A probabilistic proof of Euler's formula for ζ(2n)

Bao Ta Quoc; Chung Pham Van

A probabilistic proof of Euler's formula for ζ(2n)

Bao Ta Quoc, Chung Pham Van

Tutkimustuotos: Lehtiartikkeli › Artikkeli › Tieteellinen › vertaisarvioitu

Abstrakti

In this paper, we utilize the probabilistic approach to Bernoulli polynomials togive a new proof of Euler’s formula forζ(2n),wherenis a positive integer

Alkuperäiskieli	Ei tiedossa
Sivut	61–65
Julkaisu	MATHEMATICAL REPORTS
Vuosikerta	21
Numero	1
Tila	Julkaistu - 2019
OKM-julkaisutyyppi	A1 Julkaistu artikkeli, soviteltu

Pääsy asiakirjaan

http://imar.ro/journals/Mathematical_Reports/Pdfs/2019/1/5.pdf

Viittausmuodot

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title = "A probabilistic proof of Euler's formula for ζ(2n)",

abstract = "In this paper, we utilize the probabilistic approach to Bernoulli polynomials togive a new proof of Euler{\textquoteright}s formula forζ(2n),wherenis a positive integer",

author = "{Ta Quoc}, Bao and {Pham Van}, Chung",

year = "2019",

language = "Odefinierat/ok{\"a}nt",

volume = "21",

pages = "61–65",

journal = "MATHEMATICAL REPORTS",

issn = "2285-3898",

number = "1",

}

TY - JOUR

T1 - A probabilistic proof of Euler's formula for ζ(2n)

AU - Ta Quoc, Bao

AU - Pham Van, Chung

PY - 2019

Y1 - 2019

N2 - In this paper, we utilize the probabilistic approach to Bernoulli polynomials togive a new proof of Euler’s formula forζ(2n),wherenis a positive integer

AB - In this paper, we utilize the probabilistic approach to Bernoulli polynomials togive a new proof of Euler’s formula forζ(2n),wherenis a positive integer

M3 - Artikel

SN - 2285-3898

VL - 21

SP - 61

EP - 65

JO - MATHEMATICAL REPORTS

JF - MATHEMATICAL REPORTS

IS - 1

ER -