We show that any harmonic sequence determined by a harmonic map from a compactRiemannian surface M to CP^n has a terminating holomorphic (or anti-holomorphic) map from M toCP^n, or a 'bubble tree limit' consisting of a harmonic map f : M → CP^n and a tree of bubblesh_λ~μ: S^2 → CP^n.
We present an explicit connection between the symmetries in a Very Special Relativity (VSR) and isometric group of a specific Finsler space. It is shown that the line element that is invariant under the VSR symmetric group is a Finslerian one. The Killing vectors in Finsler space are constructed in a systematic way. The Lie algebras corresponding to the symmetries of VSR are obtained from a geometric famework. The dispersion relation and the Lorentz invariance violation effect in the VSR are discussed.
