Zbigniew Burdak

Jednostki:

Doktorat  Otwarcie: 2004-05-27, Zamknięcie: 2005-06-23

Publikacje:

11.
Patryk Pagacz, Zbigniew Burdak
The Taylor spectrum of pairs of isometries, Integral Equations and Operator Theory vol. 98 (2026), 41
10.
Patryk Pagacz, Zbigniew Burdak, Marek Kosiek, Marek Słociński
An operator theory approach to the evanescent part of a two-parametric weak-stationary stochastic process, Journal of Multivariate Analysis vol. 209 (2025), 105445
9.
Zbigniew Burdak, Marek Kosiek, Patryk Pagacz, Marek Słociński
Corrigendum to “Compatible pairs of commuting isometries” [Linear Algebra Appl. 479 (2015) 216–259], Linear Algebra and Its Applications vol. 675 (2023), 106-117
8.
Zbigniew Burdak, Marek Kosiek, Patryk Pagacz, Krzysztof Rudol, Marek Słociński
Generalized powers and measures, Opuscula Mathematica vol. 41 (2021), 747-754
7.
Zbigniew Burdak, Marek Kosiek, Patryk Pagacz, Marek Słociński
A unified approach to the decomposition theorems in Baer ∗-rings, Results in Mathematics vol. 76 (2021), Article number: 131
6.
Zbigniew Burdak, Marek Kosiek, Patryk Pagacz, Marek Słociński
Invariant subspaces of $H^2(T^2)$ and $L^2(T^2)$ preserving compatibility, Journal of Mathematical Analysis and Applications vol. 455 (2017), 1706-1719
5.
Zbigniew Burdak, Marek Kosiek, Patryk Pagacz, Marek Słociński
On the commuting isometries, Linear Algebra and Its Applications vol. 516 (2017), 167-185
4.
Zbigniew Burdak, Marek Kosiek, Patryk Pagacz, Marek Słociński
Szego-type decompositions for isometries, Banach Journal of Mathematical Analysis vol. 10 (2016), 593-697
3.
Zbigniew Burdak, Marek Kosiek, Marek Słociński
Compatible pairs of commuting isometries, Linear Algebra and Its Applications vol. 479 (2015), 216-269
2.
Zbigniew Burdak, Marek Kosiek, Patryk Pagacz, Marek Słociński
Shift-Type Properties of Commuting, Completely Non Doubly Commuting Pairs of Isometries, Integral Equations and Operator Theory vol. 79 (2014), 107-122
1.
Zbigniew Burdak, Marek Kosiek, Marek Słociński
The canonical Wold decomposition of commuting isometries with finite dimensional wandering spaces, Bulletin des Sciences Mathematiques vol. 137 (2013), 653-658