Hyperbolic Roof Definition

The lines in each family are parallel to a common plane but not to each other.

Hyperbolic roof definition. A roof having the shape of a geometric figure called a hyperbolic paraboloid. It is also a doubly ruled surface that is every point on its surface lies on two straight lines across the surface. How to use hyperbolic in a sentence. Mcgraw hill dictionary of architecture and construction.

Hyperbolic definition is of relating to or marked by language that exaggerates or overstates the truth. Group to build disaster proof houses. A hyperbolic paraboloid sometimes referred to as h p is a doubly curved surface that resembles the shape of a saddle that is it has a convex form along one axis and a concave form on along the other. The lines in each family are parallel to a common plane but not to each other.

The entire roof structure rests on only two supports giving it an appearance somewhat resembling a bird in flight. Hyperboloid structures are architectural structures designed using a hyperboloid in one sheet. Of relating to or marked by hyperbole. Mathematically a saddle shape contains at least o.

The hyperbolic paraboloid form has been used for roofs at various times since it is easily constructed from straight sections of lumber steel or other conventional materials. The world s first hyperboloid tower is located in polibino dankovsky distri. It contains two families of mutually skew lines. A saddle shaped quadric surface whose sections by planes parallel to one coordinate plane are hyperbolas while those sections by planes parallel to the other two are parabolas if proper orientation of the coordinate axes is assumed examples of hyperbolic paraboloid in a sentence.

The hyperbolic paraboloid is a doubly ruled surface. And what a roof it is a complex copper clad hyperbolic paraboloid structure that mace s associate director jonathan emmines refers to affectionately as the concrete pringle or witch s hat. A saddle roof is a roof form which follows a convex curve about one axis and a concave curve about the other. In complex analysis the hyperbolic functions arise as the imaginary parts of sine and cosine the hyperbolic sine and the hyperbolic cosine are.

Hyperbolic definition having the nature of hyperbole. The hyperbolic functions take a real argument called a hyperbolic angle the size of a hyperbolic angle is twice the area of its hyperbolic sector the hyperbolic functions may be defined in terms of the legs of a right triangle covering this sector. The first hyperboloid structures were built by russian engineer vladimir shukhov. Phoenix from the ashes the hyperbolic paraboloid house a design which was developed by architect e.