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1. CMB 2011 (vol 54 pp. 396)
Parabolic Geodesics in Sasakian $3$Manifolds We give explicit parametrizations for all
parabolic geodesics in 3dimensional Sasakian space forms.
Keywords:parabolic geodesics, pseudoHermitian geometry, Sasakian manifolds Category:58E20 
2. CMB 2009 (vol 53 pp. 122)
A Class of Finsler Metrics with Bounded Cartan Torsion In this paper, we find a class of $(\alpha,\beta)$ metrics which have a bounded Cartan torsion. This class contains all Randers metrics. Furthermore, we give some applications and obtain two corollaries about curvature of this metrics.
Keywords:Finsler manifold, $(\alpha,\beta)$ metric, Cartan torsion, Rquadratic, flag curvature Category:58E20 
3. CMB 2009 (vol 52 pp. 18)
Harmonicity of Holomorphic Maps Between Almost Hermitian Manifolds In this paper we study holomorphic maps between almost Hermitian
manifolds. We obtain a new criterion for the harmonicity of such
holomorphic maps, and we deduce some applications to horizontally
conformal holomorphic submersions.
Keywords:almost Hermitian manifolds, harmonic maps, harmonic morphism Categories:53C15, 58E20 
4. CMB 2006 (vol 49 pp. 36)
Holomorphic Frames for Weakly Converging Holomorphic Vector Bundles Using a modification of Webster's proof of the NewlanderNirenberg
theorem, it is shown that, for a weakly convergent sequence of
integrable unitary connections on a complex vector bundle over a
complex manifold, there is a subsequence of local holomorphic frames
that converges strongly in an appropriate Holder class.
Categories:57M50, 58E20, 53C24 
5. CMB 2004 (vol 47 pp. 624)
A Compactness Theorem for YangMills Connections In this paper, we consider YangMills connections
on a vector bundle $E$ over a compact Riemannian manifold $M$ of
dimension $m> 4$, and we show that any set of YangMills
connections with the uniformly bounded $L^{\frac{m}{2}}$norm of
curvature is compact in $C^{\infty}$ topology.
Keywords:YangMills connection, vector bundle, gauge transformation Categories:58E20, 53C21 
6. CMB 2001 (vol 44 pp. 376)
A Note on $p$Harmonic $1$Forms on Complete Manifolds In this paper we prove that there is no nontrivial $L^{q}$integrably
$p$harmonic $1$form on a complete manifold with nonnegatively Ricci
curvature $(0

7. CMB 1997 (vol 40 pp. 285)
The space of harmonic maps from the $2$sphere to the complex projective plane In this paper we study the topology of the space of harmonic maps
from $S^2$ to $\CP 2$. We prove that the subspaces consisting of maps of a
fixed degree and energy are path connected. By a result of Guest and Ohnita
it follows that the same is true for the space of harmonic maps to $\CP n$
for $n\geq 2$. We show that the components of maps to $\CP 2$ are complex
manifolds.
Categories:58E20, 58D27 