Faster access than browser!Similarities between Hyperbolic geometry and Pseudosphere
Hyperbolic geometry and Pseudosphere have 10 things in common (in Unionpedia): Eugenio Beltrami, Gaussian curvature, Geometry, Hyperbolic geometry, Hyperbolic space, Hyperboloid, Hyperboloid model, Isometry, Minkowski space, Saddle point.
Eugenio Beltrami
Eugenio Beltrami (16 November 1835 – 18 February 1900) was an Italian mathematician notable for his work concerning differential geometry and mathematical physics.
Eugenio Beltrami and Hyperbolic geometry · Eugenio Beltrami and Pseudosphere ·
Gaussian curvature
In differential geometry, the Gaussian curvature or Gauss curvature Κ of a surface at a point is the product of the principal curvatures, κ1 and κ2, at the given point: For example, a sphere of radius r has Gaussian curvature 1/r2 everywhere, and a flat plane and a cylinder have Gaussian curvature 0 everywhere.
Gaussian curvature and Hyperbolic geometry · Gaussian curvature and Pseudosphere ·
Geometry
Geometry (from the γεωμετρία; geo- "earth", -metron "measurement") is a branch of mathematics concerned with questions of shape, size, relative position of figures, and the properties of space.
Geometry and Hyperbolic geometry · Geometry and Pseudosphere ·
Hyperbolic geometry
In mathematics, hyperbolic geometry (also called Bolyai–Lobachevskian geometry or Lobachevskian geometry) is a non-Euclidean geometry.
Hyperbolic geometry and Hyperbolic geometry · Hyperbolic geometry and Pseudosphere ·
Hyperbolic space
In mathematics, hyperbolic space is a homogeneous space that has a constant negative curvature, where in this case the curvature is the sectional curvature.
Hyperbolic geometry and Hyperbolic space · Hyperbolic space and Pseudosphere ·
Hyperboloid
In geometry, a hyperboloid of revolution, sometimes called circular hyperboloid, is a surface that may be generated by rotating a hyperbola around one of its principal axes.
Hyperbolic geometry and Hyperboloid · Hyperboloid and Pseudosphere ·
Hyperboloid model
In geometry, the hyperboloid model, also known as the Minkowski model or the Lorentz model (after Hermann Minkowski and Hendrik Lorentz), is a model of n-dimensional hyperbolic geometry in which points are represented by the points on the forward sheet S+ of a two-sheeted hyperboloid in (n+1)-dimensional Minkowski space and m-planes are represented by the intersections of the (m+1)-planes in Minkowski space with S+.
Hyperbolic geometry and Hyperboloid model · Hyperboloid model and Pseudosphere ·
Isometry
In mathematics, an isometry (or congruence, or congruent transformation) is a distance-preserving transformation between metric spaces, usually assumed to be bijective.
Hyperbolic geometry and Isometry · Isometry and Pseudosphere ·
Minkowski space
In mathematical physics, Minkowski space (or Minkowski spacetime) is a combining of three-dimensional Euclidean space and time into a four-dimensional manifold where the spacetime interval between any two events is independent of the inertial frame of reference in which they are recorded.
Hyperbolic geometry and Minkowski space · Minkowski space and Pseudosphere ·
Saddle point
In mathematics, a saddle point or minimax point is a point on the surface of the graph of a function where the slopes (derivatives) of orthogonal function components defining the surface become zero (a stationary point) but are not a local extremum on both axes.
Hyperbolic geometry and Saddle point · Pseudosphere and Saddle point ·
The list above answers the following questions
- What Hyperbolic geometry and Pseudosphere have in common
- What are the similarities between Hyperbolic geometry and Pseudosphere
Hyperbolic geometry and Pseudosphere Comparison
Hyperbolic geometry has 175 relations, while Pseudosphere has 33. As they have in common 10, the Jaccard index is 4.81% = 10 / (175 + 33).
References
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