Examples of 'paraboloid' in a sentence
Meaning of "paraboloid"
paraboloid (noun) - A paraboloid is a three-dimensional geometric shape or surface that is a three-dimensional analog of a parabola, often appearing in mathematical and optical contexts
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- A surface having a parabolic cross section parallel to an axis, and circular or elliptical cross section perpendicular to the axis; especially the surface of revolution of a parabola.
How to use "paraboloid" in a sentence
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paraboloid
A formula of the elliptic paraboloid is expressed as follows.
This shape is also called a circular paraboloid.
A hyperbolic paraboloid does not have interior.
The shape of the roof is a hyperbolic paraboloid.
A circular paraboloid is theoretically unlimited in size.
Parabola axis of the parabola paraboloid of revolution.
The paraboloid solar concentrators of revolution.
The ideal concentrator shape is a paraboloid of revolution.
A hyperbolic paraboloid is an example of an anticlastic surface.
His trademark form was the hyperbolic paraboloid.
Hence the hyperbolic paraboloid is a conoid.
It turns out that the depression is an exact paraboloid.
Viscous flow past a paraboloid of revolution.
The extracted vortices were characterized by adjusting an elliptic paraboloid.
So it can be conical or paraboloid for example.
See also
A third type of ruled surface is the hyperbolic paraboloid.
Dual linear polarised paraboloid reflector.
Pringles potato chips resemble a truncated hyperbolic paraboloid.
Dual linear polarized paraboloid reflector.
He performed an integration in order to find the volume of a paraboloid.
The projection of an helix of the paraboloid of revolution is an involute of a circle.
He computed the volume of the paraboloid.
A lamp having a conventional paraboloid lamp vessel was taken as a reference.
The trajectory of light matter is paraboloid.
The graph shows a paraboloid of revolution formed by revolving a parabola.
The surface of the reflector of a telescope is a paraboloid of revolution.
If the paraboloid has a depth of.
Described biological hyperbolic paraboloid spring.
Hyperbolic paraboloid in construction.
The surface may even by supported by a paraboloid of revolution.
The hyperbolic paraboloid is a paradigmatic example of the membranes of double curvature.
Of or having the form of a parabola or paraboloid.
Respect to the paraboloid of revolution.
The model to be applied involves using an elliptic paraboloid.
Hyperbolic paraboloid structure.
The saddleshaped structure is also known as a hyperbolic paraboloid surface.
Paraboloid reflector as if they.
A hemispherical shape is preferred with a paraboloid being most preferred.
Some embodiments may use a parabolic reflector in the shape of an elliptic paraboloid.
The plug may be in the form of a paraboloid of revolution.
Resulting from the cutting edges are defined by a pair of walls hyperbolic paraboloid.
This pattern will be achieved by a truncated paraboloid reflector or a circular paraboloid reflector.
The boundary of the collapsing block is described by a paraboloid surface.
Rays parallel to the axis of a paraboloid converge at the focus after reflection.
This is called a hyperbolic paraboloid.
Such antennas typically have a paraboloid shaped reflector to focus the beam.
Always in the shape of a paraboloid.
The hyperbolic paraboloid and the hyperboloid of one sheet are doubly ruled surfaces.
The second virtual surface is preferably a paraboloid of revolution.
These portions of paraboloid thus constitute both reflectors and components of successive telescopes.
