Clarifications to Questions and Criticisms on the Johansen-Ledoit-Sornette Bubble Model
arXiv:1107.3171 · doi:10.1016/j.physa.2013.05.011
Abstract
The Johansen-Ledoit-Sornette (JLS) model of rational expectation bubbles with finite-time singular crash hazard rates has been developed to describe the dynamics of financial bubbles and crashes. It has been applied successfully to a large variety of financial bubbles in many different markets. Having been developed for more than one decade, the JLS model has been studied, analyzed, used and criticized by several researchers. Much of this discussion is helpful for advancing the research. However, several serious misconceptions seem to be present within this collective conversation both on theoretical and empirical aspects. Several of these problems appear to stem from the fast evolution of the literature on the JLS model and related works. In the hope of removing possible misunderstanding and of catalyzing useful future developments, we summarize these common questions and criticisms concerning the JLS model and offer a synthesis of the existing state-of-the-art and best-practice advices.
27 pages, 3 figures
References in corpus (9)
- Discrete Hierarchical Organization of Social Group Sizes
- The 2006-2008 Oil Bubble and Beyond
- A Stable and Robust Calibration Scheme of the Log-Periodic Power Law Model
- Quantifying and Modeling Long-Range Cross-Correlations in Multiple Time Series with Applications to World Stock Indices
- A case study of speculative financial bubbles in the South African stock market 2003-2006
- Analysis of the real estate market in Las Vegas: Bubble, seasonal patterns, and prediction of the CSW indexes
- The log-periodic-AR(1)-GARCH(1,1) model for financial crashes
- The Financial Bubble Experiment: Advanced Diagnostics and Forecasts of Bubble Terminations Volume II-Master Document
- The Financial Bubble Experiment: Advanced Diagnostics and Forecasts of Bubble Terminations, Volume III
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