Fractal and Multifractal Analysis in Financial Markets
A special issue of Fractal and Fractional (ISSN 2504-3110). This special issue belongs to the section "General Mathematics, Analysis".
Deadline for manuscript submissions: closed (31 March 2023) | Viewed by 16109
Special Issue Editor
Interests: business analytics; econophysics; financial engineering; portfolio management; time series
Special Issues, Collections and Topics in MDPI journals
Special Issue Information
Dear Colleagues
In 1963, Mandelbrot and Fama proposed that the return of financial assets is subject to a fractal process supported by the Pareto–Lévy distribution, which challenges the conventional belief of the Gaussian distribution. Since then, various studies have identified the ubiquitous properties of the fractal perspective, such as fat tails, volatility clustering, and multi-scaling. Such properties indicate a non-linear stochastic process, suggesting a long-term memory in financial time series. Multifractal analysis is an effective instrument that can be used to explore the complex non-linear nature of financial time series.
The distributional characteristics of financial market fluctuations are critical in asset pricing and risk management, since large fluctuations usually cause astounding distress in the economy and financial practices. Multifractal analysis has contributed greatly to the analysis of market risk. In this context, we would like to invite the submission of original research and review articles exploring topics including (but not limited to):
- Fractional Brownian motion;
- Fractal dimension of financial networks;
- Multifractal detrended fluctuation analysis/moving average;
- Multifractal (partial) cross-correlation;
- Multifractal volatility;
- Market efficiency;
- Applications of multifractal processes in finance.
Dr. Jae Wook Song
Guest Editor
Manuscript Submission Information
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Keywords
- Fractional Brownian motion
- Fractal dimension of financial networks
- Multifractal detrended fluctuation analysis/moving average
- Multifractal (partial) cross-correlation
- Multifractal volatility
- Market efficiency
- Applications of multifractal processes in finance
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