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- W2056533413 abstract "ÄlĂĄnek se zabĂ˝vĂĄ srovnĂĄnĂm sĂly vybranĂ˝ch klasickĂ˝ch omnibus testĹŻ normality (Shapiro-Wilkova testu, Lilliefors (Kolmogorov-Smirnovova) testu, Anderson-Darlingova testu, klasickĂŠho Jarque-Bera testu a Jarque-Bera-Urzua testu), robustnĂch testĹŻ normality (robustnĂho Jarque-Bera testu, medcouple testu) a modifikovanĂ˝ch Jarque-Bera testĹŻ proti bimodĂĄlnĂmu rozdÄlenĂ.Na zĂĄkladÄ Monte Carlo simulacĂ bylo zjiĹĄtÄno, Ĺže nejsilnÄjĹĄĂm testem proti alternativÄ bimodĂĄlnĂho rozdÄlenĂ je Anderson-DarlingĹŻv test a Shapiro-WilkĹŻv test. Naopak klasickĂ˝ Jarque-Bera test, Urzuova verze Jarque-Bera testu a robustnĂ Jarque-Bera test vykazujĂ pro malĂŠ rozsahy souborĹŻ nulovou sĂlu. V tÄchto pĹĂpadech vykazujĂ vyĹĄĹĄĂ sĂlu vybranĂŠ modifikovanĂŠ Jarque-Bera testy, kterĂŠ kombinujĂ mediĂĄn a aritmetickĂ˝ prĹŻmÄr ve vĂ˝bÄrovĂ˝ch odhadech k-tĂ˝ch centrĂĄlnĂch momentĹŻ. NejsilnÄjĹĄĂ z tÄchto modifikacĂ je modifikovanĂ˝ Jarque-Bera test MJB(1,1,0,1)." @default.
- W2056533413 created "2016-06-24" @default.
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- W2056533413 date "2014-10-07" @default.
- W2056533413 modified "2023-09-26" @default.
- W2056533413 title "Analysis of power of the classical and robust normality tests against bimodal distribution" @default.
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- W2056533413 doi "https://doi.org/10.11118/actaun200957060253" @default.
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