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Funicular curve information


Analogies between the hanging chains and standing structures: an arch and the dome of Saint Peter's Basilica in Rome (Giovanni Poleni, 1748)

In architecture, the funicular curve (also funicular polygon, funicular shape, from the Latin: fūniculus, "of rope"[1]) is an approach used to design the compression-only structural forms (like masonry arches) using an equivalence between the rope with hanging weights and standing arch with its load. This duality was noticed by Robert Hooke in 1675 ("as hangs the flexible line, so, but inverted, will stand the rigid arch").[2] If the hanging rope carries just its own weight (in this case it is usually called a "chain" and is equivalent to a free-standing arch with no external load), the resulting curve is a catenary.[3]

In graphic statics, a funicular polygon is a graphic method of finding out the line of action for a combination of forces applied to a solid body at different points, a complement to the force polygon used to obtain the value and direction of the resultant force.[4] Both polygons were introduced by Pierre Varignon (Nouvelle Mecanique ou Statique, 1725) and became the basis of the graphic statics in the second half of the 19th century.[5]

  1. ^ Oxford University Press 1996, funicular.
  2. ^ Woodman & Heyman 2003, The voussoir arch.
  3. ^ Tomlow 2011, p. 219.
  4. ^ Escudier & Atkins 2019, funicular polygon.
  5. ^ Markou & Ruan 2022, p. 1390.

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Funicular curve

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In architecture, the funicular curve (also funicular polygon, funicular shape, from the Latin: fūniculus, "of rope") is an approach used to design the...

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structural properties. The sides of this arch swing wider than the perfect funicular curve and therefore experience a bending moment with the force directed outwards...

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Arch

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linked to the study of hanging chains, the corresponding curves or polygons are called funicular. Just like the shape of a hanging chain will vary depending...

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example of a funicular. Rope statics describes catenaries in a classic statics problem involving a hanging rope. Mathematically, the catenary curve is the graph...

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Santa Cova Funicular

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on a continuous curve to a lower station that gives access, via a path, to Santa Cova, a shrine lower down the mountain. The funicular has the following...

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Inclined elevator

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Montenero Funicular

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carriages to exchange. The route has three curves, with a radius between 180 and 250 metres. The funicular is currently run by Autolinee Toscane, as an...

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in their mode of operation. Monorails operate on a single rail, while funiculars and rack railways are uniquely designed to traverse steep slopes. Experimental...

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Dome

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optimal dome geometry is called the funicular surface, the comparable shape in three dimensions to a catenary curve for a two-dimensional arch. Adding...

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Castle Shannon Incline

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The Castle Shannon Incline was a funicular railroad in Pittsburgh, Pennsylvania. It was originally part of the Pittsburgh and Castle Shannon Railroad...

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