activity
20092016
most citedQuantifying reflexivity in financial markets: towards a prediction of flash crashes

247 citations · 491 across the 10 of their papers we have counts for

collaborators

12 papers

q-fin.TR2016★ 22 cited

Detection of intensity bursts using Hawkes processes: an application to high frequency financial data

Marcello Rambaldi, Vladimir Filimonov, Fabrizio Lillo

Given a stationary point process, an intensity burst is defined as a short time period during which the number of counts is larger than the typical count rate. It might signal a lo…

q-fin.ST2016

Modified Profile Likelihood Inference and Interval Forecast of the Burst of Financial Bubbles

Vladimir Filimonov, Guilherme Demos, Didier Sornette

We present a detailed methodological study of the application of the modified profile likelihood method for the calibration of nonlinear financial models characterised by a large n…

stat.AP2014

Estimation of the Hawkes Process With Renewal Immigration Using the EM Algorithm

Spencer Wheatley, Vladimir Filimonov, Didier Sornette

We introduce the Hawkes process with renewal immigration and make its statistical estimation possible with two Expectation Maximization (EM) algorithms. The standard Hawkes process…

q-fin.ST2014★ 9 cited

Power law scaling and "Dragon-Kings" in distributions of intraday financial drawdowns

Vladimir Filimonov, Didier Sornette

We investigate the distributions of epsilon-drawdowns and epsilon-drawups of the most liquid futures financial contracts of the world at time scales of 30 seconds. The epsilon-draw…

q-fin.ST2013

Apparent criticality and calibration issues in the Hawkes self-excited point process model: application to high-frequency financial data

Vladimir Filimonov, Didier Sornette

We present a careful analysis of possible issues on the application of the self-excited Hawkes process to high-frequency financial data. We carefully analyze a set of effects leadi…

q-fin.ST2013

Effective Measure of Endogeneity for the Autoregressive Conditional Duration Point Processes via Mapping to the Self-Excited Hawkes Process

Vladimir Filimonov, Spencer Wheatley, Didier Sornette

In order to disentangle the internal dynamics from exogenous factors within the Autoregressive Conditional Duration (ACD) model, we present an effective measure of endogeneity. Ins…

q-fin.ST2012★ 247 cited

Quantifying reflexivity in financial markets: towards a prediction of flash crashes

Vladimir Filimonov, Didier Sornette

We introduce a new measure of activity of financial markets that provides a direct access to their level of endogeneity. This measure quantifies how much of price changes are due t…

q-fin.ST2011★ 7 cited

Spurious trend switching phenomena in financial markets

Vladimir Filimonov, Didier Sornette

The observation of power laws in the time to extrema of volatility, volume and intertrade times, from milliseconds to years, are shown to result straightforwardly from the selectio…

q-fin.GN2011★ 173 cited

A Stable and Robust Calibration Scheme of the Log-Periodic Power Law Model

Vladimir Filimonov, Didier Sornette

We present a simple transformation of the formulation of the log-periodic power law formula of the Johansen-Ledoit-Sornette model of financial bubbles that reduces it to a function…

cond-mat.stat-mech2010★ 31 cited

Self-Excited Multifractal Dynamics

Vladimir Filimonov, Didier Sornette

We introduce the self-excited multifractal (SEMF) model, defined such that the amplitudes of the increments of the process are expressed as exponentials of a long memory of past in…

q-fin.ST2009★ 2 cited

Homogeneous Volatility Bridge Estimators

Alexander Saichev, Didier Sornette, Vladimir Filimonov +1

We present a theory of homogeneous volatility bridge estimators for log-price stochastic processes. The main tool of our theory is the parsimonious encoding of the information cont…

q-fin.ST2009

Most Efficient Homogeneous Volatility Estimators

A. Saichev, D. Sornette, V. Filimonov

We present a comprehensive theory of homogeneous volatility (and variance) estimators of arbitrary stochastic processes that fully exploit the OHLC (open, high, low, close) prices.…