Conjugations of arithmetic automorphic function fields

1. Doi, K., Naganuma, H.: On the algebraic curves uniformized by arithmetical automorphic functions. Ann. Math.86, 449–460 (1967)

   Google Scholar 

2. Landherr, W.: Äquivalenz Hermitescher Formen über beliebige algebraische Zahlkörper. Abh. Hamb. pp. 245–248 (1935)

3. Miyake, K.: Models of certain automorphic function fields. Acta Math.126, 245–307 (1971)

   Google Scholar 

4. Shih, K.: Anti-holomorphic automorphisms of arithmetic automorphic function fields. Ann. of Math.103, 81–102 (1976)

   Google Scholar 

5. Shimura, G.: On analytic families of polarized abelian varieties and automorphic functions. Ann. Math.78, 149–192 (1963)

   Google Scholar 

6. Shimura, G.: On the field of definition for a field of automorphic functions: I, II, III. Ann. Math.80, 160–189 (1964);81, 124–165 (1965);83, 377–385 (1966)

   Google Scholar 

7. Shimura, G.: Moduli and fibre systems of abelian varieties. Ann. Math.83, 294–338 (1966)

   Google Scholar 

8. Shimura, G.: Construction of class fields and zeta functions of algebraic curves. Ann. Math.85, 58–159 (1967)

   Google Scholar 

9. Shimura, G.: Discontinuous groups and abelian varieties. Math. Ann.168, 171–199 (1967)

   Google Scholar 

10. =[A] Shimura, G.: Algebraic number fields and symplectic discontinuous groups. Ann. of Math.86, 503–592 (1967)

    Google Scholar 

11. =[C] Shimura, G.: On canonical models of arithmetic quotients of bounded symmetric domains: I, II. Ann. Math.91, 144–222 (1970);92, 528–549 (1970)

    Google Scholar 

Download references