The Cauchy-Frullani integral formula extended to double integrals

Brita Jung

The Cauchy-Frullani integral formula extended to double integrals

Brita Jung

Matematik

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1 Citeringar (Scopus)

Sammanfattning

In this note we study the development of the intregral formula commonly known as the Cauchy-Frullani integral. It is then shown how a similar formula can be obtained for a double integral, subjuct to some conditions.

Originalspråk	Odefinierat/okänt
Sidor (från-till)	83–88
Tidskrift	Mathematical Scientist
Volym	37
Nummer	2
Status	Publicerad - 2012
MoE-publikationstyp	A1 Tidskriftsartikel-refererad

Citera det här

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year = "2012",

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

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pages = "83–88",

journal = "Mathematical Scientist",

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T1 - The Cauchy-Frullani integral formula extended to double integrals

AU - Jung, Brita

PY - 2012

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AB - In this note we study the development of the intregral formula commonly known as the Cauchy-Frullani integral. It is then shown how a similar formula can be obtained for a double integral, subjuct to some conditions.

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VL - 37

SP - 83

EP - 88

JO - Mathematical Scientist

JF - Mathematical Scientist

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