References
-
Nonlinear Analysis T. M. A.
v.28
On the solution structures of the semilinear elliptic equations on
$R^n$ J. -L. Chern - Comm. Math. Phys. v.68 Symmetry and related properties via the maximum principle B. Gidas;W. -M. Ni;L. Nirenberg
-
in Mathematical Analysis and Applications
v.7
Symmetry of positive solutions of nonlinear elliptic equations in
$R^n$ - Amer. J. Math. v.106 On exterior Direchlet problem with applications to some nonlinear equations arising in geometry C. E. Kenig;W. -M. Ni
- Comm. Partial Differential Equations v.16 Monotonicity and symmetry of fully nonlinear elliptic equations on unbounded domains C. Li
- Duke Math. J. v.70 On the positive solutions of the Matukuma equation Y. Li
- Arch. Rational Mech. Anal. v.108 On the existence and symmetry properties of finite total mass solutions of the Matukuma equation, the Eddington equation and their generalizations Y. Li;W. -M. Ni
-
Arch. Rational Mech. Anal.
v.118
On the asymptotic behavior and radial symmetry of positive solutions of semilinar elliptic equations in
$R^n$ -
Comm. Partial DIfferential Equations
v.18
Radial symmetry of positive solutions of nonlinear elliptic equations in
$R^n$ -
Proc. Amer. Math. Soc.
v.95
On the elliptic equation
$D_j$ [$a_ij$ (x)$D_3$ U] - k(x)U + K(x)$U^p$ = 0 F. -H. Lin -
Differential Integral Equations
v.11
A note on radial symmetry of positive solutions for semilinear elliptic equations in
$R^n$ Y. Naito - Maximum Principles in Differential Equations M. Protter;H. Weinberger
- Arch. Rational Mech. Anal. v.43 A symmetry problem in potential theory J. Serrin
-
J. Differential Equations
v.120
Symmetry of positive solutions of △u +
$u^p$ = 0 in$R^n$ H. Zou - Indiana Univ. Math. J. v.45 Symmetry of ground states of semilinear elliptic equations with mixed Sobolev growth