nonsingular curve
C19256
concept
A nonsingular curve is an algebraic curve with no singular points, meaning it is smooth everywhere and has a well-defined tangent line at every point.
Observed surface forms (6)
- elliptic curve ×9
- ECDSA curve ×1
- complex curve ×1
- elliptic curve model ×1
- figure-eight curve ×1
- point on algebraic curve ×1
Instances (14)
- Fermat curve
- Bernoulli lemniscate via concept surface "figure-eight curve"
-
Louis Mordell
via concept surface "elliptic curve"
surface form: Mordell curve
- Mordell curve via concept surface "elliptic curve"
- secp256k1 via concept surface "elliptic curve"
- Weierstrass form via concept surface "elliptic curve model"
- Twisted Edwards curve via concept surface "elliptic curve"
- Curve448 via concept surface "elliptic curve"
- P-384 via concept surface "elliptic curve"
- P-521 via concept surface "elliptic curve"
- Seiberg–Witten curve via concept surface "complex curve"
- Tate curve via concept surface "elliptic curve"
-
Weierstrass points
via concept surface "point on algebraic curve"
surface form: Weierstrass point
- Frey curve via concept surface "elliptic curve"