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Pregled bibliografske jedinice broj: 730828

The exponentiated exponential Poisson distribution revisited


Poganj, Tibor
The exponentiated exponential Poisson distribution revisited // Statistics (Berlin), 49 (2015), 4; 918-929 doi:10.1080/02331888.2014.932794 (međunarodna recenzija, članak, znanstveni)


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Naslov
The exponentiated exponential Poisson distribution revisited

Autori
Poganj, Tibor

Izvornik
Statistics (Berlin) (0233-1888) 49 (2015), 4; 918-929

Vrsta, podvrsta i kategorija rada
Radovi u časopisima, članak, znanstveni

Ključne riječi
Exponentiated exponential Poisson distribution; Exponentiated exponential distribution; Characteristic function; Moments; Confluent Fox–Wright; Goyal–Laddha generalized Hurwitz–Lerch Zeta; generalized hypergeometric pFq; Srivastava–Daoust generalized Lauricella hypergeometric S of two variables

Sažetak
The main aim of this article is to characterize and investigate a random variable ξ having the three parameter exponentiated exponential Poisson distribution EEP(θ), θ = (α, β, λ) by giving explicit closed-form expressions for its characteristic function φ(t), moment generating function M(t), and the Fisher information matrix I(θ). Finally, we show that the existing series and integral form expressions for positive integer-order moments Eξ^ν are in fact valid for all ν > 1 − α, α > 0.

Izvorni jezik
Engleski

Znanstvena područja
Matematika



POVEZANOST RADA


Ustanove:
Pomorski fakultet, Rijeka

Profili:

Avatar Url Tibor Poganj (autor)

Poveznice na cjeloviti tekst rada:

doi www.tandfonline.com

Citiraj ovu publikaciju:

Poganj, Tibor
The exponentiated exponential Poisson distribution revisited // Statistics (Berlin), 49 (2015), 4; 918-929 doi:10.1080/02331888.2014.932794 (međunarodna recenzija, članak, znanstveni)
Poganj, T. (2015) The exponentiated exponential Poisson distribution revisited. Statistics (Berlin), 49 (4), 918-929 doi:10.1080/02331888.2014.932794.
@article{article, author = {Poganj, Tibor}, year = {2015}, pages = {918-929}, DOI = {10.1080/02331888.2014.932794}, keywords = {Exponentiated exponential Poisson distribution, Exponentiated exponential distribution, Characteristic function, Moments, Confluent Fox–Wright, Goyal–Laddha generalized Hurwitz–Lerch Zeta, generalized hypergeometric pFq, Srivastava–Daoust generalized Lauricella hypergeometric S of two variables}, journal = {Statistics (Berlin)}, doi = {10.1080/02331888.2014.932794}, volume = {49}, number = {4}, issn = {0233-1888}, title = {The exponentiated exponential Poisson distribution revisited}, keyword = {Exponentiated exponential Poisson distribution, Exponentiated exponential distribution, Characteristic function, Moments, Confluent Fox–Wright, Goyal–Laddha generalized Hurwitz–Lerch Zeta, generalized hypergeometric pFq, Srivastava–Daoust generalized Lauricella hypergeometric S of two variables} }
@article{article, author = {Poganj, Tibor}, year = {2015}, pages = {918-929}, DOI = {10.1080/02331888.2014.932794}, keywords = {Exponentiated exponential Poisson distribution, Exponentiated exponential distribution, Characteristic function, Moments, Confluent Fox–Wright, Goyal–Laddha generalized Hurwitz–Lerch Zeta, generalized hypergeometric pFq, Srivastava–Daoust generalized Lauricella hypergeometric S of two variables}, journal = {Statistics (Berlin)}, doi = {10.1080/02331888.2014.932794}, volume = {49}, number = {4}, issn = {0233-1888}, title = {The exponentiated exponential Poisson distribution revisited}, keyword = {Exponentiated exponential Poisson distribution, Exponentiated exponential distribution, Characteristic function, Moments, Confluent Fox–Wright, Goyal–Laddha generalized Hurwitz–Lerch Zeta, generalized hypergeometric pFq, Srivastava–Daoust generalized Lauricella hypergeometric S of two variables} }

Časopis indeksira:


  • Current Contents Connect (CCC)
  • Web of Science Core Collection (WoSCC)
    • Science Citation Index Expanded (SCI-EXP)
    • SCI-EXP, SSCI i/ili A&HCI
  • Scopus


Uključenost u ostale bibliografske baze podataka::


  • MathSciNet
  • Zentrallblatt für Mathematik/Mathematical Abstracts
  • Referativnii Zhurnal Matematika


Citati:





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