A REVIEW OF SYSTEMS COINTEGRATION TESTS
By K. Hubrich, Helmut Lütkepohl, Pentti Saikkonen. 2001
130 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance
View Paper: https://www.semanticscholar.org/paper/edbec5bf412d54f9a99047d288f713cdc77bdec0
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- Muhammad Shahbaz
- Ugur Soytas
- Ramazan Sari
- Carsten Trenkler
- Helmut Lütkepohl
- Pentti Saikkonen
- James E. Payne
- Ghazi Shukur
In Finance
- Carsten Trenkler
- Helmut Lütkepohl
- Pentti Saikkonen
- Ugur Soytas
- Ramazan Sari
- Ghazi Shukur
- Muhammad Shahbaz
- Theodore Panagiotidis
Citations in the corpus
- A simple investigation of the Granger-causality test in integrated-cointegrated VAR systems (2000, background): “Another simple method is proposed by Dolado & LuÈ tkepohl (1996)Ð in what follows denoted DLÐ which guarantees standard v 2 asymptotics for the Wald tests performed on the coeý cients of integrated or cointegrated VAR processes with I(1) variables, and it also avoids possible pretest biases.”
- The Dynamic Effects of Public Capital: VAR Evidence for 22 OECD Countries (2005, unknown): “stock per head among the OECD countries in our sample (see Table 3 in Kamps (2004)).”
- Maximum Eigenvalue versus Trace Tests for the Cointegrating Rank of a VAR Process (2001, methodology): “Most of the limiting distributions in Table 2 were derived by Johansen (1995) and Saikkonen and Lütkepohl (1999).”
- Energy consumption and income in G-7 countries (2006, methodology): “The time series properties of the series were checked by five different unit root tests.3 And also, three different lag selection procedures 2 See Gonzalo (1994) and Hubrich, Lutkepohl, and Saikkonen (2001) for a review and comparison of methods.”
- Testing for the Cointegrating Rank of a VAR Process with Level Shift at Unknown Time (2004, unknown): “…xt process from Toda (1994), which was also used by some other authors for investigating the properties of cointegrating rank tests (see, e.g., Hubrich, Lütkepohl, and Saikkonen (2001)): xt = [ ψ 0 0 In−r ] xt−1 + εt εt ∼ i.i.d.N ([ 0 0 ] [ Ir Θ Θ′ In−r ]) (5.1) where ψ= diag(ψ1 ψr) and Θ are…”