A serpentine shape is any of certain curved shapes of an object or design, which are suggestive of the shape of a snake (the adjective "serpentine" is derived from the word serpent). Serpentine shapes occur in architecture, in furniture, and in mathematics.
In architecture and urban design
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The serpentine shape is observed in many architectural settings. It may provide strength, as in serpentine walls, it may allow the facade of a building to face in multiple directions, or it may be chosen for purely aesthetic reasons.
- At the University of Virginia, serpentine walls (crinkle crankle walls) extend down the length of the main lawn at the University of Virginia and flank both sides of the rotunda. They are one of the many structures Thomas Jefferson created that combine aesthetics with utility. The sinusoidal path of the wall provides strength against toppling over, allowing the wall to be only a single brick thick.
- At the Massachusetts Institute of Technology, the Baker House dormitory has a serpentine shape which allows most rooms a view of the Charles River, and gives many of the rooms a wedge-shaped layout.[1]
- At San Carlo alle Quattro Fontane, Rome, Italy (The Church of Saint Charles at the Four Fountains), designed by Francesco Borromini, is a serpentine facade constructed towards the end of Borromini's life. The concave-convex facade of the church undulates in a non-classic way. Tall Corinthian columns stand on plinths and support the main entablatures; these define the main framework of two stories and the tripartite bay division. Between the columns, smaller columns with their entablatures weave behind the main columns and in turn they frame many architectural features of the church.
- The London parks Hyde Park and Kensington Gardens contain 'The Serpentine', a lake that spans both parks. It received the name from its snake-like, curving shape. A central bridge divides the lake into two parts and defines the boundaries between Hyde Park and Kensington Gardens.[2]
- Among Castle Howard's gardens is a large, formal path behind the building, where a serpentine path is situated on a ridge. The serpentine path serves as a connection between the formal garden and the surrounding park, seamlessly integrating with the landscape. It meanders through the site, linking various buildings and site elements along the way. This natural shape of the path facilitates its integration into the garden, creating a harmonious flow between the features and the overall landscape.
- A serpentine street is a winding roadway sometimes used to slow traffic in residential neighbourhoods, possibly bordered by landscaping features.[3]
In furniture
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In furniture, serpentine-front dressers and cabinets have a convex section between two concave ones.[4] This design was common in the Rococo period.[5] Examples include Louis XV commodes and 18th-century English furniture.[6]
Furniture with a concave section between two convex ones is sometimes referred to as reverse serpentine or oxbow.[7][8]
In mathematics
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The serpentine curve is a cubic curve as described by Isaac Newton, given by the cartesian equation y(a2 + x2) = abx. The origin is a point of inflection, the axis of x being an asymptote and the curve lies between the parallel lines 2y = ±b. [9][10]
See also
editReferences and footnotes
edit- ^ Lester Wertheimer (2004), Architectural History, Kaplan AEC Architecture, p. 123.
- ^ "Hyde Park History & Architecture". The Royal Parks. 2007. Retrieved 2012-03-29.
- ^ US Federal Highway Administration (2002), Pedestrian Facilities Users Guide, p. 80.
- ^ Popular Science, Feb 1932, p. 100.
- ^ Charles Boyce (2013), Dictionary of Furniture: Third Edition, Skyhorse Publishing, p. 664.
- ^ Holly, "Things that inspire", August 12, 2007.
- ^ Chuck Bender, "The oxbow, or reverse serpentine, chest, April 24, 2008.
- ^ Charles Boyce (2013), Dictionary of Furniture: Third Edition, Skyhorse Publishing, p. 536.
- ^ 1911 Encyclopædia Britannica
- ^ *O'Connor, John J.; Robertson, Edmund F., "Serpentine", MacTutor History of Mathematics Archive, University of St Andrews
This article incorporates text from a publication now in the public domain: Chisholm, Hugh, ed. (1911). "Serpentine (geometry)". Encyclopædia Britannica (11th ed.). Cambridge University Press.
