Seminar za teoriju vjerojatnosti Probability Seminar
Department of Mathematics University of Zagreb Croatia |
2008./2009.:
Harnackova nejednakost za klasu prostorno nehomogenih Markovljevih procesa 4
Harnackova nejednakost za klasu prostorno nehomogenih Markovljevih procesa 3
Harnackova nejednakost za klasu prostorno nehomogenih Markovljevih procesa 2
Harnackova nejednakost za klasu prostorno nehomogenih Markovljevih procesa 1
Distribucija petorke za zbroj zavisnih Levyevih procesa (3. dio)
Funkcionalni granicni teoremi sa stabilnim limesom (2. dio)
Funkcionalni granicni teoremi sa stabilnim limesom (1. dio)
16. 12. 2008. |
16:15 |
(201) | |
Distribucija petorke za zbroj zavisnih Levyevih procesa (2. dio)
Distribucija petorke za zbroj zavisnih Levyevih procesa (1. dio)
Repni procesi regularno varirajućih vremenskih nizova
18. 11. 2008. |
16:15 |
(201) | |
11. 11. 2008. |
16:15 |
(201) | |
Sažeci / Abstracts:
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Kaneharu Tsuchida: Large deviation for discontinuous additive functionals of symmetric stable processes
As a useful approach in proving the large deviation principle, the Gaertner-Ellis theorem is well known. Employing the theorem, we established the large deviation principle for discontinuous additive functionals of symmetric stable processes.
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Mladen Victor Wickerhauser: Discrete wavelet transforms in practice
One of the more efficient implementations of a perfect reconstruction wavelet filter transform is factorization
into Sweldens' lifting steps, which incidentally performs
the evaluation in place and reduces memory use. A recent
result of Wei ZHU shows that in general these steps need
only use nearest-neighbor data. We describe the proof and
discuss the advantages and disadvantages from the
implementation and accuracy points of view.
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Ante Mimica: Harnackova nejednakost za slučajne šetnje na R^d
Proučava se Harnackova nejednakost za nenegativne funkcije na R^d koje su harmonijske u odnosu na neke slučajne šetnje na R. Pokazuje se npr. da za slučajne šetnje čiji su koraci normalno distribuirani vrijedi samo slaba Harnackova nejednakost, dok za slučajne šetnje s eksponencijalno distribuiranim koracima vrijedi jaka Harnackova nejednakost.
Prošli seminari / Past seminars: