In this paper, we prove that on every Finsler 2-dimensional sphere, either there exist infinitely many prime closed geodesics or there exist at least two irrationally elliptic prime closed geodesics. (C) 2008 Elsevier Inc. All rights reserved.MathematicsSCI(E)6ARTICLE3620-64125
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AbstractIn this paper, we prove that on every Finsler 2-dimensional sphere, either there exist infin...
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There are two main approaches to solve the problem of finding closed geodesics on a Riemannian manif...
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Using the theory of geodesics on surfaces of revolution, we introduce the period function. We use th...
AbstractIn this paper, we prove that on every Finsler 2-dimensional sphere, either there exist infin...
In this paper, we prove that for every Finsler n-sphere (S-n, F) for n >= 3 with reversibility X ...
AbstractThis paper is devoted to a study on closed geodesics on Finsler and Riemannian spheres. We c...
In this paper, we prove that on every Finsler n-sphere (S (n) , F) for n a parts per thousand yen 6 ...
In this paper, we prove that on every Finsler n-sphere (S(n), F) with reversibility lambda satisfyin...
AbstractIn the recent paper [31] of Long and Duan (2009), we classified closed geodesics on Finsler ...
In this paper, we prove that for every bumpy Finsler 2k-sphere (S-2K, F) with reversibility lambda a...
AbstractIn this paper we prove that for every bumpy Finsler metric F on every rationally homological...
51 pages, 4 figuresWe extend two celebrated theorems on closed geodesics of Riemannian 2-spheres to ...
Abstract. Using the theory of geodesics on surfaces of revolution, we show that any two-dimensional ...
We prove the existence of at least two distinct closed geodesics on a compact simply connected manif...
In 1973, Katok constructed a non-degenerate (also called bumpy) Finsler metric on $S^3$ with exactly...
There are two main approaches to solve the problem of finding closed geodesics on a Riemannian manif...
We show that on every compact Riemannian 2-orbifold there exist infinitely many closed geodesics of ...
Using the theory of geodesics on surfaces of revolution, we introduce the period function. We use th...
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