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Körülvett hossz becserélhető the canonical geodesic involution and harmonic spaces Kereskedő Tahiti munka

PDF) Separation of Variables in the Geodesic Hamilton-Jacobi Equation
PDF) Separation of Variables in the Geodesic Hamilton-Jacobi Equation

arXiv:1007.0477v1 [math.DG] 3 Jul 2010
arXiv:1007.0477v1 [math.DG] 3 Jul 2010

PDF) Geodesic orbit metrics on homogeneous spaces constructed by strongly  isotropy irreducible spaces
PDF) Geodesic orbit metrics on homogeneous spaces constructed by strongly isotropy irreducible spaces

PDF) On integrability of the geodesic deviation equation
PDF) On integrability of the geodesic deviation equation

PDF) Effective counting of simple closed geodesics on hyperbolic surfaces
PDF) Effective counting of simple closed geodesics on hyperbolic surfaces

PARTIAL SUMS OF EXCURSIONS ALONG RANDOM GEODESICS AND VOLUME ASYMPTOTICS  FOR THIN PARTS OF MODULI SPACES OF QUADRATIC DIFFERENTI
PARTIAL SUMS OF EXCURSIONS ALONG RANDOM GEODESICS AND VOLUME ASYMPTOTICS FOR THIN PARTS OF MODULI SPACES OF QUADRATIC DIFFERENTI

arXiv:1207.0071v2 [nlin.SI] 8 Feb 2013
arXiv:1207.0071v2 [nlin.SI] 8 Feb 2013

arXiv:1705.00311v2 [math.DG] 23 Jul 2017
arXiv:1705.00311v2 [math.DG] 23 Jul 2017

PDF) On the geometric formulation of Hamiltonian dynamics
PDF) On the geometric formulation of Hamiltonian dynamics

PDF) Differential geometry of generalized Grassmann manifolds in C *  -algebras
PDF) Differential geometry of generalized Grassmann manifolds in C * -algebras

arXiv:math.DG/0211021 v1 1 Nov 2002
arXiv:math.DG/0211021 v1 1 Nov 2002

HARMONIC MAPS INTO LIE GROUPS (CLASSICAL SOLUTIONS OF THE CHIRAL MODEL)
HARMONIC MAPS INTO LIE GROUPS (CLASSICAL SOLUTIONS OF THE CHIRAL MODEL)

CYCLES AND HARMONIC FORMS ON LOCALLY SYMMETRIC SPACES
CYCLES AND HARMONIC FORMS ON LOCALLY SYMMETRIC SPACES

The General Noncompact Symmetric Space | SpringerLink
The General Noncompact Symmetric Space | SpringerLink

A GENERALIZATION OF A THEOREM ON NATURALLY REDUCTIVE HOMOGENEOUS SPACES  ([X, Y]m, Z) + ([X, Z}m, Y) = 0 for X, Y, Z G m.
A GENERALIZATION OF A THEOREM ON NATURALLY REDUCTIVE HOMOGENEOUS SPACES ([X, Y]m, Z) + ([X, Z}m, Y) = 0 for X, Y, Z G m.

arXiv:1412.8348v3 [math.DG] 11 Mar 2016
arXiv:1412.8348v3 [math.DG] 11 Mar 2016

PDF) On some properties of Riemannian manifolds with locally conformal  almost cosymplectic structures
PDF) On some properties of Riemannian manifolds with locally conformal almost cosymplectic structures

Asymptotically cylindrical Calabi–Yau and special Lagrangian geometry
Asymptotically cylindrical Calabi–Yau and special Lagrangian geometry

D'Atri Spaces | SpringerLink
D'Atri Spaces | SpringerLink

PDF) Harmonic Manifolds and Tubes
PDF) Harmonic Manifolds and Tubes

PDF) Differential geometry of geodesic spheres
PDF) Differential geometry of geodesic spheres

Unitarization of the Horocyclic Radon Transform on Symmetric Spaces |  SpringerLink
Unitarization of the Horocyclic Radon Transform on Symmetric Spaces | SpringerLink

Lorentzian Geometry: Holonomy, Spinors, and Cauchy Problems | SpringerLink
Lorentzian Geometry: Holonomy, Spinors, and Cauchy Problems | SpringerLink

PDF) Self-dual metrics with maximally superintegrable geodesic flows
PDF) Self-dual metrics with maximally superintegrable geodesic flows

The symmetrized Bregman centroid necessarily lies on the geodesic... |  Download Scientific Diagram
The symmetrized Bregman centroid necessarily lies on the geodesic... | Download Scientific Diagram