Family of higher genus curves with automorphisms search results

Results (24 matches)

 

Refined passport label	Genus	Quotient genus	Group	Group order	Dimension	Signature	Hyperelliptic	Cyclic trigonal	Generating vectors
15.48-22.0.4-12-12.9	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,25,2,26)\cdots(23,45,24,46),\ldots$
15.48-22.0.4-12-12.10	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,25,2,26)\cdots(23,45,24,46),\ldots$
15.48-22.0.4-12-12.11	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,25,2,26)\cdots(23,45,24,46),\ldots$
15.48-22.0.4-12-12.12	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,25,2,26)\cdots(23,45,24,46),\ldots$
15.48-22.0.4-12-12.13	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,26,2,25)\cdots(23,46,24,45),\ldots$
15.48-22.0.4-12-12.14	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,26,2,25)\cdots(23,46,24,45),\ldots$
15.48-22.0.4-12-12.15	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,26,2,25)\cdots(23,46,24,45),\ldots$
15.48-22.0.4-12-12.16	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,26,2,25)\cdots(23,46,24,45),\ldots$
15.48-22.0.4-12-12.17	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,37,2,38)\cdots(23,35,24,36),\ldots$
15.48-22.0.4-12-12.18	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,37,2,38)\cdots(23,35,24,36),\ldots$
15.48-22.0.4-12-12.19	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,37,2,38)\cdots(23,35,24,36),\ldots$
15.48-22.0.4-12-12.20	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,37,2,38)\cdots(23,35,24,36),\ldots$
15.48-22.0.4-12-12.21	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,38,2,37)\cdots(23,36,24,35),\ldots$
15.48-22.0.4-12-12.22	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,38,2,37)\cdots(23,36,24,35),\ldots$
15.48-22.0.4-12-12.23	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,38,2,37)\cdots(23,36,24,35),\ldots$
15.48-22.0.4-12-12.24	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,38,2,37)\cdots(23,36,24,35),\ldots$
15.48-22.0.4-12-12.6	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,14,3,16)\cdots(34,45,36,47),\ldots$
15.48-22.0.4-12-12.7	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,14,3,16)\cdots(34,45,36,47),\ldots$
15.48-22.0.4-12-12.8	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,14,3,16)\cdots(34,45,36,47),\ldots$
15.48-22.0.4-12-12.1	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,13,3,15)\cdots(34,46,36,48),\ldots$
15.48-22.0.4-12-12.2	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,13,3,15)\cdots(34,46,36,48),\ldots$
15.48-22.0.4-12-12.3	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,13,3,15)\cdots(34,46,36,48),\ldots$
15.48-22.0.4-12-12.4	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,13,3,15)\cdots(34,46,36,48),\ldots$
15.48-22.0.4-12-12.5	$15$	$0$	$C_4:C_{12}$	$48$	$0$	$[ 0; 4, 12, 12 ]$			$(1,14,3,16)\cdots(34,45,36,47),\ldots$