Everything about Evolute

🧭 Start here: a 6-step reading path

1. Read the overview: EvoluteA 5-minute orientation
2. Skim a recent paper: DK‐Crush or Mini‐Crush Stenting for Complex Left Main Bifurcation Lesions: The Multicenter EVOLUTE‐CRUSH LM RegistryInfluential work since 2022
3. Pick up a classic book: On the origin of species by means of natural selectionThe most-reprinted book on the subject
4. Read the landmark paper: Reconfiguration of a Rolling Sphere: A Problem in Evolute-Involute GeometryCited 26 times
5. Go sideways: InvoluteA closely related topic
6. Go sideways: CardioidA closely related topic

🏆 Landmark papers (most cited)

• Reconfiguration of a Rolling Sphere: A Problem in Evolute-Involute Geometry

  Tuhin Das, Ranjan Mukherjee · 2005 · Journal of Applied Mechanics · 26 citations

• Moire fringes by evolute gratings

  Piotr Szwaykowski, Krzysztof Patorski · 1989 · Applied Optics · 24 citations

• Cardiovascular Outcomes After Mini-Crush or Double Kissing Crush Stenting Techniques for Complex Bifurcation Lesions: The EVOLUTE-CRUSH Registry

  Ahmet Güner, Fatih Uzun, Gökhan Demirci · 2023 · The American Journal of Cardiology · 21 citations

• Deep radio occultations and “evolute flashes”; their characteristics and utility for planetary studies

  V.R. Eshleman, G.L. Tyler, W.T. Freeman · 1979 · Icarus · 17 citations

• Spinor Representations of Involute Evolute Curves in E^3

  Tülay ERİŞİR, Neslihan Cansu KARDAĞ · 2019 · Fundamental Journal of Mathematics and Applications · 16 citations

• An Extension of the Principle of the Diffraction Evolute, and some of its Structural Detail

  G. G. Becknell, John Coulson · 1922 · Physical Review · 16 citations

• Collimation testing with linear dual-field, spiral, and evolute gratings: a comparative study

  Kuppuswamy Venkatesan Sriram, Mahendra Prasad Kothiyal, Rajpal Singh Sirohi · 1994 · Applied Optics · 15 citations

• On the involute and evolute curves of the spacelike curve with a spacelike binormal in Minkowski 3-space

  B. Bukcu, M. K. Karacan · 2007 · International Journal of Contemporary Mathematical Sciences · 13 citations

🆕 Influential since 2022

• DK‐Crush or Mini‐Crush Stenting for Complex Left Main Bifurcation Lesions: The Multicenter EVOLUTE‐CRUSH LM Registry

  Fatih Uzun, Ahmet Güner, Aykun Hakgör · 2025 · Journal of the American Heart Association · 12 citations

• Involute evolute curve family induced by the coupled dispersionless equations

  Kemal Eren, Kuralay Yesmakhanova, Soley Ersoy · 2022 · Optik · 10 citations

• Legendrian dualities and evolute-involute curve pairs of spacelike fronts in null sphere

  Xue Song, Enze Li, Donghe Pei · 2022 · Journal of Geometry and Physics · 9 citations

• How did blue and green water resource evolute spatially and temporally in the Meijiang River Basin, China?

  Youcun Liu, Shuyue Yang, Lihong Meng · 2023 · Frontiers in Earth Science · 6 citations

• Exploring Harmonic Evolute Geometries Derived from Tubular Surfaces in Minkowski 3-Space Using the RM Darboux Frame

  Emad Solouma, Sayed Saber, Haci Mehmet Baskonus · 2025 · Mathematics · 6 citations

📚 Books worth reading

• On the origin of species by means of natural selectionCharles Darwin · 1859
• Guns, Germs, and SteelJared Diamond · 1997
• The Selfish GeneRichard Dawkins · 1976
• Life on EarthDavid Attenborough · 1705
• The God DelusionRichard Dawkins · 2001
• The Blind WatchmakerRichard Dawkins · 1986
• The Phenomenon of ManPierre Teilhard de Chardin, Pierre Teilhard de Chardin · 1955
• The Third ChimpanzeeJared Diamond · 1991

Ranked by number of editions on Open Library, a rough measure of how lasting a book is.

🔗 Related topics

• Involute An involute (also known as an evolvent) is a particular type of curve that is dependent on another shape or curve. An example of the involute of a curve…
• Cardioid Look up cardioid in Wiktionary, the free dictionary. In geometry, a cardioid (from Greek καρδιά (kardiá) 'heart') is a plane curve traced by a point on…
• Nephroid In geometry, a nephroid (from Ancient Greek νεφρός (nephrós) 'kidney') is a specific plane curve. It is a type of epicycloid in which the smaller circle's…
• Semicubical parabola In mathematics, a cuspidal cubic or semicubical parabola is an algebraic plane curve that has an implicit equation of the form y2−a2x3=0 (with a ≠ 0) in…
• Tschirnhausen cubic In mathematics, the Tschirnhausen cubic is a cubic plane curve defined in Cartesian coordinates (x,y) by the cubic equation 27ay2=(a−x)(8a+x)2, or in polar…
• Osculating circle An osculating circle is a circle that best approximates the curvature of a curve at a specific point. It is tangent to the curve at that point and has…
• Parallel curve A parallel curve of a given (progenitor) curve is the envelope of a family of congruent (equal-radius) circles centered on the curve. It generalises the…
• Curvature In mathematics, curvature is any of several strongly related concepts in geometry that intuitively measure the amount by which a curve deviates from being…