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VOLUMES
43.1 42.2 42.1 41.2 41.1 40.2 40.1
39.2 39.1 38.2 38.1 37.2 37.1 36.2
36.1 35.2 35.1 34.2 34.1 33.2 33.1
32.2 32.1 31.2 31.1 30.2 30.1 29.2
29.1 28.2 28.1 27.2 27.1 26.2 26.1
25.2 25.1 24.2 24.1 23.2 23.1 22.2
22.1 21.2 21.1 20.2 20.1 19.2 19.1
18.2 18.1 17.2 17.1 16.2 16.1 15
14.2 14.1 13.2 13.1 12.2 12.1 11.2
11.1 10.2 10.1 9.2 9.1 8 7.2
7.1 6.2 6.1 5.2 5.1 4.2 4.1
3.2 3.1 2.2 2.1 1.2 1.1
 
 
WROCŁAW UNIVERSITY
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TECHNOLOGY

Contents of PMS vol. 24, Fasc. 2, 2004
 
Cover
Cover page
K. Ziegler, Adaptive kernel estimation of the mode in nonparametric random design regression model 213 - 235
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F. Gamboa and P. Pamphile, Random sums stopped by a rare event: a new approximation 237 - 252
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M. Kałuszka and A. Okolewski, Tsallis' entropy bounds for generalized order statistics 253 - 262
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M. Ait Ouhara, M. Eddahbi and M Ouali, Fractional derivatives of local times of stable Levy processes as the limits of the occupation time problem in Besov space 263 - 279
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Chen Pingyan and H.-P. Scheffler, Limiting behavior of weighted sums of heavy-tailed random vectors and applications 281 - 295
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D. Juszczak and A.V. Nagaev, Local large deviation theorem for sums of i.i.d. random vectors when the Cramer condition holds in whole space 297 - 320
Abstract    Full text    More details
H. H. Ebrahim, Central limit theorems for random stains 321 - 338
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Z. Palmowski and T. Rolski, Markov processes conditioned to never exit a subspace of the state space 339 - 353
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Y. Shiozawa, Principal eigenvalues for time changed process of one-dimensional $\alpha$-stable processes 355 - 366
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B. S. Rajput and K. Rama-Murthy, Coamparision of tail probabilities of strictly stable/stable random vectors and their symmetrized counterparts with application 367 - 379
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P. Doukhan and O. Brandierie, Dependent noise for stochastic algorithms 381 - 399
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F. Fidaleo and F. Mukhamedov, Diagonalizability of non-homogenous quantum Markov states and associated von Neumann algebras 401 - 418
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X. Lu and Y. Qi, Empirical likelihood for the additive risk model 419 - 431
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G. Divanji, Law of iterated logarithm for subsequences of partial sums which are in domain of partial attraction of a semistable law 433 - 442
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