A Wold-type decomposition for commuting isometric pairs
By Dan Popovici. 2004
54 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/4b947ae08f55b9d8cffc4a1c25ff49d7ba789bad
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In Algebra and Number Theory
- Jaydeb Sarkar
- R. Exel
- Ben Steinberg
- Mark V. Lawson
- Enrique Pardo
- Charles Starling
- Mikhailo Dokuchaev
- M. Norling
In Applied Mathematics
In Mathematical Physics
- Jaydeb Sarkar
- R. Exel
- Ben Steinberg
- Mark V. Lawson
- Enrique Pardo
- Charles Starling
- Mikhailo Dokuchaev
- M. Norling
Citations in the corpus
- Wold decomposition for doubly commuting isometries (2013, methodology): “It is worth mentioning that in [12], Popovici obtained a Wold type decomposition for general isometries.”
- Partial Dynamical Systems, Fell Bundles and Applications (2015, background): “The study of isometries and semigroups thereof dates back at least to the 1960’s and have involved numerous authors, such as Arveson [10], Burdak [20], Coburn [24], Douglas [38], [39], Horák and Müller [69], Laca [75], Nica [83], Phillips and Raeburn [88], Popovici [89] and S lociński [101] among ot”