## Refine search

*The rank, regulator and analytic order of Ш are not known for all curves in the database; curves for which these are unknown will not appear in searches specifying one of these quantities.

## Results (24 matches)

Label Base field Conductor Isogeny class Weierstrass coefficients
1024.1-a1 $$\Q(\sqrt{-3})$$ 1024.1 1024.1-a $$\bigl[0$$ , $$0$$ , $$0$$ , $$-1$$ , $$0\bigr]$$
1024.1-a2 $$\Q(\sqrt{-3})$$ 1024.1 1024.1-a $$\bigl[0$$ , $$0$$ , $$0$$ , $$4$$ , $$0\bigr]$$
4096.1-c1 $$\Q(\sqrt{-3})$$ 4096.1 4096.1-c $$\bigl[0$$ , $$0$$ , $$0$$ , $$a - 1$$ , $$0\bigr]$$
4096.1-c2 $$\Q(\sqrt{-3})$$ 4096.1 4096.1-c $$\bigl[0$$ , $$0$$ , $$0$$ , $$-4 a + 4$$ , $$0\bigr]$$
9216.1-d1 $$\Q(\sqrt{-3})$$ 9216.1 9216.1-d $$\bigl[0$$ , $$0$$ , $$0$$ , $$3 a - 3$$ , $$0\bigr]$$
9216.1-d2 $$\Q(\sqrt{-3})$$ 9216.1 9216.1-d $$\bigl[0$$ , $$0$$ , $$0$$ , $$-12 a + 12$$ , $$0\bigr]$$
36864.1-j1 $$\Q(\sqrt{-3})$$ 36864.1 36864.1-j $$\bigl[0$$ , $$0$$ , $$0$$ , $$a + 1$$ , $$0\bigr]$$
36864.1-j2 $$\Q(\sqrt{-3})$$ 36864.1 36864.1-j $$\bigl[0$$ , $$0$$ , $$0$$ , $$-4 a - 4$$ , $$0\bigr]$$
36864.1-k1 $$\Q(\sqrt{-3})$$ 36864.1 36864.1-k $$\bigl[0$$ , $$0$$ , $$0$$ , $$24 a - 12$$ , $$0\bigr]$$
36864.1-k2 $$\Q(\sqrt{-3})$$ 36864.1 36864.1-k $$\bigl[0$$ , $$0$$ , $$0$$ , $$-6 a + 3$$ , $$0\bigr]$$
36864.1-n1 $$\Q(\sqrt{-3})$$ 36864.1 36864.1-n $$\bigl[0$$ , $$0$$ , $$0$$ , $$4 a - 8$$ , $$0\bigr]$$
36864.1-n2 $$\Q(\sqrt{-3})$$ 36864.1 36864.1-n $$\bigl[0$$ , $$0$$ , $$0$$ , $$-a + 2$$ , $$0\bigr]$$
36864.1-o1 $$\Q(\sqrt{-3})$$ 36864.1 36864.1-o $$\bigl[0$$ , $$0$$ , $$0$$ , $$6 a - 3$$ , $$0\bigr]$$
36864.1-o2 $$\Q(\sqrt{-3})$$ 36864.1 36864.1-o $$\bigl[0$$ , $$0$$ , $$0$$ , $$-24 a + 12$$ , $$0\bigr]$$
36864.1-p1 $$\Q(\sqrt{-3})$$ 36864.1 36864.1-p $$\bigl[0$$ , $$0$$ , $$0$$ , $$12 a - 12$$ , $$0\bigr]$$
36864.1-p2 $$\Q(\sqrt{-3})$$ 36864.1 36864.1-p $$\bigl[0$$ , $$0$$ , $$0$$ , $$-3 a + 3$$ , $$0\bigr]$$
50176.1-i1 $$\Q(\sqrt{-3})$$ 50176.1 50176.1-i $$\bigl[0$$ , $$0$$ , $$0$$ , $$-5 a - 3$$ , $$0\bigr]$$
50176.1-i2 $$\Q(\sqrt{-3})$$ 50176.1 50176.1-i $$\bigl[0$$ , $$0$$ , $$0$$ , $$20 a + 12$$ , $$0\bigr]$$
50176.3-g1 $$\Q(\sqrt{-3})$$ 50176.3 50176.3-g $$\bigl[0$$ , $$0$$ , $$0$$ , $$5 a - 8$$ , $$0\bigr]$$
50176.3-g2 $$\Q(\sqrt{-3})$$ 50176.3 50176.3-g $$\bigl[0$$ , $$0$$ , $$0$$ , $$-20 a + 32$$ , $$0\bigr]$$
65536.1-c1 $$\Q(\sqrt{-3})$$ 65536.1 65536.1-c $$\bigl[0$$ , $$0$$ , $$0$$ , $$-2$$ , $$0\bigr]$$
65536.1-c2 $$\Q(\sqrt{-3})$$ 65536.1 65536.1-c $$\bigl[0$$ , $$0$$ , $$0$$ , $$8$$ , $$0\bigr]$$
65536.1-d1 $$\Q(\sqrt{-3})$$ 65536.1 65536.1-d $$\bigl[0$$ , $$0$$ , $$0$$ , $$8 a$$ , $$0\bigr]$$
65536.1-d2 $$\Q(\sqrt{-3})$$ 65536.1 65536.1-d $$\bigl[0$$ , $$0$$ , $$0$$ , $$-2 a$$ , $$0\bigr]$$