On a criterion for the quadratic fields Q(√(n2 + 4)) to be of class number two

Ming Guang Leu

doi:10.1112/blms/24.4.309

On a criterion for the quadratic fields Q(√(n² + 4)) to be of class number two

Ming Guang Leu

數學系

研究成果: 雜誌貢獻 › 期刊論文 › 同行評審

摘要

In this paper, we shall prove a sufficient condition for the quadratic fields Q(√(n² + 4)) to be of class number two. Furthermore, under the assumption of the generalized Riemann hypothesis, we give a criterion for the quadratic fields Q(√(n² + 4)) to be of class number two.

原文	???core.languages.en_GB???
頁（從 - 到）	309-312
頁數	4
期刊	Bulletin of the London Mathematical Society
卷	24
發行號	4
DOIs	https://doi.org/10.1112/blms/24.4.309
出版狀態	已出版 - 7月 1992

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10.1112/blms/24.4.309

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title = "On a criterion for the quadratic fields Q(√(n2 + 4)) to be of class number two",

abstract = "In this paper, we shall prove a sufficient condition for the quadratic fields Q(√(n2 + 4)) to be of class number two. Furthermore, under the assumption of the generalized Riemann hypothesis, we give a criterion for the quadratic fields Q(√(n2 + 4)) to be of class number two.",

author = "Leu, {Ming Guang}",

note = "Funding Information: Partially supported by Grant NSC 80-0208-M-008-07 of the National Science Council of the Republic China.",

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N2 - In this paper, we shall prove a sufficient condition for the quadratic fields Q(√(n2 + 4)) to be of class number two. Furthermore, under the assumption of the generalized Riemann hypothesis, we give a criterion for the quadratic fields Q(√(n2 + 4)) to be of class number two.

AB - In this paper, we shall prove a sufficient condition for the quadratic fields Q(√(n2 + 4)) to be of class number two. Furthermore, under the assumption of the generalized Riemann hypothesis, we give a criterion for the quadratic fields Q(√(n2 + 4)) to be of class number two.

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M3 - 期刊論文

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JO - Bulletin of the London Mathematical Society

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ER -

On a criterion for the quadratic fields Q(√(n2 + 4)) to be of class number two

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On a criterion for the quadratic fields Q(√(n² + 4)) to be of class number two