The innovative concept of Complex Fuzzy Set is introduced. The objective of the this paper to investigate
the concept of Complex Fuzzy set in constraint to a traditional Fuzzy set , where the membership function
ranges from 0, 1, but in the Complex fuzzy set extended to a unit circle in a complex plane, where the
member ship function in the form of complex number. The Compressive study of mathematical operation of
Complex Fuzzy set is presented. The basic operation like addition, subtraction, multiplication and division
are described here. The Novel idea of this paper to measure the similarity between two fuzzy relations by
evaluating δ -equality. Here also we introduce the probabilistic interpretation of the complex fuzzy set
where we attempted to clarify the distinction between Fuzzy logic and probability.
%0 Journal Article
%1 noauthororeditor
%A Sethi, Nilambar
%A Das, S. K.
%A Panda, D.C.
%A and,
%D 2012
%J International Journal of Computer Science, Engineering and Information Technology (IJCSEIT)
%K -equality Complex complement complex fuzzy of probability relation set δ
%N 2
%P 31-44
%R 10.5121/ijcseit.2012.2204
%T PROBABILISTIC INTERPRETATION OF COMPLEX
FUZZY SET
%U http://airccse.org/journal/ijcseit/papers/2212ijcseit04.pdf
%V 2
%X The innovative concept of Complex Fuzzy Set is introduced. The objective of the this paper to investigate
the concept of Complex Fuzzy set in constraint to a traditional Fuzzy set , where the membership function
ranges from 0, 1, but in the Complex fuzzy set extended to a unit circle in a complex plane, where the
member ship function in the form of complex number. The Compressive study of mathematical operation of
Complex Fuzzy set is presented. The basic operation like addition, subtraction, multiplication and division
are described here. The Novel idea of this paper to measure the similarity between two fuzzy relations by
evaluating δ -equality. Here also we introduce the probabilistic interpretation of the complex fuzzy set
where we attempted to clarify the distinction between Fuzzy logic and probability.
@article{noauthororeditor,
abstract = {The innovative concept of Complex Fuzzy Set is introduced. The objective of the this paper to investigate
the concept of Complex Fuzzy set in constraint to a traditional Fuzzy set , where the membership function
ranges from [0, 1], but in the Complex fuzzy set extended to a unit circle in a complex plane, where the
member ship function in the form of complex number. The Compressive study of mathematical operation of
Complex Fuzzy set is presented. The basic operation like addition, subtraction, multiplication and division
are described here. The Novel idea of this paper to measure the similarity between two fuzzy relations by
evaluating δ -equality. Here also we introduce the probabilistic interpretation of the complex fuzzy set
where we attempted to clarify the distinction between Fuzzy logic and probability. },
added-at = {2018-06-19T07:52:07.000+0200},
author = {Sethi, Nilambar and Das, S. K. and Panda, D.C. and and},
biburl = {https://www.bibsonomy.org/bibtex/29d430b635241e10a8be2551322cd4eca/ijcseit},
doi = {10.5121/ijcseit.2012.2204},
interhash = {7743eb8a52f68ee56a03423f81d783f8},
intrahash = {9d430b635241e10a8be2551322cd4eca},
issn = {2231-3117 [Online] ; 2231-3605 [Print]},
journal = {International Journal of Computer Science, Engineering and Information Technology (IJCSEIT)},
keywords = {-equality Complex complement complex fuzzy of probability relation set δ},
language = {English},
month = apr,
number = 2,
pages = {31-44},
timestamp = {2018-06-19T07:52:07.000+0200},
title = {PROBABILISTIC INTERPRETATION OF COMPLEX
FUZZY SET
},
url = {http://airccse.org/journal/ijcseit/papers/2212ijcseit04.pdf},
volume = 2,
year = 2012
}