Examples of using Hyperbolic geometry in English and their translations into Dutch
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This wasn't even hyperbolic geometry.
In hyperbolic geometry, the angle sum is smaller than 180 degrees in every triangle.
This is a model of an hyperbolic geometry.
So what is this hyperbolic geometry that corals and sea slugs embody?
It's a math problem about hyperbolic geometry.
This includes the beauty in nature(like the hyperbolic geometry in a sea slug) as well as
An example of negatively curved space is hyperbolic geometry.
Milnor, John W.,(1982) Hyperbolic geometry: The first 150 years, Bull.
The most prevalent geometry is hyperbolic geometry.
Poincaré recurrence theorem*hyperbolic geometry*number theory*the three-body problem*the theory of diophantine equations*the theory of electromagnetism*the special theory of relativity*In an 1894 paper, he introduced the concept of the fundamental group.
The geometry that goes with this is the hyperbolic geometry.
A universe is called open if it has hyperbolic geometry, and closed if it has spherical geometry. .
In marine organisms like coral. It's a math problem about hyperbolic geometry.
1914 he bridged the gap between hyperbolic geometry and special relativity with expository work.
Some Escher graphics are based on them for the disc model of hyperbolic geometry.
Her research topics included Teichmüller theory, hyperbolic geometry, ergodic theory, and symplectic geometry. .
is a form of geometry known as hyperbolic geometry.
Geometric group theory closely interacts with low-dimensional topology, hyperbolic geometry, algebraic topology,
because coral organisms with those frilly crenulated structures are biological manifestations of hyperbolic geometry.
A hyperbolic universe, one of a negative spatial curvature, is described by hyperbolic geometry, and can be thought of locally as a three-dimensional analog of an infinitely extended saddle shape.
Series found illustrations of Rufus Bowen's Theory of Dynamic Systems in the geometry of continued fractions and two-dimensional hyperbolic geometry, effect of Fuchs Groups.
He was awarded the Fields Medal in 1998 for his work in complex dynamics, hyperbolic geometry and Teichmüller theory.
For hyperbolic local geometry, many of the possible three-dimensional spaces are informally called"horn topologies", so called because of the shape of the pseudosphere, a canonical model of hyperbolic geometry.
is an English mathematician known for her work in hyperbolic geometry, Kleinian groups
consistent axiom systems, giving rise to Euclidean or hyperbolic geometry.
independently defined and studied hyperbolic geometry, where uniqueness of parallels no longer holds.
and deep-diving into the hyperbolic geometry underlying coral creation. Play.