Hyperbolic Geometry

205 books
Sources of Hyperbolic Geometry (History of Mathematics, V. 10)John C. Stillwell
⏱ 2h 33m

Sources of Hyperbolic Geometry (History of Mathematics, V. 10)

John C. Stillwell

1996153 pp.
Dalla geometria euclidea alla geometria iperbolicaSilvio Maracchia
⏱ 3h 6m

Dalla geometria euclidea alla geometria iperbolica

Silvio Maracchia

1993186 pp.
Geometry IlluminatedMatthew Harvey
⏱ 9h 18m

Geometry Illuminated

Matthew Harvey

2015558 pp.
Geometry in Advanced Pure MathematicsShaun Bullett
⏱ 3h 20m

Geometry in Advanced Pure Mathematics

Shaun Bullett

2017200 pp.
Hyperbolic Triangle CentersA.A. Ungar
⏱ 5h 36m

Hyperbolic Triangle Centers

A.A. Ungar

2010336 pp.
Spectral asymptotics on degenerating hyperbolic 3-manifoldsJózef Dodziuk
⏱ 1h 15m

Spectral asymptotics on degenerating hyperbolic 3-manifolds

Józef Dodziuk

199875 pp.
Beyond the Einstein addition law and its gyroscopic Thomas precessionAbraham A. Ungar
⏱ 6h 53m

Beyond the Einstein addition law and its gyroscopic Thomas precession

Abraham A. Ungar

2002413 pp.
The non-Euclidean, hyperbolic planePaul J. Kelly
⏱ 5h 33m

The non-Euclidean, hyperbolic plane

Paul J. Kelly

1981333 pp.
New concepts of length, time, and velocity and a new mechanics from themBaba, Toshitomo
⏱ 45m

New concepts of length, time, and velocity and a new mechanics from them

Baba, Toshitomo

197945 pp.
Analytic hyperbolic geometry and Albert Einstein's special theory of relativityAbraham A. Ungar
⏱ 10h 28m

Analytic hyperbolic geometry and Albert Einstein's special theory of relativity

Abraham A. Ungar

2008628 pp.
Zadachi geometrii v t︠s︡elom dli︠a︡ pogruzhennykh mnogoobraziĭAlekseĭ Leonidovich Verner
⏱ 2h 39m

Zadachi geometrii v t︠s︡elom dli︠a︡ pogruzhennykh mnogoobraziĭ

Alekseĭ Leonidovich Verner

1991159 pp.
Geometric complex analytic coordinates for deformation spaces of Koebe groupsJouni Parkkonen
⏱ 50m

Geometric complex analytic coordinates for deformation spaces of Koebe groups

Jouni Parkkonen

199550 pp.
Hyperbolic geometry and applications in quantum chaos and cosmologyJens Bölte
⏱ 4h 32m

Hyperbolic geometry and applications in quantum chaos and cosmology

Jens Bölte

2012272 pp.
Kleinian Groups Which Are Limits of Geometrically Finile Groups (Memoirs of the American Mathematical Society)Kenichi Oshika
⏱ 1h 53m

Kleinian Groups Which Are Limits of Geometrically Finile Groups (Memoirs of the American Mathematical Society)

Kenichi Oshika

2005113 pp.
the oreme d'hyperbolisation pour les varietes fibrees de dimension 3Jean-Pierre Otal
⏱ 2h 39m

the oreme d'hyperbolisation pour les varietes fibrees de dimension 3

Jean-Pierre Otal

1996159 pp.
Kleinian groups which are limits of geometrically finite groupsKenʾichi Ōshika
⏱ 1h 56m

Kleinian groups which are limits of geometrically finite groups

Kenʾichi Ōshika

2005116 pp.
Ami hiányzik Bolyai János Appendixéből, és ami nemJános Tanács
⏱ 3h 21m

Ami hiányzik Bolyai János Appendixéből, és ami nem

János Tanács

2008201 pp.
Barycentric Calculus in Euclidean and Hyperbolic GeometryAbraham Albert Ungar

Barycentric Calculus in Euclidean and Hyperbolic Geometry

Abraham Albert Ungar

2010No page data
Poincaré's model for non-Euclidean geometry and its application to hyperbolic spaceJames Richard McManus
⏱ 2h 47m

Poincaré's model for non-Euclidean geometry and its application to hyperbolic space

James Richard McManus

1977167 pp.
Libellus post saeculum quam Ioannes Bolyai de Bolya anno MDCCCII A.D. XVIII kalendas ianuarias ..Schlesinger, Ludwig
⏱ 3h 13m

Libellus post saeculum quam Ioannes Bolyai de Bolya anno MDCCCII A.D. XVIII kalendas ianuarias ..

Schlesinger, Ludwig

1902193 pp.
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