2012
DOI: 10.1080/13504851.2011.633885
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Early warning indicator for financial crashes using the log periodic power law

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Cited by 17 publications
(9 citation statements)
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“…As the critical time approaches, both the gradient of exponential growth and the frequency of log-periodic oscillation tend to increase. Therefore, the simultaneous increase of these two indicates an imminent market crash [51]. Figure 2a implies that the gradient of exponential growth and the frequency of log-periodic oscillation are increasing.…”
Section: Risk Of Financial Crashmentioning
confidence: 98%
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“…As the critical time approaches, both the gradient of exponential growth and the frequency of log-periodic oscillation tend to increase. Therefore, the simultaneous increase of these two indicates an imminent market crash [51]. Figure 2a implies that the gradient of exponential growth and the frequency of log-periodic oscillation are increasing.…”
Section: Risk Of Financial Crashmentioning
confidence: 98%
“…Figure 2a implies that the gradient of exponential growth and the frequency of log-periodic oscillation are increasing. Furthermore, using the German stock index, Kurz-Kim [51] provided empirical evidence of the imminence of critical time, in which the gradient of exponential growth increases from 0.27%, to 0.67%, to 1.70%, to 4.29%, to 12.9%, while the period of log-periodic oscillation decreases by 60% in each interval from 255, to 102, to 41, to 16, to 7 trading days. Our analysis notes that the exponential growth rate is greater than 0.27%, i.e., 0.1% and 0.59% at the second and third peaks, respectively, and is about to enter the second stage of the example in Reference [51].…”
Section: Risk Of Financial Crashmentioning
confidence: 99%
“…A brief review of its recent developments ensues. Kurz-Kim [25] applied the LPPLS model to capture the crash in German stock index. Geraskin and Fantazzini [26] reviewed the LPPLS model and employed three different calibration methods to fit the model.…”
Section: Introductionmentioning
confidence: 99%
“…Moreover, even using such a model, the prediction of the critical time is not very accurate, Kurz-Kim (2012) shows that LPPL models could be used as a early warning mechanism of regime switching in the case of a stock market.…”
Section: Lppl Fit For Stock Market Bubblesmentioning
confidence: 99%