2 = Mathematical Institute of Slovak Acad. of Sciences		\| institution-2 = Mathematical Institute of Slovak Acad. of Sciences
	\| address-2 = Stefanikova 49, SK–81473 Bratislava, Slovakia		\| address-2 = Stefanikova 49, SK–81473 Bratislava, Slovakia

Vassia Atanassova at 13:10, 30 May 2016

2016-05-30T13:10:09Z

← Older revision		Revision as of 16:10, 30 May 2016
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	[[Category:Publications on intuitionistic fuzzy sets\|{{PAGENAME}}]]		[[Category:Publications on intuitionistic fuzzy sets\|{{PAGENAME}}]]
	[[Category:Publications in Notes on IFS\|{{PAGENAME}}]]		[[Category:Publications in Notes on IFS\|{{PAGENAME}}]]
	[[Category:Publications in ~~2015~~ year\|{{PAGENAME}}]]		[[Category:Publications in 2016 year\|{{PAGENAME}}]]
	{{issue/title		{{issue/title
	\| title = On IF-semistates		\| title = On IF-semistates

Vassia Atanassova: Created page with "{{PAGENAME}} {{PAGENAME}} {{PAGENAME}}..."

2016-05-30T12:53:46Z

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

New page

[[Category:Publications on intuitionistic fuzzy sets|{{PAGENAME}}]]
[[Category:Publications in Notes on IFS|{{PAGENAME}}]]
[[Category:Publications in 2015 year|{{PAGENAME}}]]
{{issue/title
| title = On IF-semistates
| shortcut = nifs/22/1/27-34
}}
{{issue/author
| author = Beloslav Riečan
| institution = Department of Mathematics, Faculty of Natural Sciences, Matej Bel University
| address = Tajovskeho 40, 974 01 Bansk´a Bystrica, Slovakia
| institution-2 = Mathematical Institute of Slovak Acad. of Sciences
| address-2 = Stefanikova 49, SK–81473 Bratislava, Slovakia
| email-before-at = riecan@mat.savba.sk, riecan
| email-after-at = fpv.umb.sk
}}
{{issue/data
| conference =
| issue = [[Notes on Intuitionistic Fuzzy Sets/22/1|"Notes on IFS", Volume 22 (2016) Number 1]], pages 27—34
| file = NIFS-22-1-27-34.pdf
| format = PDF
| size = 166
| abstract = Semistates on a family ''F'' of IF-events are considered as functions ''m'' : ''F'' → [0, 1], additive with respect to the Lukasiewicz disjunction A ⊕ B and conjunction A ⊙ B. The main result is an extension theorem extending ''m'' to an MV algebra ''{{overline|m}}'' : ''M'' → [0, 1]. The theorem generalizes the extension theorem of IF states from ''F'' to ''M''.
| keywords = IF-sets, MV-algebras, Measures.
| ams = 28C99.
| references =
# Atanassov, K. T. (1999). Intuitionistic Fuzzy Sets: Theory and Applications. Studies in Fuzziness and Soft Computing. Physica Verlag, Heidelberg.
# Atanassov, K. T. (2012) On Intuitionistic Fuzzy Sets. Springer, Berlin.
# Cignoli L., D’Ottaviano M., & Mundici, D. (2000) Algebraic Foundations on Many-valed Reasoning, Kluwer, Dordrecht.
# Ciungu, L. & Rieˇcan, B. (2009) General form of probabilities on IF-sets. Fuzzy Logic and Applications. Proc. WILF Palermo, 101–107.
# Ciungu L. & Rieˇcan, B. (2010) Representation theorem for probabilities on IFS-events. Information Sciences, 180, 703–708.
# Grzegorzewski, P. & Mrowka, E. (2002) Probabilitty on intuitionistic fuzzy events. In: Soft Methods in Probability, Statistics and Data Analysis (P. Grzegorzewski, et al. eds.), 105–115.
# Montagna, F. (2000) An algebraic approach to propositional fuzzy logic. J. Logic Lang. Inf. (D. Mundici et al. eds.), Special Issue on Logics of Uncertainty, 9, 91–124.
# Mundici, D. (1986) Interpretation of AFC? algebras in Łukasiewicz sentential calculus. J. Funct. Anal., 56, 889– 894.
# Riecan, B. (2003) A descriptive definition of probability on intutionistic fuzzy sets. In: EUSFLAT’2003 (M. Wagenecht, R. Hampet eds.), 263–266.
# Riecan, B. (2005) On the probability on IF-sets and MV-algebras. Notes on Intuitionistic Fuzzy Sets, 11(6), 21–25.
# Riecan, B. (2006) On a problem of Radko Mesiar: General form of IF-probabilities. Fuzzy Sets and Systems, 152, 1485–1490.
# Riecan, B. (2012) Analysis of Fuzzy Logic Models. In: Intelligent Systems (V. M. Koleshko ed.) INTECH, 219–244.
# Riecan,B. (2015) On finitely additive IF-states. In: Intelligent Systems 2014. Proc. 7th Conf. IEEE (P. Angelov et al. eds), Springer 148–156.
# Riecan, B., & Mundici, D. (2002) Probability in MV-algebras. Handbook of Measure Theory (E. Pap ed.), Elsevier, Heidelberg.
# Riecan, B. & Neubrunn, T. (1997) Integral, Measure, and Ordering, Kluwer, Dordrecht.

| citations =
| see-also =
}}