RINGS OF HILBERT MODULAR FORMS ON TOTALLY REAL NUMBER FIELDS WITH ODD DEGREE
Citation：
Feng Keqin.RINGS OF HILBERT MODULAR FORMS ON TOTALLY REAL NUMBER FIELDS WITH ODD DEGREE[J].Chinese Annals of Mathematics B,1986,7(3):259~266
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Authors：
Feng Keqin;
Abstract：
E. Thomas and A. T. Vasques proved the following result: For any totally real cubic number field K and subgroup $\[\Gamma \]$ of modular type of $\[PS{L_2}({O_K})\]$, the ring of Hilbert
modular forms for $\[\Gamma \]$ over k s not Gorenstein ring. In thE present paper the author comes to the same conclusion for any totally real number field of odd degree
