Search Results - integer-valued random variables with finite support

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  1. 1

    Some Illustrative Classroom Examples Regarding Sums of Discrete Random Variables With Finite Support by Terpstra, Jeff T

    ISSN: 0003-1305, 1537-2731
    Published: Alexandria, VA Taylor & Francis 01.08.2005
    Published in The American statistician (01.08.2005)
    “… appealing. For example, sums of independent, non-negative, integer-valued random variables with finite support are easily studied via the PGF…”
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    Journal Article
  2. 2

    The max-BARMA models for counts with bounded support by Weiß, Christian H., Scotto, Manuel G., Möller, Tobias A., Gouveia, Sónia

    ISSN: 0167-7152, 1879-2103
    Published: Elsevier B.V 01.12.2018
    Published in Statistics & probability letters (01.12.2018)
    “…), based on the binomial thinning operator and driven by a sequence of i. i. d. nonnegative integer-valued random variables with a finite range of counts…”
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  3. 3

    On the exact survival probability by setting discrete random variables in E. Sparre Andersen's model by Grigutis, Andrius

    ISSN: 2331-8422
    Published: Ithaca Cornell University Library, arXiv.org 29.06.2023
    Published in arXiv.org (29.06.2023)
    “…) probability calculation in exchange for a few assumptions on the random variables which generate the renewal risk model…”
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  4. 4

    Testing the finiteness of the support of a distribution: a statistical look at Tsirelson's equation by Delattre, Sylvain, Rosenbaum, Mathieu

    ISSN: 1083-589X, 1083-589X
    Published: Institute of Mathematical Statistics (IMS) 2012
    “…We consider the following statistical problem: based on an i.i.d. sample of size n of integer valued random variables with common law mu, is it possible to test whether or not the support of mu is finite as n goes to infinity…”
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  5. 5

    Testing the finiteness of the support of a distribution: a statistical look at Tsirelson's equation by Delattre, Sylvain, Rosenbaum, Mathieu

    ISSN: 2331-8422
    Published: Ithaca Cornell University Library, arXiv.org 25.02.2012
    Published in arXiv.org (25.02.2012)
    “…We consider the following statistical problem: based on an i.i.d.sample of size n of integer valued random variables with common law m, is it possible to test whether or not the support of m is finite as n goes to infinity…”
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    Paper
  6. 6

    Properties and conjectures regarding discrete renewal sequences by Nikolov, Nikolai, Savov, Mladen

    ISSN: 2331-8422
    Published: Ithaca Cornell University Library, arXiv.org 02.07.2023
    Published in arXiv.org (02.07.2023)
    “…In this work we review and derive some elementary properties of the discrete renewal sequences based on a positive, finite and integer-valued random variable…”
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  7. 7

    IDF++: Analyzing and Improving Integer Discrete Flows for Lossless Compression by van den Berg, Rianne, Gritsenko, Alexey A, Dehghani, Mostafa, Casper Kaae Sønderby, Salimans, Tim

    ISSN: 2331-8422
    Published: Ithaca Cornell University Library, arXiv.org 23.03.2021
    Published in arXiv.org (23.03.2021)
    “… Integer discrete flows are a recently proposed class of models that learn invertible transformations for integer-valued random variables…”
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  8. 8

    Julius Kruopis – the pioneer of applied statistics in Lithuania by Vilijandas Bagdonavičius, Vydas Čekanavičius, Rūta Levulienė, Pranas Vaitkus

    ISSN: 1392-642X, 2029-7262
    Published: Lietuvos statistikų sąjunga, Lietuvos statistikos departamentas 01.12.2023
    Published in Lithuanian Journal of Statistics (01.12.2023)
    “…Julius Kruopis was born on 21.02.1941 in Utena district. In 1963 he graduated from Vilnius University,  Faculty of Physics and Mathematics. In 1964–1966 he…”
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  9. 9

    Julius Kruopis – the pioneer of applied statistics in Lithuania by Bagdonavičius, Vilijandas, Čekanavičius, Vydas, Levulienė, Rūta, Vaitkus, Pranas

    ISSN: 1392-642X, 2029-7262
    Published: Vilniaus universiteto leidykla / Vilnius University Press 29.12.2023
    Published in Lithuanian Journal of Statistics (29.12.2023)
    “…Julius Kruopis was born on 21.02.1941 in Utena district. In 1963 he graduated from Vilnius University,  Faculty of Physics and Mathematics. In 1964–1966 he…”
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  10. 10

    Estimation of the support of a discrete distribution by Pal, Nabendu, Shen, Wei-Hsiung, Sinha, Bimal K.

    ISSN: 0167-7152, 1879-2103
    Published: Amsterdam Elsevier B.V 01.07.2000
    Published in Statistics & probability letters (01.07.2000)
    “…Let Y be a positive integer-valued random variable with the probability mass function P θ(Y=y)=f(y;r)/a(θ), y=r,r+1,…,θ…”
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