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  2. Parabola - Wikipedia

    en.wikipedia.org/wiki/Parabola

    In algebraic geometry, the parabola is generalized by the rational normal curves, which have coordinates (x, x 2, x 3, ..., x n); the standard parabola is the case n = 2, and the case n = 3 is known as the twisted cubic. A further generalization is given by the Veronese variety, when there is more than one input variable.

  3. Paraboloid - Wikipedia

    en.wikipedia.org/wiki/Paraboloid

    In geometry, a paraboloid is a quadric surface that has exactly one axis of symmetry and no center of symmetry. The term "paraboloid" is derived from parabola, which refers to a conic section that has a similar property of symmetry. Every plane section of a paraboloid made by a plane parallel to the axis of symmetry is

  4. List of curves - Wikipedia

    en.wikipedia.org/wiki/List_of_curves

    Hemihelix, a quasi-helical shape characterized by multiple tendril perversions Tendril perversion (a transition between back-to-back helices) Seiffert's spiral [4]

  5. Parabolic - Wikipedia

    en.wikipedia.org/wiki/Parabolic

    Parabolic usually refers to something in a shape of a parabola, but may also refer to a parable. Parabolic may refer to: In mathematics: In elementary mathematics, especially elementary geometry: Parabolic coordinates; Parabolic cylindrical coordinates; parabolic Möbius transformation; Parabolic geometry (disambiguation) Parabolic spiral ...

  6. Sinusoidal spiral - Wikipedia

    en.wikipedia.org/wiki/Sinusoidal_spiral

    The term "spiral" is a misnomer, because they are not actually spirals, and often have a flower-like shape. Many well known curves are sinusoidal spirals including: Rectangular hyperbola (n = −2) Line (n = −1) Parabola (n = −1/2) Tschirnhausen cubic (n = −1/3) Cayley's sextet (n = 1/3) Cardioid (n = 1/2) Circle (n = 1) Lemniscate of ...

  7. Parabolic coordinates - Wikipedia

    en.wikipedia.org/wiki/Parabolic_coordinates

    A three-dimensional version of parabolic coordinates is obtained by rotating the two-dimensional system about the symmetry axis of the parabolas. Parabolic coordinates have found many applications, e.g., the treatment of the Stark effect and the potential theory of the edges.

  8. Convex curve - Wikipedia

    en.wikipedia.org/wiki/Convex_curve

    In geometry, a convex curve is a plane curve that has a supporting line through each of its points. There are many other equivalent definitions of these curves, going back to Archimedes . Examples of convex curves include the convex polygons , the boundaries of convex sets , and the graphs of convex functions .

  9. Parabolic arch - Wikipedia

    en.wikipedia.org/wiki/Parabolic_arch

    While a parabolic arch may resemble a catenary arch, a parabola is a quadratic function while a catenary is the hyperbolic cosine, cosh(x), a sum of two exponential functions. One parabola is f(x) = x 2 + 3x − 1, and hyperbolic cosine is cosh(x) = ⁠ e x + e −x / 2 ⁠. The curves are unrelated.

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