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  4. Long Memory Estimation In A Non-Gaussian Bivariate Process
 
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Long Memory Estimation In A Non-Gaussian Bivariate Process

Journal
Applied Mathematics and Computation
Date Issued
2021-12-30
Author(s)
Ledys Llasmin Salazar Gomez
Torres, Soledad  
Facultad de Ingeniería  
Jozef Kiseľák
Felix Fuders
Naoyuki Ishimura
Yasukazu Yoshizawa
Stehlik, Milán  
Facultad de Ciencias  
DOI
10.1016/j.amc.2021.126871
WoS ID
WOS:000798062800003
Abstract
The main objective of this paper is to analyze fluctuations of foreign currency exchange rates and to identify / describe the dependence structure in stochastic processes associated with the foreign exchange market. Specifically, the study focuses on the dependence relationship between two currencies and the stochastic process underlying them. A general novel methodology is introduced, and shown to work satisfactorily on a variety of problems analyzing the bivariate financial time series possibly possessing heavy tails. This methodology can be used as powerful tool to improve the prediction of exchange rate fluctuations, which is key decision taking in monetary and fiscal policy. In the wider spectrum it can help to predict financial crises. The results could also serve to explain why the Purchasing Power Parity theory does not always hold.
Subjects

Applied Mathematics

Computational Mathema...

Mathematics, Applied

OCDE Subjects

Natural Sciences::Phy...

Quartile (Date Issued)
Q1
License
acceso abierto

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