In this paper it is shown that any compact Riemannian 2-orbifold whose underlying space is a (compact) manifold without boundary has at least one closed geodesic
Abstract. Let M be a compact Riemannian manifold. It is very Interesting to know how many closed geo...
Loosely speaking, a n-manifold is a space locally modeled on real n-space. The quotient of a n-manif...
This thesis is a study of the theory of orbifolds and their applications in low-dimensional topolog...
AbstractIn this paper, we try to generalize to the case of compact Riemannian orbifolds Q some class...
We show that on every compact Riemannian 2-orbifold there exist infinitely many closed geodesics of ...
In this paper, we try to generalize to the case of compact Riemannian orbifolds Q some classical res...
In this paper, we try to generalize to the case of compact Riemannian orbifolds Q some classical res...
Using the theory of geodesics on surfaces of revolution, we introduce the period function. We use th...
Abstract. Using the theory of geodesics on surfaces of revolution, we show that any two-dimensional ...
We investigate generalizations of many theorems of Riemannian geometry to Riemannian orbifolds. Basi...
In this paper we review some important results on the closed geodesics problem for compact Riemannia...
Nesta tese demonstramos, entre outras coisas, a existência de innitas geodésicas fechadas em good or...
A 2-dimensional orbihedron of nonpositive curvature is a pair (X,#GAMMA#), where X is a 2-dimensiona...
AbstractWe show that a Laplace isospectral family of two-dimensional Riemannian orbifolds, sharing a...
There are two main approaches to solve the problem of finding closed geodesics on a Riemannian manif...
Abstract. Let M be a compact Riemannian manifold. It is very Interesting to know how many closed geo...
Loosely speaking, a n-manifold is a space locally modeled on real n-space. The quotient of a n-manif...
This thesis is a study of the theory of orbifolds and their applications in low-dimensional topolog...
AbstractIn this paper, we try to generalize to the case of compact Riemannian orbifolds Q some class...
We show that on every compact Riemannian 2-orbifold there exist infinitely many closed geodesics of ...
In this paper, we try to generalize to the case of compact Riemannian orbifolds Q some classical res...
In this paper, we try to generalize to the case of compact Riemannian orbifolds Q some classical res...
Using the theory of geodesics on surfaces of revolution, we introduce the period function. We use th...
Abstract. Using the theory of geodesics on surfaces of revolution, we show that any two-dimensional ...
We investigate generalizations of many theorems of Riemannian geometry to Riemannian orbifolds. Basi...
In this paper we review some important results on the closed geodesics problem for compact Riemannia...
Nesta tese demonstramos, entre outras coisas, a existência de innitas geodésicas fechadas em good or...
A 2-dimensional orbihedron of nonpositive curvature is a pair (X,#GAMMA#), where X is a 2-dimensiona...
AbstractWe show that a Laplace isospectral family of two-dimensional Riemannian orbifolds, sharing a...
There are two main approaches to solve the problem of finding closed geodesics on a Riemannian manif...
Abstract. Let M be a compact Riemannian manifold. It is very Interesting to know how many closed geo...
Loosely speaking, a n-manifold is a space locally modeled on real n-space. The quotient of a n-manif...
This thesis is a study of the theory of orbifolds and their applications in low-dimensional topolog...
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