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Thomas Url

Researcher at WIFO

Publications -  23
Citations -  167

Thomas Url is an academic researcher from WIFO. The author has contributed to research in topics: Index (economics) & Macroeconomic model. The author has an hindex of 5, co-authored 23 publications receiving 167 citations. Previous affiliations of Thomas Url include Austrian Institute of Economic Research.

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The dynamic effects of aggregate supply and demand disturbances: further evidence

TL;DR: In this article, the authors investigated the robustness of this decomposition with respect to the specification of the process and the choice of the cyclical indicator and found that low order VARMA processes are sufficient for capturing the joint dynamics of the bivariate process.
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Determinants of regional unemployment: some evidence from Austria

Harald Badinger, +1 more
- 01 Dec 2002 - 
TL;DR: Badinger et al. as mentioned in this paper used a spatial filtering technique to estimate an empirical model of regional unemployment for a sample of Austrian regions and found significant relations between the regional unemployment rate and relative regional wages transaction costs.
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The short and long-run interdependencies between the Eurozone and the USA

TL;DR: In this article, the authors estimate quarterly cointegrating vector autoregressive models for the Eurozone and the USA based on long-run restrictions derived from a dynamic open economy model.
Posted Content

Venture capital in bank- and market-based economies

TL;DR: The authors used a version of the Keuschnigg-Nielsen model for venture-capital- financed projects to condition their analysis on a reasonable set of exogenous variables but focused on one determinant: financial market structure.
Posted Content

A Long-run Macroeconomic Model of the Austrian Economy (A-LMM). Model Documentation and Simulations

TL;DR: The Austrian Quarterly Model (AQM) as discussed by the authors is a combination of Keynesian short run analysis and neo-classical long run analysis, which is based on empirical evidence, the long-run relationships are derived from a neoclassical optimization framework.