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Dr. Mátyás Barczy

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RESEARCH PAPERS:
 
10. Alpha-Wiener bridges: singularity of induced measures and sample path properties Arxiv: 0810.3070 (pdf) (2010)
Stochastic Analysis and Applications 28 (3), 447-466.  
MR ???   Zbl ???  
(with Gyula Pap)

9. Asymptotic behavior of maximum likelihood estimator for time inhomogeneous diffusion processes Arxiv: 0810.2688 (pdf) (2010)
Journal of Statistical Planning and Inference 140 (6), 1576-1593.  
MR 2592235   Zbl 1185.62147  
(with Gyula Pap)

8. Limit theorems on locally compact Abelian groups (pdf) (2008)
Mathematische Nachrichten 281 (12), 1708-1727.  
MR 2473323   Zbl 1152.60011  
(with Alexander Bendikov and Gyula Pap)

7. Weakly infinitely divisible measures on some locally compact Abelian groups (pdf) (2008)
Lithuanian Mathematical Journal 48 (1), 17-29.  
MR 2398167   Zbl pre05346527  
(with Gyula Pap)

6. Fourier transform of a Gaussian measure on the Heisenberg group (pdf; completed, corrected version) (2006)
Annales de L'Institut Henri Poincare Probabilites et Statistiques 42 (5), 607-633.  
MR 2259978   Zbl 1102.60003  
(with Gyula Pap)

5. Portmanteau theorem for unbounded measures (pdf) (2006)
Statistics & Probability Letters 76 (17), 1831-1835.  
MR 2271177   Zbl 1109.60004  
(with Gyula Pap)

4. Connection between deriving bridges and radial parts from multidimensional Ornstein-Uhlenbeck processes (pdf) (2005)
Periodica Mathematica Hungarica 50 (1-2), 47-60.  
MR 2162799   Zbl 1090.60065  
(with Gyula Pap)

3. Linear maps on the space of all bounded observables preserving maximal deviation (pdf) (2003)
Journal of Functional Analysis 205, 380-400. 
MR 2017692   Zbl 1047.47029  
(with Lajos Molnár)

2. Gaussian measures on the affine group: uniqueness of embedding and supports (pdf) (2003)
Publ. Math. Debrecen 63 (1-2), 221-234. 
MR 1990875   Zbl 1027.60002  
(with Gyula Pap)

1. Local automorphisms of the sets of states and effects on a Hilbert space (pdf) (2001)
Reports on Mathematical Physics 48, 289-298. 
MR 1873970   Zbl 1007.47014  
(with Mariann Tóth)

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