Stationarity and Ergodicity for an Affine Two-Factor Model
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Publication:3191827
DOI10.1239/aap/1409319564zbMath1305.60067arXiv1302.2534OpenAlexW2963859696MaRDI QIDQ3191827
Leif Döring, Mátyás Barczy, Gyula Pap, Zhenghu Li
Publication date: 25 September 2014
Published in: Advances in Applied Probability (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1302.2534
Continuous-time Markov processes on general state spaces (60J25) Ergodicity, mixing, rates of mixing (37A25)
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Asymptotic behavior of maximum likelihood estimators for a jump-type Heston model, Stationarity and Ergodicity for an Affine Two-Factor Model, Stochastic equation and exponential ergodicity in Wasserstein distances for affine processes, Moments and ergodicity of the jump-diffusion CIR process, Geometric ergodicity of affine processes on cones, On the exponential ergodicity of \((2+2)\)-affine processes in total variation distances, Coupling methods and exponential ergodicity for two‐factor affine processes, Regularity of transition densities and ergodicity for affine jump‐diffusions, Strong feller and ergodic properties of the (1+1)-affine process, Exponential ergodicity for a class of Markov processes with interactions, Asymptotic properties of maximum-likelihood estimators for Heston models based on continuous time observations, Asymptotic properties of maximum likelihood estimator for the growth rate of a stable CIR process based on continuous time observations, On the anisotropic stable JCIR process, On the use of high frequency measures of volatility in MIDAS regressions, Exponential ergodicity of an affine two-factor model based on the α-root process, Least-squares estimation for the subcritical Heston model based on continuous-time observations, Existence of limiting distribution for affine processes, Ergodicity of affine processes on the cone of symmetric positive semidefinite matrices
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