T
Timotej Jagric
Researcher at University of Maribor
Publications - 68
Citations - 487
Timotej Jagric is an academic researcher from University of Maribor. The author has contributed to research in topics: Audit & Value-added tax. The author has an hindex of 10, co-authored 64 publications receiving 443 citations.
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Fractionally integrated process for transition economics
TL;DR: In this paper, the authors analyze the European transition economics and show that many time series of major indices exhibit (i) power-law correlations in their values, (ii) power law correlation in their magnitudes and (iii) an asymmetric probability distribution.
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Does the Efficient Market Hypothesis Hold?: Evidence from Six Transition Economies
TL;DR: In this article, a wavelet analysis of long-range dependence (LRD) based on the Hurst exponent is presented, and an estimator is used to perform an analysis of LRD in the capital markets of six transition economies.
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Method of analyzing business cycles in a transition economy: the case of slovenia
Timotej Jagric,Rasto Ovin +1 more
TL;DR: In this paper, the wavelet covariance and wavelet correlation were defined and applied to the analysis of business cycles as an alternative to the traditional cross-spectrum analysis, which indicated that there is a significant business cycle component in aggregate economic activity and that business cycles are asymmetric and highly synchronized with the EU cycle.
Journal Article
Risk-adjusted performance of mutual funds: some tests
TL;DR: In this paper, the authors studied the mutual fund industry and applied various tests to evaluate the performance capacity of mutual funds, and found that all analyzed funds outperformed the market on a risk-adjusted basis.
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Optimized spiral spherical self-organizing map approach to sector analysis - The case of banking
TL;DR: A comprehensive treatment of the European Union banking sector in the 2000-2011 period is presented, using the methodology of the optimized spiral spherical self-organizing map, a version of Kohonen's Self-Organizing Maps, which overcomes some of the major deficiencies found in standard methods.