2011, Student mathematical library, ISBN 0821853686, Volume 60., xiii, 314

Book

2.
Geometry and dynamics in Gromov hyperbolic metric spaces

: with an emphasis on non-proper settings

2017, Mathematical surveys and monographs, ISBN 9781470434656, Volume 218, xxxv, 281 pages

Geometry, Hyperbolic | Ergodic theory | Measure and integration | Fuchsian groups and their generalizations | Infinite-dimensional Lie groups and their Lie algebras: general properties | Hyperbolic groups and nonpositively curved groups | Special aspects of infinite or finite groups | Semigroups of transformations, etc | Metric spaces | Conformal densities and Hausdorff dimension | Structure and classification of infinite or finite groups | Relations with number theory and harmonic analysis | Classical measure theory | Group theory and generalizations | Other groups of matrices | Complex dynamical systems | Lie groups | Hyperbolic spaces | Semigroups | Groups acting on trees | Topological groups, Lie groups | Dynamical systems and ergodic theory | Hausdorff and packing measures

Book

2016, Volume 662.

Conference Proceeding

2013, 2nd edition., ISBN 9789814460071, xvi, 372 pages

In this second edition, a comprehensive review is given for path integration in two- and three-dimensional (homogeneous) spaces of constant and non-constant...

Tables | Path integrals | Quantum theory | Mathematical physics | Physics | Hyperbolic spaces | Selberg trace formula

Tables | Path integrals | Quantum theory | Mathematical physics | Physics | Hyperbolic spaces | Selberg trace formula

Book

5.
Full Text
Besov and Triebel–Lizorkin spaces on metric spaces: Embeddings and pointwise multipliers

Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 09/2017, Volume 453, Issue 1, pp. 434 - 457

In this paper, we obtain the Franke–Jawerth embedding property of Hajłasz–Besov and Hajłasz–Triebel–Lizorkin spaces on a measure metric space which is Ahlfors...

Pointwise multiplier | Triebel–Lizorkin space | Embedding | Hajłasz gradient | Hyperbolic filling | Besov space | MATHEMATICS | MATHEMATICS, APPLIED | Hajlasz gradient | Triebel-Lizorkin space | HAJLASZ-SOBOLEV SPACES | Algebra

Pointwise multiplier | Triebel–Lizorkin space | Embedding | Hajłasz gradient | Hyperbolic filling | Besov space | MATHEMATICS | MATHEMATICS, APPLIED | Hajlasz gradient | Triebel-Lizorkin space | HAJLASZ-SOBOLEV SPACES | Algebra

Journal Article

2006, London Mathematical Society lecture note series, ISBN 9780521617970, Volume 329, vii, 390

The subject of Kleinian groups and hyperbolic 3-manifolds is currently undergoing explosively fast development, the last few years having seen the resolution...

Geometry, Hyperbolic | Hyperbolic 3-manifolds | Kleinian groups | Three-manifolds (Topology)

Geometry, Hyperbolic | Hyperbolic 3-manifolds | Kleinian groups | Three-manifolds (Topology)

Book

2012, Graduate studies in mathematics, ISBN 9780821875766, Volume 135, xviii, 377

Book

2017, Memoirs of the American Mathematical Society, ISBN 9781470421946, Volume 245, number 1156, v, 152 pages

Book

1996, Series of monographs in advanced mathematics, ISBN 1574850075, iv, 161

Book

1987, ISBN 0387964479, viii, 271

Book

2013, Emergence, complexity and computation, ISBN 3642366627, Volume 4

Web Resource

Inventiones mathematicae, ISSN 0020-9910, 01/2000, Volume 139, Issue 1, pp. 201 - 240

To access, purchase, authenticate, or subscribe to the full-text of this article, please visit this link: http://dx.doi.org/10.1007/s002229900032

Mathematics, general | Mathematics | MATHEMATICS | HYPERBOLIC GROUPS | DIMENSION | NOVIKOV-CONJECTURE

Mathematics, general | Mathematics | MATHEMATICS | HYPERBOLIC GROUPS | DIMENSION | NOVIKOV-CONJECTURE

Journal Article

1998, Springer monographs in mathematics, ISBN 9783540627456, xv, 524

Book

2007, Fields Institute communications, ISBN 0821842749, Volume 51, x, 339

Book

1991, Oxford science publications., ISBN 019853390X, xv, 369

Book

2003, Astérisque, ISBN 2856291449, Volume 288., vi, 418

Book

Journal of Computational Physics, ISSN 0021-9991, 2012, Volume 231, Issue 3, pp. 870 - 903

Space weather describes the various processes in the Sun–Earth system that present danger to human health and technology. The goal of space weather forecasting...

77A05 Magnetohydrodynamics | 65D99 Numerical approximation | CORONAL MASS EJECTIONS | NONSYMMETRIC LINEAR-SYSTEMS | PHYSICS, MATHEMATICAL | PARTICLE-ACCELERATION | IDEAL MAGNETOHYDRODYNAMICS | ELECTRIC POTENTIALS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | SOLAR-WIND | MAGNETIC-FIELD | 3-DIMENSIONAL MHD SIMULATION | HYPERBOLIC CONSERVATION-LAWS | SCHEMES | Weather | Discovery and exploration | Algorithms | Fluid dynamics | Anisotropy | Analysis | Outer space | Meteorological photography

77A05 Magnetohydrodynamics | 65D99 Numerical approximation | CORONAL MASS EJECTIONS | NONSYMMETRIC LINEAR-SYSTEMS | PHYSICS, MATHEMATICAL | PARTICLE-ACCELERATION | IDEAL MAGNETOHYDRODYNAMICS | ELECTRIC POTENTIALS | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | SOLAR-WIND | MAGNETIC-FIELD | 3-DIMENSIONAL MHD SIMULATION | HYPERBOLIC CONSERVATION-LAWS | SCHEMES | Weather | Discovery and exploration | Algorithms | Fluid dynamics | Anisotropy | Analysis | Outer space | Meteorological photography

Journal Article

Journal of the European Mathematical Society, ISSN 1435-9855, 2014, Volume 16, Issue 12, pp. 2669 - 2692

We prove, for any n, that there is a closed connected orientable surface S so that the hyperbolic space H-n almost-isometrically embeds into the Teichmuller...

Almost-isometric embedding | Teichmüller space | Complex of curves | Quadratic differential | Hyperbolic space | MATHEMATICS, APPLIED | COMPLEX | FOLIATIONS | hyperbolic space | SUBGROUPS | MAPPING CLASS-GROUPS | CURVES | MATHEMATICS | LAMINATIONS | Teichmuller space | QUADRATIC-DIFFERENTIALS | CONNECTIVITY | quadratic differential | complex of curves | GEOMETRY

Almost-isometric embedding | Teichmüller space | Complex of curves | Quadratic differential | Hyperbolic space | MATHEMATICS, APPLIED | COMPLEX | FOLIATIONS | hyperbolic space | SUBGROUPS | MAPPING CLASS-GROUPS | CURVES | MATHEMATICS | LAMINATIONS | Teichmuller space | QUADRATIC-DIFFERENTIALS | CONNECTIVITY | quadratic differential | complex of curves | GEOMETRY

Journal Article

Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 10/2019, Volume 478, Issue 2, pp. 445 - 457

Recently, strongly hyperbolic space as certain analytic enhancements of Gromov hyperbolic space was introduced by B. Nica and J. Špakula. In this paper, we...

Strongly hyperbolic space | Gromov hyperbolicity | Ptolemy space | MATHEMATICS | MATHEMATICS, APPLIED

Strongly hyperbolic space | Gromov hyperbolicity | Ptolemy space | MATHEMATICS | MATHEMATICS, APPLIED

Journal Article

Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 03/2017, Volume 447, Issue 1, pp. 435 - 451

We define generalized hyperbolic Kähler spaces as a particular case of Eisenhart's generalized Riemannian spaces, with some additional conditions related to...

Generalized Riemannian space | Equitorsion mapping | Holomorphically projective mapping | Generalized hyperbolic Kähler space | Invariant geometric object | MATHEMATICS | MATHEMATICS, APPLIED | Generalized hyperbolic Kahler space

Generalized Riemannian space | Equitorsion mapping | Holomorphically projective mapping | Generalized hyperbolic Kähler space | Invariant geometric object | MATHEMATICS | MATHEMATICS, APPLIED | Generalized hyperbolic Kahler space

Journal Article

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