Divisibility Criteria for Class Numbers of Imaginary Quadratic Fields Whose Discriminant Has Only Two Prime Factors | Zendy

Ayten Peki̇n | Zendy

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Divisibility Criteria for Class Numbers of Imaginary Quadratic Fields Whose Discriminant Has Only Two Prime Factors

Author(s) -

Ayten Peki̇n

Publication year - 2012

Publication title -

abstract and applied analysis

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.228

H-Index - 56

eISSN - 1687-0409

pISSN - 1085-3375

DOI - 10.1155/2012/570154

Subject(s) - divisibility rule , mathematics , discriminant , prime (order theory) , quadratic equation , class (philosophy) , integer (computer science) , pure mathematics , the imaginary , class number , quadratic field , discrete mathematics , combinatorics , quadratic function , geometry , artificial intelligence , computer science , psychology , psychotherapist , programming language

We will prove a theorem providing sufficient condition for the divisibility of class numbers of certain imaginary quadratic fields by 2g, where g>1 is an integer and the discriminant of such fields has only two prime divisors

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