Testing for Co-integration in Vector Autoregressions with Non-Stationary Volatility
By Giuseppe Cavaliere, Anders Rahbek, Robert J. Taylor. 2010
133 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/3619efde155d9baa021deb70ade81d5f2028b0a6
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Matei Demetrescu
- Giuseppe Cavaliere
- Alan M. Taylor
- Christian M. Hafner
- J. Breitung
- Anders Rahbek
- Helmut Herwartz
- David I. Harvey
Citations in the corpus
- Instrumental variable and variable addition based inference in predictive regressions (2015, methodology): “Under this assumption, an invariance principle holds (see e.g. Cavaliere et al., 2010) 1√ T T∑ t=1 ( ut vt ) ⇒ ( BH,u(r) BH,v(r) ) , where ( BH,u(r) BH,v(r) ) = ( 1 0 0 ∑ j≥0 bj )∫ r 0 H(s)dW(s) with W(s) a vector of two independent standard Wiener processes.”
- Testing for linear vector autoregressive dynamics under multivariate generalized autoregressive heteroskedasticity (2009, methodology): “econometric literature after the seminal contributions by Engle (1982), Bollerslev (1986) and Taylor (1986) introducing (generalized) autoregressive conditionally heteroskedastic ((G)ARCH) processes and the stochastic volatility model, respectively.”
- Bootstrap Determination of the Co-Integration Rank in Heteroskedastic VAR Models (2014, methodology): “For co-integrated VAR models with independent and identically distributed (i.i.d.) innovations, see, most notably, Swensen (2006) and Cavaliere, Rahbek and Taylor (2012); for VAR models with potentially heteroskedastic innovations, see Cavaliere, Rahbek and Taylor (2010a, 2010b).”