Aobing Li

AND (2008)

Aobing Li, Yanyan Li

n − 2 n+2 (1.1) −�u = u n−2 on R 2 n. The celebrated Liouville-type theorem of Caffarelli, Gidas, and Spruck [1] asserts

È� × �Ø�Û�Ý ÆÂ Í Ë � by (2008)

Ii. Liouville, Aobing Li, Yan Yan Li

ÊÙØ��Ö × ÍÒ�Ú�Ö×�ØÝ È� × �Ø�Û�Ý ÆÂ Í Ë � Let (M,g) beann-dimensional compact smooth Riemannian manifold (without boundary). For n=2, we know from the...

J. Eur. Math. Soc. 8, 295–316 c ○ European Mathematical Society 2006 (2008)

Aobing Li, Yanyan Li

A fully nonlinear version of the

Estimates and Existence Results for a Fully Nonlinear Yamabe Problem on Manifolds with Boundary (2006)

Jin, Qinian, Li, Aobing, Li, YanYan

This paper concerns a fully nonlinear version of the Yamabe problem on manifolds with boundary. We establish some existence results and estimates of solutions.

DOI 10.1007/s00526-006-0057-6 Calculus of Variations (2006)

Qinian Jin, Aobing Li, Yanyan Li

Estimates and existence results for a fully nonlinear

On some conformally invariant fully nonlinear equations, Part II: Liouville, Harnack and Yamabe (2004)

Li, Aobing, Li, YanYan

The Yamabe problem concerns finding a conformal metric on a given closed Riemannian manifold so that it has constant scalar curvature. This paper concerns mainly a fully nonlinear version of the...

On some conformally invariant fully nonlinear equations/ (2004)

Li, Aobing.

"Graduate Program in Mathematics."

Further results on Liouville type theorems for some conformally invariant fully nonlinear equations (2003)

Li, Aobing, Li, YanYan

We present some further results on Liouville type theorems for some conformally invariant fully nonlinear equations.

A general Liouville type theorem for some conformally invariant fully nonlinear equations (2003)

Li, Aobing, Li, YanYan

We establish a general Liouville type theorem for conformally invariant fully nonlinear equations.

A Liouville type theorem for some conformally invariant fully nonlinear equations (2002)

Li, Aobing, Li, YanYan

We establish a Liouville type theorem for some conformally invariant fully nonlinear equations

A fully nonlinear version of the Yamabe problem and a Harnack type inequality (2002)

Li, Aobing, Li, Yanyan

We present some results on a fully nonlinear version of the Yamabe problem and a Harnack type inequality for general conformally invariant fully nonlinear second order elliptic equations.

Partial Differential Equations (2002)

Aobing Li, Yan Yan Li, Presented Haïm Brèzis

A fully nonlinear version of the Yamabe problem and a Harnack type inequality Une version complètement nonlinéaire du problème de Yamabe et une inégalité du type Harnack