PUBLICACIÓN

Study of homogeneous D'Atri spaces, of the Jacobi operator on g.o. spaces and the locally homogeneous connections on 2-dimensional manifolds with the help of mathematica

ACCEDER A LA PUBLICACIÓN: Dialnet

Teresa Arias Marco

2008

ISBN

9788437068381

AUTORES DE LA UEX

Teresa Arias Marco

OTRAS PUBLICACIONES DE INTERÉS

A Property Of Wallach's Flag Manifolds
Geodesic Graphs For Geodesic Orbit Finsler $$(\alpha ,\beta )$$ Metrics On Spheres
Non-Compact Inaudibility Of Weak Symmetry And Commutativity Via Generalized Heisenberg Groups
Geodesic Graphs For Geodesic Orbit Finsler $$(\alpha ,\beta )$$ Metrics On Spheres
Non-Compact Inaudibility Of Weak Symmetry And Commutativity Via Generalized Heisenberg Groups
Applications Of Possibly Hidden Symmetry To Steklov And Mixed Steklov Problems On Surfaces
Non-Compact Inaudibility Of Weak Symmetry And Commutativity Via Generalized Heisenberg Groups
Applications Of Possibly Hidden Symmetry To Steklov And Mixed Steklov Problems On Surfaces
Inaudibility Of K-D’atri Properties
Applications Of Possibly Hidden Symmetry To Steklov And Mixed Steklov Problems On Surfaces
Inaudibility Of K-D’atri Properties
Spectral Geometry Of The Steklov Problem On Orbifolds
Inaudibility Of K-D’atri Properties
Spectral Geometry Of The Steklov Problem On Orbifolds
Inaudibility Of Sixth Order Curvature Invariants
Spectral Geometry Of The Steklov Problem On Orbifolds
Inaudibility Of Sixth Order Curvature Invariants
Classification Of 4-Dimensional Homogeneous Weakly Einstein Manifolds
Inaudibility Of Sixth Order Curvature Invariants
Classification Of 4-Dimensional Homogeneous Weakly Einstein Manifolds
D'atri Spaces Of Type K And Related Classes Of Geometries Concerning Jacobi Operators
Classification Of 4-Dimensional Homogeneous Weakly Einstein Manifolds
D'atri Spaces Of Type K And Related Classes Of Geometries Concerning Jacobi Operators
Local Symmetry Of Harmonic Spaces As Determined By The Spectra Of Small Geodesic Spheres
D'atri Spaces Of Type K And Related Classes Of Geometries Concerning Jacobi Operators
Local Symmetry Of Harmonic Spaces As Determined By The Spectra Of Small Geodesic Spheres
Software Matemático Aplicado A La Docencia
Local Symmetry Of Harmonic Spaces As Determined By The Spectra Of Small Geodesic Spheres
Software Matemático Aplicado A La Docencia
Matlab/octave: Aprender Matlab/octave En 25 Horas
Software Matemático Aplicado A La Docencia
Matlab/octave: Aprender Matlab/octave En 25 Horas
Constancy Of Jacobi Osculating Rank Of G.o. Spaces Of Compact And Non-Compact Type
Matlab/octave: Aprender Matlab/octave En 25 Horas
Constancy Of Jacobi Osculating Rank Of G.o. Spaces Of Compact And Non-Compact Type
Espacios S-Simétricos Y Espacios Naturalmente Reductivos En Dimensiones Bajas
Constancy Of Jacobi Osculating Rank Of G.o. Spaces Of Compact And Non-Compact Type
Espacios S-Simétricos Y Espacios Naturalmente Reductivos En Dimensiones Bajas
On Inaudible Curvature Properties Of Closed Riemannian Manifolds
Espacios S-Simétricos Y Espacios Naturalmente Reductivos En Dimensiones Bajas
On Inaudible Curvature Properties Of Closed Riemannian Manifolds
Constant Jacobi Osculating Rank Of A G.o. Space. A Method To Obtain Explicitly The Jacobi Operator
On Inaudible Curvature Properties Of Closed Riemannian Manifolds
Constant Jacobi Osculating Rank Of A G.o. Space. A Method To Obtain Explicitly The Jacobi Operator
Methods For Solving The Jacobi Equation. Constant Osculating Rank Vs. Constant Jacobi Osculating Rank
Constant Jacobi Osculating Rank Of A G.o. Space. A Method To Obtain Explicitly The Jacobi Operator
Methods For Solving The Jacobi Equation. Constant Osculating Rank Vs. Constant Jacobi Osculating Rank
Constant Jacobi Osculating Rank Of U(3)/(U(1) × U(1) × U(1))
Methods For Solving The Jacobi Equation. Constant Osculating Rank Vs. Constant Jacobi Osculating Rank
Constant Jacobi Osculating Rank Of U(3)/(U(1) × U(1) × U(1))
Constant Jacobi Osculating Rank Of A G.o. Space. A Method To Obtain Explicitly The Jacobi Operator
Constant Jacobi Osculating Rank Of U(3)/(U(1) × U(1) × U(1))
Constant Jacobi Osculating Rank Of A G.o. Space. A Method To Obtain Explicitly The Jacobi Operator
Study Of Homogeneous D'atri Spaces, Of The Jacobi Operator On G.o. Spaces And The Locally Homogeneous Connections On 2-Dimensional Manifolds With The Help Of Mathematica
Constant Jacobi Osculating Rank Of A G.o. Space. A Method To Obtain Explicitly The Jacobi Operator
Study Of Homogeneous D'atri Spaces, Of The Jacobi Operator On G.o. Spaces And The Locally Homogeneous Connections On 2-Dimensional Manifolds With The Help Of Mathematica
Flat Locally Homogeneous Affine Connections With Torsion On 2-Dimensional Manifolds
Study Of Homogeneous D'atri Spaces, Of The Jacobi Operator On G.o. Spaces And The Locally Homogeneous Connections On 2-Dimensional Manifolds With The Help Of Mathematica
Flat Locally Homogeneous Affine Connections With Torsion On 2-Dimensional Manifolds
Classification Of 4-Dimensional Homogeneous D'atri Spaces
Flat Locally Homogeneous Affine Connections With Torsion On 2-Dimensional Manifolds
Classification Of 4-Dimensional Homogeneous D'atri Spaces
Classification Of Locally Homogeneous Affine Connections With Arbitrary Torsion On 2-Dimensional Manifolds
Classification Of 4-Dimensional Homogeneous D'atri Spaces
Classification Of Locally Homogeneous Affine Connections With Arbitrary Torsion On 2-Dimensional Manifolds
About The Classification Of Naturally Reductive Homogeneous Spaces In Small Dimensions
Classification Of Locally Homogeneous Affine Connections With Arbitrary Torsion On 2-Dimensional Manifolds
About The Classification Of Naturally Reductive Homogeneous Spaces In Small Dimensions
The Classification Of 4-Dimensional Homogeneous D'atri Spaces Revisited
About The Classification Of Naturally Reductive Homogeneous Spaces In Small Dimensions
The Classification Of 4-Dimensional Homogeneous D'atri Spaces Revisited
A Property Of Wallach's Flag Manifolds
The Classification Of 4-Dimensional Homogeneous D'atri Spaces Revisited
A Property Of Wallach's Flag Manifolds
Geodesic Graphs For Geodesic Orbit Finsler $$(\alpha ,\beta )$$ Metrics On Spheres
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