Papers
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Determination of Spaces of Hilber Cusp Forms,
Master
Thesis, RIMS (1989).
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On evaluation of L-functions over real quadratic fields, J.
Math.
Kyoto U. 31 (1991) 1125--1153.
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On an effective determination of a Shintani's decomposition of the cone
R+n,
J. Math. Kyoto U. 33 (1993) 1057--1070.
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Determination of all non-normal quartic CM-fields and of all non-abelian
normal octic CM-fields with class number one, Acta Arith. 67
(1994) 47--62, joint with S. Louboutin.
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Determination of all quaternion octic CM-fields with ideal class groups
of exponent 2 (abridged version), Proc. Japan Acad. 70 (1994)
56--61, joint with S. Louboutin.
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An elementary proof for a Theorem of Thomas and Vasquez, J. Number Theory
55 (1995) 197--208.
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The class number one problem for some non-abelian normal CM-fields, Trans.
A.M.S.
349 (1997) 3567--3678, joint with S. Louboutin and M.
Olivier.
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The class number one problem for some non-abelian normal CM-fields of 2-power
degrees, Proc. London Math. Soc. (3) 76 (1998) 523--548, joint with
S.
Louboutin.
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On a Shintani decomposition for a cubic field defined by X3+kX-1
= 0, in Number Theory --- Diophantine, computational and algebraic aspects,
Proc.
Int. Conf. Eger July 29--August 2, 1996, (ed. by K. Györy,
A.
Pehö and V. T. Sós), from de Gruyter,
Berlin...New York (1998) 445--451.
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The class number one problem for some non-abelian normal CM-fields of degree
24, J. Theor. Nombres Bordeaux 11 (1999) 387--406, joint with
F.
Lemmermeyer and S. Louboutin.
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Determination of all quaternion CM-fields with ideal class groups of exponent
2, Osaka J. Math. 36 (1999) 229--257, joint with S.
Louboutin.
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Non-normal class number one problem and the least prime power-residue,
in Number Theory and its Applications, (ed. by K. Györy
and S. Kanemitsu), from Kluwer Academic publishers,
(1999) 273--290.
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Inclusion of CM-fields and divisibility of relative class numbers, Acta
Arith.
92 no. 4 (2000) 319--338.
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On Parities of Relative Class Numbers of Certain CM-Extensions, in Class
Field Theory -- Its Centenary and Prospect, (ed. by K. Miyake),
ASPM of Math. Soc. Japan 30 from Math. Soc. Japan (2001) 419--444.
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Geometry of a cubic Thue equation, Publ. Math. Debrecen 61 (2002) 267-314.
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Exponents of the ideal class groups of CM number fields,
Math. Z. 243 (2003) 155-159, joint with S. Louboutin.
Preprints
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Geometry of a quartic Thue equation.
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On class number one problem in non-normal sextic CM-fields.
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On class number one problem in non-normal sextic CM-fields
with imaginary quadratic subfields.
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Simplest cubic fields are non-isomorphic to each other.
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