Publication

Selective Publication

Local regularity of solutions to a class of obstacle problems, J. China Univ. Sci. Tech., 22(1992), No. 1, (in Chinese).

Uniqueness theorems through the method of moving spheres, (with Y.Y.Li), Duke Math. J. 80 (1995), 383-417.

Sharp Sobolev trace inequality on Riemannian manifolds with boundary, (with Y.Y. Li), Comm. Pure Appl. Math. 50(1997), 449-487.

Sharp Sobelev inequalities involving boundary terms, (with Y.Y. Li), GAFA, Geom. funct. anal. Vol. 8 (1998), 59-87.

Some general forms of sharp Sobolev inequalities, J. Funct. Anal. 156(1998), 75-120.

Classifications of non-negative solutions to some elliptic problems, (with Y. Lou), Diff. Int. Equs., 12(1999), no.4, 601-612.

Sharp Sobolev inequalities with interior norms, Calc. Var. PDE, 8(1999), no.1, 27-43.

Yamabe type equations on three dimensional Riemannian manifolds, (with Y.Y.Li), Comm. in Contemporary Math. 1(1999), No.1, 1-50.

Liouville theorems on some indefinite equations, Proc. Roy. Soc. Edinburgh Sect. A, 129(1999), no.3, 649-661.

Uniqueness results through a priori estimates, part I: A 3-dimensional Neumann problem, J. Diff. Equs., 154(1999), no.2, 284-317.

Uniqueness results through a priori estimates, Part II: Dirichilet problem, J. Math. Anal. Appl., 248(2000), 156-172.

On a singularly perturbed Neumann problem with the critical exponent, ( with N. Ghoussoub and C.Gui), Comm. P.D.Es 26(2001), 1929-1946

A singularly perturbed linear eigenvalue problem in $C^{1}$ domains, (with Yuan Lou), Pacific J. Math. 214 (2004), no. 2, 323--334

Symmetry properties for positive solutions to some elliptic equations in sector domains with large amplitude, J. Math.Anal.Appl. 261(2001), 733-740

On elliptic problems with indefinite superlinear boundary conditions, Journal of Differential Equations, 193(2003), pp. 180-195

Hardy inequalities with boundary terms, (with Z.Q. Wang), Electric JDEs, 2003(43) pp. 1-8

On the Paneitz energy on standard three sphere, (with P. Yang), ESAIM Control Optim. Calc. Var. 10 (2004), no. 2, 211--223

Sharp Poincar\'e-Sobolev inequalities and the shortest length of simple closed geodesics on a topological two sphere, Comm. Contemp. Math. 6 (2004), no. 5, 781--792