Examples of 'riemannian manifolds' in a sentence
Meaning of "riemannian manifolds"
riemannian manifolds - a mathematical concept related to smooth manifolds and curvature
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- plural of Riemannian manifold
How to use "riemannian manifolds" in a sentence
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riemannian manifolds
Phenomenon of bifurcation in yamabe problem on riemannian manifolds with boundary.
Riemannian manifolds with special holonomy play an important role in string theory compactifications.
The purpose of this thesis is to study singular elliptic problems in riemannian manifolds.
Riemannian manifolds are special cases of the more general Finsler manifolds.
Every harmonic morphism between Riemannian manifolds is harmonic.
All compact Riemannian manifolds and all homogeneous manifolds are geodesically complete.
Uniformly quasiregular mappings and elliptic Riemannian manifolds.
These isospectral Riemannian manifolds have the same local geometry but different topology.
They admit generalizations to surfaces embedded in more general Riemannian manifolds.
Riemannian manifolds and Riemann surfaces are named after Riemann.
Jacobi fields give a natural generalization of this phenomenon to arbitrary Riemannian manifolds.
The study of Riemannian manifolds constitutes the subject called Riemannian geometry.
Aleksandrov created a theory of general metric manifolds that naturally generalize Riemannian manifolds.
Riemannian manifolds and the Levi-Civita connection.
A new proof of a regularity theorem of conformal mappings between two Riemannian manifolds is achieved.
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This work presents a study about riemannian manifolds having a bakry-émery-ricci tensor with bounds.
This unification has already been achieved with spectral triples for Riemannian manifolds.
On Riemannian manifolds with non-positive sectional curvature, there are no conjugate points.
Finally arithmetic groups are often used to construct interesting examples of locally symmetric Riemannian manifolds.
Harmonic mappings of Riemannian manifolds.
Riemannian geometry, a branch of differential geometry that is more specifically, the study of Riemannian manifolds.
A distance-preserving diffeomorphism between Riemannian manifolds is called an isometry.
Abstract, This thesis study certain global isoperimetric inequalities on metric graphs and riemannian manifolds.
Analogously, isometric immersion is an immersion between Riemannian manifolds which preserves the Riemannian metrics.
Hopf-Rinow theorem is a set of statements about the geodesic completeness of Riemannian manifolds.
The Bishop-Gromov inequality in Riemannian manifolds with a lower bound on the Ricci curvature.
In this work we study the laplace-beltrami operator defined in riemannian manifolds.
Riemannian manifolds = = = If the domain is not a group, then there is no intrinsically defined convolution.
Finiteness theorems for Riemannian manifolds.
Abstract, Irreducible holomorphic symplectic varieties ( IHSV ) are the algebraic analogue of the hyperkähler Riemannian manifolds.
The controllability results of the rolling system of Riemannian manifolds is included in Chapter 3.
In this thesis, we study uniformly quasiregular maps on closed Riemannian manifolds.
In chapter 4, which was written with Ivan Gentil, Riemannian manifolds are studied.
The Cartan-Karlhede algorithm is a procedure for completely classifying and comparing Riemannian manifolds.
More generally, directional statistics deals with observations on compact Riemannian manifolds.
Hopf - Rinow theorem is a set of statements about the geodesic completeness of Riemannian manifolds.
Abstract, This manuscript investigates omnidirectional catadioptric color images as Riemannian manifolds.
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Examples of using Riemannian
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Phenomenon of bifurcation in yamabe problem on riemannian manifolds with boundary
A singular riemannian foliation in m is a singular foliation with locally equidistant leaves
The purpose of this thesis is to study singular elliptic problems in riemannian manifolds
Examples of using Manifolds
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Finsler manifolds always throw me for a loop
Close the isolating valves on the manifolds
Intake manifolds for internal combustion engines
