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FUZZY PORTFOLIO OPTIMIZATION MODEL WITH ESTIMATION OF RESULTS
by
Nikulin, Edvard Evgenevich
, Zhdanova, Olga Aleksandrovna
, Perepelitsa, Denis Grigorevich
, Smetanin, Sergey Alekseevich
, Nazarova, Elena Vladimirovna
in
Decision making models
/ Decision theory
/ Expected values
/ Fuzzy sets
/ Investments
/ Mathematics
/ Optimization
/ Random variables
/ Securities markets
/ Securities prices
/ Standard deviation
/ Studies
2016
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FUZZY PORTFOLIO OPTIMIZATION MODEL WITH ESTIMATION OF RESULTS
by
Nikulin, Edvard Evgenevich
, Zhdanova, Olga Aleksandrovna
, Perepelitsa, Denis Grigorevich
, Smetanin, Sergey Alekseevich
, Nazarova, Elena Vladimirovna
in
Decision making models
/ Decision theory
/ Expected values
/ Fuzzy sets
/ Investments
/ Mathematics
/ Optimization
/ Random variables
/ Securities markets
/ Securities prices
/ Standard deviation
/ Studies
2016
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Do you wish to request the book?
FUZZY PORTFOLIO OPTIMIZATION MODEL WITH ESTIMATION OF RESULTS
by
Nikulin, Edvard Evgenevich
, Zhdanova, Olga Aleksandrovna
, Perepelitsa, Denis Grigorevich
, Smetanin, Sergey Alekseevich
, Nazarova, Elena Vladimirovna
in
Decision making models
/ Decision theory
/ Expected values
/ Fuzzy sets
/ Investments
/ Mathematics
/ Optimization
/ Random variables
/ Securities markets
/ Securities prices
/ Standard deviation
/ Studies
2016
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FUZZY PORTFOLIO OPTIMIZATION MODEL WITH ESTIMATION OF RESULTS
Journal Article
FUZZY PORTFOLIO OPTIMIZATION MODEL WITH ESTIMATION OF RESULTS
2016
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Overview
In this paper, we propose two fuzzy portfolio optimization models based on the Markowitz mean-variance approach. Uncertainty is an inherent property of the securities market, there turns of different types of securities can rarely be described statistically. Dealing with uncertainty, portfolio optimization theory began to move toward application of fuzzy mathematic. Besides presenting fuzzy models, this paper reveals the problem of reliability of the fuzzy model results. Solving this problem depends on the investor's attitude to the model results. The first model involves fuzzy numbers to extend statistical data, the model returns the portfolio expected return and variance as fuzzy numbers. In addition to the problem formulated in the first model, the second model works on improvement of the indicators reliability. Finally, we provide a numerical example to illustrate the work of the proposed methods, as well as to compare the methods with each other and with the classical mean-variance method.
Publisher
ARRAY Development
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