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  2. Rose (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Rose_(mathematics)

    Graphs of roses are composed of petals.A petal is the shape formed by the graph of a half-cycle of the sinusoid that specifies the rose. (A cycle is a portion of a sinusoid that is one period T = ⁠ 2π / k ⁠ long and consists of a positive half-cycle, the continuous set of points where r ≥ 0 and is ⁠ T / 2 ⁠ = ⁠ π / k ⁠ long, and a negative half-cycle is the other half where r ...

  3. List of curves - Wikipedia

    en.wikipedia.org/wiki/List_of_curves

    Rose curve; Curves with genus 1. Bicuspid curve; Cassinoide; Cubic curve; Elliptic curve; Watt's curve; Curves with genus > 1. Bolza surface (genus 2) Klein quartic ...

  4. Maurer rose - Wikipedia

    en.wikipedia.org/wiki/Maurer_rose

    A Maurer rose of the rose r = sin(nθ) consists of the 360 lines successively connecting the above 361 points. Thus a Maurer rose is a polygonal curve with vertices on a rose. A Maurer rose can be described as a closed route in the polar plane. A walker starts a journey from the origin, (0, 0), and walks along a line to the point (sin(nd), d).

  5. Limaçon trisectrix - Wikipedia

    en.wikipedia.org/wiki/Limaçon_trisectrix

    The shape of the limaçon trisectrix can be specified by other curves particularly as a rose, conchoid or epitrochoid. [1] The curve is one among a number of plane curve trisectrixes that includes the Conchoid of Nicomedes, [2] the Cycloid of Ceva, [3] Quadratrix of Hippias, Trisectrix of Maclaurin, and Tschirnhausen cubic.

  6. Talk:Rose (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Talk:Rose_(mathematics)

    In that case the curve will be dense in the unit disc, but it won't "fill" it completely. To see this, just imagine a circle around the origin or a straight line that crosses the unit disc. The rose will cross or touch this line/circle just countably inifinite times, but there are more than countably infinite points the rose would have to hit ...

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  8. Trifolium curve - Wikipedia

    en.wikipedia.org/wiki/Trifolium_curve

    This image shows a graphical trifolium curve using its Cartesian Equation. The trifolium curve (also three-leafed clover curve, 3-petaled rose curve, and paquerette de mélibée) is a type of quartic plane curve. The name comes from the Latin terms for 3-leaved, defining itself as a folium shape with 3 equally sized leaves. It is described as

  9. Petal projection - Wikipedia

    en.wikipedia.org/wiki/Petal_projection

    A petal projection is a description of a knot as a special kind of knot diagram, a two-dimensional self-crossing curve formed by projecting the knot from three dimensions down to a plane. In a petal projection, this diagram has only one crossing point, forming a topological rose. Every two branches of the curve that pass through this point ...

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