Pages that link to "Item:Q1222195"

The following pages link to Algebraic function fields with small class number (Q1222195):

Displaying 24 items.

• On the classification of algebraic function fields of class number three (Q658114) (← links)
• A counterexample to `Algebraic function fields with small class number' (Q740401) (← links)
• Gauss sums for function fields (Q752761) (← links)
• Non-standard automorphisms and non-congruence subgroups of \(\mathrm{SL}_{2}\) over Dedekind domains contained in function fields (Q814779) (← links)
• Quadratic function fields with exponent two ideal class group (Q817724) (← links)
• On the existence of non-special divisors of degree \(g\) and \(g-1\) in algebraic function fields over \(\mathbb{F}_2\) (Q818058) (← links)
• On some discretely normed rings of functions being not \(GE_ 2\)-rings. (Q1079600) (← links)
• Zur Divisorklassengruppe eines Kongruenzfunktionenkörpers (Q1253285) (← links)
• Class numbers of real quadratic function fields of genus one (Q1266421) (← links)
• Imaginary bicyclic biquadratic function fields in characteristic two (Q1293121) (← links)
• Irrationality of \(\zeta(s)\) for \(s\leq q\) in certain Drinfeld modules of rank 1 (Q1311052) (← links)
• Class number one problem for imaginary function fields: the cyclic prime power case (Q1587425) (← links)
• Shtukas and Jacobi sums (Q1802544) (← links)
• Algebraic independence of values of Goss \(L\)-functions at \(s=1\) (Q1932392) (← links)
• Rabinowitsch times six (Q2002503) (← links)
• The relative class number one problem for function fields. I (Q2081531) (← links)
• Factorization of coefficients for exponential and logarithm in function fields (Q2112733) (← links)
• Euclidean rings of affine curves (Q2277523) (← links)
• Classification of algebraic function fields with class number one (Q2343185) (← links)
• Function fields of class number one (Q2343187) (← links)
• Classification of function fields with class number three (Q2349350) (← links)
• The distribution of the zeros of the Goss zeta-function for \(A=\mathbb{F}_2[x,y]/(y^2+y+x^3+x+1)\) (Q2435113) (← links)
• The relative class number one problem for function fields. III (Q6494751) (← links)
• Isogeny classes of abelian varieties over finite fields in the LMFDB (Q6603869) (← links)