In models which allow for random jumps, statistical tests for jumps are typically non-standard and nuisance parameter-dependent. To handle these problems, we combine bounds and MonteCarlo (MC) simulation techniques to derive nuisance-parameter-free bounds and obtain level-exact p-values for a wide class of processes with random jumps and time varying heteroskedasticity. When identified nuisance parameters are absent under the null, we show that MC p-values are finite sample, level-exact. To illustrate this easy-to-implement approach, we analyze the spot prices of four commodities (aluminium, copper, gold and lead) and the closing prices of four technology stocks (Intel, Microsoft, Oracle and Sun). We find significant jumps in these time ser...
We propose a new nonparametric test for detecting the presence of jumps in asset prices using discre...
This paper develops statistical tools for testing conditional independence among the jump components...
We introduce a novel algorithm (JEA) to simulate exactly from a class of one-dimensional jump-diffus...
In models which allow for random jumps, statistical tests for jumps are typically non-standard and n...
In this paper we develop tests for the hypothesis that a series (observed in discrete time) is gener...
We perform a comprehensive Monte Carlo comparison between nine alternative procedures available in t...
We perform a comprehensive Monte Carlo comparison between nine alternative procedures available in t...
In this article we develop a test for the hypothesis that a series (observed in discrete time) is ge...
In this paper, we fill a gap in the financial econometrics literature, by developing a “jump test” f...
Recent asset-pricing models incorporate jump risk through Lévy processes in addition to diffusive ri...
We often observe significant discontinuous variations, so-called jumps, in financial time series but...
We consider a parsimonious framework of jump-diffusion models for price dynamics with stochastic pri...
This paper develops statistical tools for testing conditional independence among the jump components...
We examine tests for jumps based on recent asymptotic results; we interpret the tests as Hausman-typ...
Abstract. The pricing of options in exponential Lévy models amounts to the computation of expectati...
We propose a new nonparametric test for detecting the presence of jumps in asset prices using discre...
This paper develops statistical tools for testing conditional independence among the jump components...
We introduce a novel algorithm (JEA) to simulate exactly from a class of one-dimensional jump-diffus...
In models which allow for random jumps, statistical tests for jumps are typically non-standard and n...
In this paper we develop tests for the hypothesis that a series (observed in discrete time) is gener...
We perform a comprehensive Monte Carlo comparison between nine alternative procedures available in t...
We perform a comprehensive Monte Carlo comparison between nine alternative procedures available in t...
In this article we develop a test for the hypothesis that a series (observed in discrete time) is ge...
In this paper, we fill a gap in the financial econometrics literature, by developing a “jump test” f...
Recent asset-pricing models incorporate jump risk through Lévy processes in addition to diffusive ri...
We often observe significant discontinuous variations, so-called jumps, in financial time series but...
We consider a parsimonious framework of jump-diffusion models for price dynamics with stochastic pri...
This paper develops statistical tools for testing conditional independence among the jump components...
We examine tests for jumps based on recent asymptotic results; we interpret the tests as Hausman-typ...
Abstract. The pricing of options in exponential Lévy models amounts to the computation of expectati...
We propose a new nonparametric test for detecting the presence of jumps in asset prices using discre...
This paper develops statistical tools for testing conditional independence among the jump components...
We introduce a novel algorithm (JEA) to simulate exactly from a class of one-dimensional jump-diffus...