Call for Fuzzy Extensions papers for the journal Contemporary Mathematics (Scopus, Web of Science)

June 1st, 2023 Daniela Lopez de Luise

   Call for papers for the special issue Fuzzy and Neutrosophic Sets and Systems, Extensions and Applications, https://ojs.wiserpub.com/index.php/CM/SI/Fuzzy_Set_Syst to the journal Contemporary Mathematics (Scopus, Web of Science), Singapore. Manuscripts could be submitted via our online system:  https://ojs.wiserpub.com/index.php/CM/about/submissions. Please indicate that your manuscript is submitted to the special issue “Fuzzy and Neutrosophic Sets and Systems, Extensions and Applications” in the cover letter. Editors: Prof. Dr. Michael Voskoglou (Greece) et al. Submission Deadline: 31 January 2024. For any queries, please feel free to contact the CM Editorial Office (cm@wiserpub.com</span>” target=”_blank”>cm@wiserpub.com). 
  
Special Issue Keywords: 
Fuzzy and Neutrosophic Sets and Systems 
Fuzzy Logic, Fuzzy Control, Fuzzy Assessment Methods, Fuzzy
Decision-Making,  
  
Plithogenic Sets [ http://fs.unm.edu/P/ ],  
Introduction of Plithogenic Logic as a generalization of MultiVariate
Logic http://fs.unm.edu/NSS/IntroductionPlithogenicLogic1.pdf 
Introduction of Plithogenic Probability and Statistics as generalizations of MultiVariate Probability and Statistics respectively http://fs.unm.edu/NSS/PlithogenicProbabilityStatistics20.pdf 
Symbolic Plithogenic Algebraic Structures built on the set of Symbolic Plithogenic Numbers of the form a0 + a1P1 + a2P2 + … + anPn where
the multiplication Pi·Pj is based on the prevalence order and absorbance law 
Other Extensions and Generalizations of Fuzzy Sets, Soft Computing. 
  
NeutroAlgebras (algebras with axioms that are only partially true) and AntiAlgebras (algebras 
that have 100% false axioms) [ http://fs.unm.edu/NA/ ]; 
NeutroGeometry & AntiGeometry. While the Non-Euclidean
Geometries resulted from the total negation of only one specific axiom
(Euclid’s Fifth Postulate), the AntiGeometry results from the total negation of
any axiom and even of more axioms from any geometric axiomatic system
(Euclid’s, Hilbert’s, etc.), and the NeutroAxiom results from the partial
negation of one or more axioms [and no total negation of no axiom] from any
geometric axiomatic system: 
Real Examples of NeutroGeometry and AntiGeometry: 
  
Neutrosophic Over-/Under-/Off- Logic / Measure / Probability /
Statistics where the components may get degrees < 0 and > 1.
https://arxiv.org/ftp/arxiv/papers/1607/1607.00234.pdf
http://fs.unm.edu/SVNeutrosophicOverset-JMI.pdf 
n-Valued Neutrosophic Set, where the Components (T, I, F) are split into SubComponents (T1, T2, …; I1, I2, …; F1, F2, …): 
  
  
   

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