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hyperbolic    音标拼音: [h,ɑɪpɚb'ɑlɪk]
a. 双曲线的;夸张的

双曲线的;夸张的

hyperbolic
双曲线 HYP

hyperbolic
双曲线 双曲

hyperbolic
adj 1: enlarged beyond truth or reasonableness; "a hyperbolic
style" [synonym: {hyperbolic}, {inflated}]
2: of or relating to a hyperbola; "hyperbolic functions"

Hyperbolic \Hy`per*bol"ic\, Hyperbolical \Hy`per*bol"ic*al\, a.
[L. hyperbolicus, Gr. ?: cf. F. hyperbolique.]
1. (Math.) Belonging to the hyperbola; having the nature of
the hyperbola.
[1913 Webster]

2. (Rhet.) Relating to, containing, or of the nature of,
hyperbole; exaggerating or diminishing beyond the fact;
exceeding the truth; as, an hyperbolical expression. "This
hyperbolical epitaph." --Fuller.
[1913 Webster]

{Hyperbolic functions} (Math.), certain functions which have
relations to the hyperbola corresponding to those which
sines, cosines, tangents, etc., have to the circle; and
hence, called {hyperbolic sines}, {hyperbolic cosines},
etc.

{Hyperbolic logarithm}. See {Logarithm}.

{Hyperbolic spiral} (Math.), a spiral curve, the law of which
is, that the distance from the pole to the generating
point varies inversely as the angle swept over by the
radius vector.
[1913 Webster]


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  • Why are certain PDE called elliptic, hyperbolic, or parabolic?
    Why are the Partial Differential Equations so named? i e, elliptical, hyperbolic, and parabolic I do know the condition at which a general second order partial differential equation becomes these,
  • What are the interesting applications of hyperbolic geometry?
    By contrast, in hyperbolic space, a circle of a fixed radius packs in more surface area than its flat or positively-curved counterpart; you can see this explicitly, for example, by putting a hyperbolic metric on the unit disk or the upper half-plane, where you will compute that a hyperbolic circle has area that grows exponentially with the radius
  • linear transformations - Is hyperbolic rotation really a rotation . . .
    A hyperbolic rotation is a rotation because of its effect on hyperbolic angles! Like the fact circular angles relate to the area of a (circular) wedge, hyperbolic angle is related to the area of a hyperbolic wedge:
  • Relationship Between Hyperbolas and Hyperbolic Spaces
    2) When searching for images of "Hyperbolic Spaces", the following types of images always come up: What is the relationship between the above diagrams and hyperbolic spaces? Are these pictures trying to illustrate some concept in particular (e g the projection of some shape from Euclidean Space to Hyperbolic Space, e g dodecahedral tessellation)?
  • What is a hyperplane in the hyperboloid model of hyperbolic space?
    While $\mathbb H^n$ is not really an affine space, the general equation for hyperbolic hyperplanes is just a manifestation of this broad correspondence between affine spaces (inhomogeneous) and vector spaces with one more dimension (homogeneous), which also manifests itself in algebra and algebraic geometry as homogenization of polynomials





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