Generation of class fields by the modular function
Kuk Jin Hong, Ja Kyung Koo (2000)
Acta Arithmetica
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Kuk Jin Hong, Ja Kyung Koo (2000)
Acta Arithmetica
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L. Parson (1982)
Acta Arithmetica
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Reinhard Schertz (2002)
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Let be a quadratic imaginary number field of discriminant . For let denote the order of conductor in and its modular invariant which is known to generate the ring class field modulo over . The coefficients of the minimal equation of being quite large Weber considered in [We] the functions defined below and thereby obtained simpler generators of the ring class fields. Later on the singular values of these functions played a crucial role in Heegner’s solution [He] of...
Emma Lehmer (1972)
Acta Arithmetica
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Khazanov, Alex (1995)
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The Fermat equation is solved in integral two by two matrices of determinant one as well as in finite order integral three by three matrices.
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Robert Sczech (1986)
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M. Kenku (1977)
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Paul Ponomarev (1976)
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