Time Scales and Characteristics of Stock Markets in Different Investment Horizons

Investors adopt varied investment strategies depending on the time scales (τ) of short-term and long-term investment time horizons (ITH). The nature of the market is very different in various investment τ. Empirical mode decomposition (EMD) based Hurst exponents (H) and normalized variance (NV) tech...

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Main Authors: Ajit Mahata, Md. Nurujjaman
Format: Article
Language:English
Published: Frontiers Media S.A. 2020-11-01
Series:Frontiers in Physics
Subjects:
Online Access:https://www.frontiersin.org/articles/10.3389/fphy.2020.590623/full
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spelling doaj-df7a22657cfe4d35aa6d2ce3c25115b72020-11-25T04:03:31ZengFrontiers Media S.A.Frontiers in Physics2296-424X2020-11-01810.3389/fphy.2020.590623590623Time Scales and Characteristics of Stock Markets in Different Investment HorizonsAjit MahataMd. NurujjamanInvestors adopt varied investment strategies depending on the time scales (τ) of short-term and long-term investment time horizons (ITH). The nature of the market is very different in various investment τ. Empirical mode decomposition (EMD) based Hurst exponents (H) and normalized variance (NV) techniques have been applied to identify the τ and characteristics of the market in different time horizons. The values of H and NV have been estimated for the decomposed intrinsic mode functions (IMF) of the stock price. We obtained H1=0.5±0.04 and H1≥0.75 for the IMFs with τ ranging from a few days to 3 months and τ≥ 5 months, respectively. Based on the value of H1, two time series have been reconstructed from the IMFs: a) short-term time series [XST(t)] with H1=0.5±0.04 and τ from a few days to 3 months; b) long-term time series [XLT(t)] with H1≥0.75 and τ≥ 5 months. The XST(t) and XLT(t) show that market dynamics is random in short-term ITH and correlated in long-term ITH. We have also found that the NV is very small in the short-term ITH and gradually increases for long-term ITH. The results further show that the stock prices are correlated with the fundamental variables of the company in the long-term ITH. The finding may help the investors to design investment and trading strategies in both short-term and long-term investment horizons.https://www.frontiersin.org/articles/10.3389/fphy.2020.590623/fullempirical mode decompositionHurst exponentshort-term investment time horizonlong-term investment time horizontime scalenormalized variance
collection DOAJ
language English
format Article
sources DOAJ
author Ajit Mahata
Md. Nurujjaman
spellingShingle Ajit Mahata
Md. Nurujjaman
Time Scales and Characteristics of Stock Markets in Different Investment Horizons
Frontiers in Physics
empirical mode decomposition
Hurst exponent
short-term investment time horizon
long-term investment time horizon
time scale
normalized variance
author_facet Ajit Mahata
Md. Nurujjaman
author_sort Ajit Mahata
title Time Scales and Characteristics of Stock Markets in Different Investment Horizons
title_short Time Scales and Characteristics of Stock Markets in Different Investment Horizons
title_full Time Scales and Characteristics of Stock Markets in Different Investment Horizons
title_fullStr Time Scales and Characteristics of Stock Markets in Different Investment Horizons
title_full_unstemmed Time Scales and Characteristics of Stock Markets in Different Investment Horizons
title_sort time scales and characteristics of stock markets in different investment horizons
publisher Frontiers Media S.A.
series Frontiers in Physics
issn 2296-424X
publishDate 2020-11-01
description Investors adopt varied investment strategies depending on the time scales (τ) of short-term and long-term investment time horizons (ITH). The nature of the market is very different in various investment τ. Empirical mode decomposition (EMD) based Hurst exponents (H) and normalized variance (NV) techniques have been applied to identify the τ and characteristics of the market in different time horizons. The values of H and NV have been estimated for the decomposed intrinsic mode functions (IMF) of the stock price. We obtained H1=0.5±0.04 and H1≥0.75 for the IMFs with τ ranging from a few days to 3 months and τ≥ 5 months, respectively. Based on the value of H1, two time series have been reconstructed from the IMFs: a) short-term time series [XST(t)] with H1=0.5±0.04 and τ from a few days to 3 months; b) long-term time series [XLT(t)] with H1≥0.75 and τ≥ 5 months. The XST(t) and XLT(t) show that market dynamics is random in short-term ITH and correlated in long-term ITH. We have also found that the NV is very small in the short-term ITH and gradually increases for long-term ITH. The results further show that the stock prices are correlated with the fundamental variables of the company in the long-term ITH. The finding may help the investors to design investment and trading strategies in both short-term and long-term investment horizons.
topic empirical mode decomposition
Hurst exponent
short-term investment time horizon
long-term investment time horizon
time scale
normalized variance
url https://www.frontiersin.org/articles/10.3389/fphy.2020.590623/full
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