The multi-fractal model of asset returns: Its estimation via GMM and its use for volatility forecasting
By Thomas Lux. 2003
56 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/877ff15364e9c19b507ca3d4ee146991ccea97eb
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Luciano Zunino
- D. Pérez
- Benjamin Miranda Tabak
- A. Figliola
- M. Garavaglia
- Osvaldo A. Rosso
- Thomas Lux
- Wei‐Xing Zhou
Citations in the corpus
- DETECTING MULTIFRACTAL PROPERTIES IN ASSET RETURNS: THE FAILURE OF THE "SCALING ESTIMATOR" (2004, methodology): “They also square well with the finding that the scaling estimates suffer from large biases and standard errors (Lux [20]; Yamasaki [22]).”
- A multifractal approach for stock market inefficiency (2008, background): “Moreover, multifractal theoretical models were introduced [17–24] that take into account important aspects of price patterns (stylized facts), that other traditional models such as fractional Brownian motion and GARCH processes cannot.”
- The Joint Distribution of Stock Returns is Not Elliptical (2010, unknown): “If we now choose σ = σ0e ξ with ξ ∼ N (0, s) (as suggested by advocates of multifractal models [3,28,35]), the resulting multivariate model defines the log-normal ensemble and the log-normal copula.”
- Financial power laws: Empirical evidence, models, and mechanism (2016, background): “Implying exponential rather than hyperbolic decay of the volatility autocorrelations it nevertheless falls short of providing a stochastic process in accordance with the long memory property depicted in Eq.”