Constructing infinitely divisible characteristic functions
Archivum Mathematicum (1983)
- Volume: 019, Issue: 2, page 57-61
- ISSN: 0044-8753
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topArtikis, Theodore. "Constructing infinitely divisible characteristic functions." Archivum Mathematicum 019.2 (1983): 57-61. <http://eudml.org/doc/18104>.
@article{Artikis1983,
author = {Artikis, Theodore},
journal = {Archivum Mathematicum},
keywords = {infinite divisibility; unimodality; Levy canonical representation; transformation of characteristic function},
language = {eng},
number = {2},
pages = {57-61},
publisher = {Department of Mathematics, Faculty of Science of Masaryk University, Brno},
title = {Constructing infinitely divisible characteristic functions},
url = {http://eudml.org/doc/18104},
volume = {019},
year = {1983},
}
TY - JOUR
AU - Artikis, Theodore
TI - Constructing infinitely divisible characteristic functions
JO - Archivum Mathematicum
PY - 1983
PB - Department of Mathematics, Faculty of Science of Masaryk University, Brno
VL - 019
IS - 2
SP - 57
EP - 61
LA - eng
KW - infinite divisibility; unimodality; Levy canonical representation; transformation of characteristic function
UR - http://eudml.org/doc/18104
ER -
References
top- Artikis T., On the unimodality and self-decomposability of certain transformed distributions, Bull. Greek Math. Soc. 20 (1979), 3-9. (1979) Zbl0451.60022MR0642426
- Ibragimov I. A., On the composition of unimodal distributions, Theor. Probability Appl. 1 (1956) 255-260. (1956) Zbl0073.12501MR0087249
- Lukacs E., Characteristic functions, Griffin, London 1970. (1970) Zbl0201.20404MR0346874
- Medgyessy P., On a new class of infinitely divisible distribution functions and related topics, Studia Scient. Math. Hung. 2 (1967) 441-446. (1967) MR0222929
- O'Connoг T., Infinitely divisible distributions with unimodal Levy spectral functions, Ann. Probability 7 (1979), 494-499. (1979) MR0528326
- Sakovic G. N., The characteristic functions of concave distributions, Theoг. Verojatnost. i. Mat Statist. Vyp. 6 (1972). 103-108. (1972) MR0309168
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