Abelian variety search results

Results (12 matches)

 

Label	Dimension	Base field	Base char.	L-polynomial	$p$-rank	$p$-rank deficit	points on curve	points on variety	Isogeny factors
3.4.ac_i_aq	$3$	$\F_{2^{2}}$	$2$	$( 1 + 4 x^{2} )( 1 - 2 x + 4 x^{2} - 8 x^{3} + 16 x^{4} )$	$0$	$3$	$3$	$55$	1.4.a $\times$ 2.4.ac_e
3.4.a_a_ai	$3$	$\F_{2^{2}}$	$2$	$1 - 8 x^{3} + 64 x^{6}$	$0$	$3$	$5$	$57$	simple
3.4.a_a_i	$3$	$\F_{2^{2}}$	$2$	$1 + 8 x^{3} + 64 x^{6}$	$0$	$3$	$5$	$73$	simple
3.4.c_i_q	$3$	$\F_{2^{2}}$	$2$	$( 1 + 4 x^{2} )( 1 + 2 x + 4 x^{2} + 8 x^{3} + 16 x^{4} )$	$0$	$3$	$7$	$155$	1.4.a $\times$ 2.4.c_e
3.9.ad_s_acc	$3$	$\F_{3^{2}}$	$3$	$( 1 + 9 x^{2} )( 1 - 3 x + 9 x^{2} - 27 x^{3} + 81 x^{4} )$	$0$	$3$	$7$	$610$	1.9.a $\times$ 2.9.ad_j
3.9.a_a_abb	$3$	$\F_{3^{2}}$	$3$	$1 - 27 x^{3} + 729 x^{6}$	$0$	$3$	$10$	$703$	simple
3.9.a_a_bb	$3$	$\F_{3^{2}}$	$3$	$1 + 27 x^{3} + 729 x^{6}$	$0$	$3$	$10$	$757$	simple
3.9.d_s_cc	$3$	$\F_{3^{2}}$	$3$	$( 1 + 9 x^{2} )( 1 + 3 x + 9 x^{2} + 27 x^{3} + 81 x^{4} )$	$0$	$3$	$13$	$1210$	1.9.a $\times$ 2.9.d_j
3.16.ae_bg_aey	$3$	$\F_{2^{4}}$	$2$	$( 1 + 16 x^{2} )( 1 - 4 x + 16 x^{2} - 64 x^{3} + 256 x^{4} )$	$0$	$3$	$13$	$3485$	1.16.a $\times$ 2.16.ae_q
3.16.a_a_acm	$3$	$\F_{2^{4}}$	$2$	$1 - 64 x^{3} + 4096 x^{6}$	$0$	$3$	$17$	$4033$	simple
3.16.a_a_cm	$3$	$\F_{2^{4}}$	$2$	$1 + 64 x^{3} + 4096 x^{6}$	$0$	$3$	$17$	$4161$	simple
3.16.e_bg_ey	$3$	$\F_{2^{4}}$	$2$	$( 1 + 16 x^{2} )( 1 + 4 x + 16 x^{2} + 64 x^{3} + 256 x^{4} )$	$0$	$3$	$21$	$5797$	1.16.a $\times$ 2.16.e_q