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Covariance of uncertain random variables and its application to portfolio optimization
H Ahmadzade, R Gao - Journal of Ambient Intelligence and Humanized …, 2020 - Springer
Covariance is a device to measure the joint variability of two uncertain random variables. If
the greater values of one uncertain random variable associated with the greater values of …
the greater values of one uncertain random variable associated with the greater values of …
Partial divergence measure of uncertain random variables and its application
Cross-entropy (divergence measure) of two uncertain random variables characterizes the
difference of two chance distributions. Sometimes, we occur with a complex system as a …
difference of two chance distributions. Sometimes, we occur with a complex system as a …
Portfolio optimization of uncertain random returns based on partial exponential entropy
J Liu, H Ahmadzade, H Zarei - Journal of Uncertain Systems, 2022 - World Scientific
Partial entropy is a device to measure uncertainty of an uncertain random variable. In order
to characterize indeterminacy of uncertain random variables, the concept of partial …
to characterize indeterminacy of uncertain random variables, the concept of partial …
Renyi entropy of uncertain random variables and its application to portfolio selection
S Chennaf, J Ben Amor - Soft Computing, 2023 - Springer
This paper proposes a new type of entropy called Renyi entropy as an extension of
logarithm entropy in an uncertain random environment and applies it to portfolio selection …
logarithm entropy in an uncertain random environment and applies it to portfolio selection …
Partial triangular entropy of uncertain random variables and its application
Partial entropy is a device to measure how much of entropy of an uncertain random variable
belongs to uncertain variables. However, partial entropy may fail to measure the uncertainty …
belongs to uncertain variables. However, partial entropy may fail to measure the uncertainty …
Partial similarity measure of uncertain random variables and its application to portfolio selection
A similarity measure determines the similarity between two objects. As important roles of
similarity measure in chance theory, this paper introduces the concept of partial similarity …
similarity measure in chance theory, this paper introduces the concept of partial similarity …
A new definition of cross entropy for uncertain random variables and its application
This paper proposes a new definition of cross entropy for uncertain random variables, and
derives a formula. Moreover, this paper introduces generalized cross entropy for uncertain …
derives a formula. Moreover, this paper introduces generalized cross entropy for uncertain …
[HTML][HTML] Sine entropy of uncertain random variables
G Shi, R Zhuang, Y Sheng - Symmetry, 2021 - mdpi.com
Entropy is usually used to measure the uncertainty of uncertain random variables. It has
been defined by logarithmic entropy with chance theory. However, this logarithmic entropy …
been defined by logarithmic entropy with chance theory. However, this logarithmic entropy …
A new measure of indeterminacy for uncertain variables with application to portfolio selection
J Liu, J **e, H Ahmadzade… - Journal of Intelligent & …, 2021 - content.iospress.com
Entropy is a measure for characterizing indeterminacy of a random variable or an uncertain
variable with respect to probability theory and uncertainty theory, respectively. In order to …
variable with respect to probability theory and uncertainty theory, respectively. In order to …
Uncertain random simulation algorithm with application to bottleneck assignment problem
S Ding, XJ Zeng, H Zhang - Soft Computing, 2019 - Springer
Uncertain random simulation plays an important role in solving uncertain random
optimization problems that include random variables and uncertain variables. In this paper …
optimization problems that include random variables and uncertain variables. In this paper …