TY - MGZN
AU - Fang, Y.
AU - Gonzalez, M.
T2 - Pacific journal of mathematics
Y1 - 2015
VL - 278
IS - 2
SP - 369
EP - 405
DO - 10.2140/pjm.2015.278.369
UR - http://msp.org/pjm/2015/278-2/p04.xhtml
AB - In this paper, we analyze the asymptotic behavior of Palais-Smale sequences associated to fractional Yamabe-type equations on an asymptotically hyperbolic Riemannian manifold. We prove that Palais-Smale sequences can be decomposed into the solution of the limit equation plus a finite number of bubbles, which are the rescaling of the fundamental solution for the fractional Yamabe equation on Euclidean space. We also verify the non-interfering fact for multibubbles.
TI - Asymptotic behavior of palais-smale sequences associated with fractional yamabe-type equations
ER -